Optimal Mass Transport in Medical Imaging Computation

Fluid Mechanics, Hamiltonian Dynamics, and Numerical Aspects of Optimal Transportation October 14, 2013 - October 18, 2013

October 15, 2013 (09:30 AM PDT - 10:30 AM PDT)

Speaker(s): Allen Tannenbaum (State University of New York, Stony Brook)
Location: SLMath: Eisenbud Auditorium

Primary Mathematics Subject Classification No Primary AMS MSC

Secondary Mathematics Subject Classification No Secondary AMS MSC

Video

v1181

Abstract

Optimal mass transport methods have recently become very important for various problems in medical imaging analysis including registration and anatomical shape. They have been included in software packages, e.g., the 3D Slicer of the Harvard Medical School. We will describe some of the key issues in medical imaging, and how optimal mass transport can be used to shed some light on the solution of these problems. Applications include left atrial fibrillation, traumatic brain injury, and tumor growth models. Very fast implementations using GPUs, even make these methods suitable in an intraoperative setting

Supplements

	Tannenbaum 3.17 MB application/pdf	Download

Video/Audio Files

v1181

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