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Stanley Osher

Researcher at University of California, Los Angeles

Publications -  549
Citations -  112414

Stanley Osher is an academic researcher from University of California, Los Angeles. The author has contributed to research in topics: Level set method & Computer science. The author has an hindex of 114, co-authored 510 publications receiving 104028 citations. Previous affiliations of Stanley Osher include University of Minnesota & University of Innsbruck.

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Journal Article

A Compressive Sensing Algorithm for Many-Core Architectures

TL;DR: A parallel algorithm for solving the l1- compressive sensing problem takes advantage of shared memory, vectorized, parallel and many-core microprocessors such as Graphics Processing Units (GPUs) and standard vectorized multi-core processors (e.g. quad-core CPUs).
Proceedings ArticleDOI

Multimodal unbiased image matching via mutual information

TL;DR: A novel model for multimodal image registration is presented that minimizes a purely information-theoretic functional consisting of mutual information matching and unbiased regularization and allows for large topology preserving deformations.
Posted Content

Decentralized Multi-Agents by Imitation of a Centralized Controller.

TL;DR: In this article, the authors consider a multi-agent reinforcement learning problem where each agent seeks to maximize a shared reward while interacting with other agents, and they may or may not be able to communicate.
Proceedings ArticleDOI

A Probabilistic Framework for Pruning Transformers Via a Finite Admixture of Keys

TL;DR: A novel probabilistic framework for pruning attention scores and keys in transformers is developed and it is demonstrated that transformers pruned with FiAK yield similar or even better accuracy than the baseline dense transformers while being much more efficient in terms of memory and computational cost.
Book ChapterDOI

A high order essentially non-oscillatory shock capturing method

TL;DR: A special class of shock capturing methods for the approximation of hyperbolic conservation laws is presented, which produce essentially non-oscillatory solutions that have many of the desirable properties of total variation diminishing schemes.