Current Seminars
Upcoming Seminars
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Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Graduate Student Seminar Series
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:39 PM PST -
PSDS Seminar
Location: SLMath: Eisenbud Auditorium, Online/Virtual Speakers: Frank den Hollander (Universiteit Leiden; Rijksuniversiteit te Leiden)Updated on Feb 06, 2025 01:47 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Graduate Student Seminar Series
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:39 PM PST -
PSDS Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:52 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Online/Virtual, Baker Board RoomUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Online/Virtual, Baker Board RoomUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Graduate Student Seminar Series
Location: SLMath: Online/Virtual, Baker Board RoomUpdated on Feb 06, 2025 01:39 PM PST -
PSDS Seminar
Location: SLMath: Online/Virtual, Baker Board RoomUpdated on Feb 06, 2025 01:52 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Graduate Student Seminar Series
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:39 PM PST -
PSDS Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:52 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Graduate Student Seminar Series
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:39 PM PST -
PSDS Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:52 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Graduate Student Seminar Series
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:39 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Graduate Student Seminar Series
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:39 PM PST -
PSDS Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:52 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Graduate Student Seminar Series
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:39 PM PST -
PSDS Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:52 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Graduate Student Seminar Series
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:39 PM PST -
PSDS Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:52 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Location: UC Berkeley, Dwinelle 183 Speakers: Daniel Kral (Masaryk University; Universität Leipzig)The theory of combinatorial limits is a rapidly developing area of mathematics, which provides analytic tools to study large combinatorial objects (e.g., graphs representing social networks). These analytic methods have led to new ways to cope with notoriously difficult extremal combinatorics questions and established new links between analysis, combinatorics, ergodic theory, group theory, probability theory and statistics. The theory was also the subject of the 2021 Abel Prize lecture of Lovász entitled "Continuous limits of finite structures".
The course will present basic concepts of the theory of combinatorial limits related to various combinatorial objects such as graphs, permutations, and hypergraphs, and discuss analytic representations of their limits. We will discuss how the theory of combinatorial limits is related to regularity decompositions and how its analytic tools can be applied to various problems in computer science and mathematics, in particular, in extremal combinatorics where Razborov's flag algebra method has led to advances on long-standing open problems (with solutions of the Erdős-Rademacher Problem and the Erdős Pentagon Problem being among the first results obtained using the method). We will demonstrate how the flag algebra arguments can be applied both directly and in a computer-assisted way, including non-asymptotic settings, e.g., to compute particular Ramsey numbers.
Updated on Jan 17, 2025 02:01 PM PST -
PSDS & EC Joint Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:34 PM PST -
EC Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:30 PM PST -
Graduate Student Seminar Series
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:39 PM PST -
PSDS Seminar
Location: SLMath: Eisenbud Auditorium, Online/VirtualUpdated on Feb 06, 2025 01:53 PM PST
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ADJOINT 2025
ADJOINT is a yearlong program that provides opportunities for U.S. mathematicians to conduct collaborative research on topics at the forefront of mathematical and statistical research. Participants will spend two weeks taking part in an intensive collaborative summer session at SLMath. The two-week summer session for ADJOINT 2025 will take place June 30 - July 11, 2025 in Berkeley, California. Researchers can participate in either of the following ways: (1) joining ADJOINT small groups under the guidance of some of the nation's foremost mathematicians and statisticians to expand their research portfolio into new areas, or (2) applying to Self-ADJOINT as part of an existing or newly-formed independent research group ((three-to-five participants is preferred) to work on a new or established research project. Throughout the following academic year, the program provides conference and travel support to increase opportunities for collaboration, maximize researcher visibility, and engender a sense of community among participants.
Updated on Jan 28, 2025 03:42 PM PST
Past Seminars
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Seminar Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Updated on Jan 17, 2025 02:01 PM PST -
Seminar Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Updated on Jan 17, 2025 02:01 PM PST -
Seminar Meet the Staff Tea
Created on Jan 23, 2025 10:42 AM PST -
Seminar Five Minute Talks
Updated on Jan 30, 2025 03:25 PM PST -
Seminar Five Minute Talks
Updated on Jan 28, 2025 03:02 PM PST -
Seminar Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Updated on Jan 17, 2025 02:01 PM PST -
Seminar Five Minute Talks
Updated on Jan 28, 2025 03:01 PM PST -
Seminar Five Minute Talks
Updated on Jan 28, 2025 02:59 PM PST -
Seminar Five Minute Talks
Updated on Jan 28, 2025 02:55 PM PST -
Seminar Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Updated on Jan 17, 2025 02:01 PM PST -
Seminar Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Updated on Jan 17, 2025 02:01 PM PST -
Seminar Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Updated on Jan 17, 2025 02:01 PM PST -
Seminar Chancellor Professor Course: Interdisciplinary Topics in Mathematics: Theory of Combinatorial Limits
Updated on Jan 17, 2025 02:01 PM PST -
Seminar Flows Seminar: "Long time behavior of Ricci flow on some complex surfaces"
Updated on Dec 11, 2024 11:08 AM PST -
Seminar GSA Seminar: "ALG Ricci Flat K\”ahler 3-folds with Schwartz Decay"
Updated on Dec 10, 2024 01:07 PM PST -
Seminar Lunch Problem Session
Updated on Dec 13, 2024 12:20 PM PST -
Seminar Professional Development Workshop: "Large-scale problems and challenges in mathematical publishing"
Updated on Dec 12, 2024 04:26 PM PST -
Seminar Flows Seminar: "Joyce conjectures for Lagrangian mean curvature flow of surfaces"
Updated on Dec 05, 2024 01:01 PM PST -
Seminar GSA Seminar: "Degeneration of conic Kähler-Einstein metrics"
Updated on Dec 03, 2024 09:04 AM PST -
Seminar GMT and Minimal Submanifolds Seminar: "Smooth intrinsic flat limits with negative curvature"
Updated on Dec 05, 2024 11:29 AM PST -
Seminar NFC Seminar: "Cohomogeneity one minimal hypersurfaces"
Updated on Dec 04, 2024 01:39 PM PST -
Seminar “The Art and Science of Writing About Math”: Writing assignment critique and Q&A
Updated on Oct 24, 2024 10:48 AM PDT -
Seminar Flows Seminar: "On the Multiplicity One Conjecture for Mean Curvature Flows of surfaces"
Updated on Nov 26, 2024 12:28 PM PST -
Seminar GSA Seminar: "Spinor, skew torsion, and special geometries"
Updated on Nov 25, 2024 04:19 PM PST -
Seminar Professional Development Workshop: "Professional Development Seminar: Jobs in industry"
Updated on Nov 26, 2024 12:20 PM PST -
Seminar Lunch Problem Session
Updated on Sep 17, 2024 02:32 PM PDT -
Seminar Graduate Student Seminar Series: "ABP estimate and Log Sobolev inequality" & "Geometric structures on G2-moduli spaces"
Updated on Nov 26, 2024 03:06 PM PST -
Seminar GMT and Minimal Submanifolds Seminar: " Minimal surface and hypersurface doublings and their geometry"
Updated on Nov 21, 2024 12:38 PM PST -
Seminar NFC Seminar: "Singular metrics with positive scalar curvature and RCD"
Updated on Nov 25, 2024 09:43 AM PST -
Seminar GSA Seminar: "The structure of geodesic lines in Mabuchi space"
Updated on Nov 20, 2024 01:43 PM PST