"The Principle of Least Action originates in the idea that, if Nature has a purpose, it should follow a minimum or critical path. This simple principle (and its variants and generalizations) applies to optics, mechanics, electromagnetism, relativity and quantum mechanics, and pr…
This book focuses on the interplay between Eulerian and Lagrangian conservation laws for systems that admit physical motivation and originate from continuum mechanics. Ultimately, it highlights what is specific to and beneficial in the Lagrangian approach and its numerical metho…
Asymptotics of random matrices and related models: the uses of Dyson-Schwinger equations
by Conference Board of the Mathematical Sciences, Guionnet, Alice, NSF-CBMS Regional conference in the mathematical sciences on Dyson-Schwinger equations, topological expansions, and random matrices, Columbia University, New York)
fromRegional conference series in mathematics