In this volume, the authors study asymptotics of the geometry and spectral theory of degenerating sequences of finite volume hyperbolic manifolds of three dimensions. Thurston's...
The book uses the appealing theory of stable marriage to introduce and illustrate a variety of important concepts and techniques of computer science and mathematics:...
The book uses the appealing theory of stable marriage to introduce and illustrate a variety of important concepts and techniques of computer science and mathematics:...
Mainly from the perspective of a probabilist, Hsu shows how stochastic analysis and differential geometry can work together for their mutual benefit. He writes for...
Mainly From The Perspective Of A Probabilist, Hsu Shows How Stochastic Analysis And Differential Geometry Can Work Together For Their Mutual Benefit. He Writes For...
Contains 13 research papers and the lecture notes of three courses delivered at the June 2002 symposium. The courses survey developments in fractional Brownian motion,...
Dynkin's lecture on the application of probability theory to the theory of nonlinear partial differential equations shows that all positive solutions for a class on...
One Of The Most Classical Areas Of Algebra, The Theory Of Symmetric Functions And Orthogonal Polynomials Has Long Been Known To Be Connected To Combinatorics,...
This monograph consists of two parts. Part I investigates the CohenMacaulay and Gorenstein properties of symbolic Rees algebras for onedimensional prime ideals in CohenMacaulay local...
Comprises the proceedings of the October 1994 symposium held at MIT in honor of the 100th anniversary of the birth of Norbert Wiener, a mathematician...
Recent years have seen renewed interest in the solution of parabolic boundary value problems by the method of layer potentials, a method that has been...
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In this volume, the authors study asymptotics of the geometry and spectral theory of degenerating sequences of finite volume hyperbolic manifolds of three dimensions. Thurston's...
The book uses the appealing theory of stable marriage to introduce and illustrate a variety of important concepts and techniques of computer science and mathematics:...
The book uses the appealing theory of stable marriage to introduce and illustrate a variety of important concepts and techniques of computer science and mathematics:...
Mainly from the perspective of a probabilist, Hsu shows how stochastic analysis and differential geometry can work together for their mutual benefit. He writes for...
Mainly From The Perspective Of A Probabilist, Hsu Shows How Stochastic Analysis And Differential Geometry Can Work Together For Their Mutual Benefit. He Writes For...
Contains 13 research papers and the lecture notes of three courses delivered at the June 2002 symposium. The courses survey developments in fractional Brownian motion,...
Dynkin's lecture on the application of probability theory to the theory of nonlinear partial differential equations shows that all positive solutions for a class on...
One Of The Most Classical Areas Of Algebra, The Theory Of Symmetric Functions And Orthogonal Polynomials Has Long Been Known To Be Connected To Combinatorics,...
This monograph consists of two parts. Part I investigates the CohenMacaulay and Gorenstein properties of symbolic Rees algebras for onedimensional prime ideals in CohenMacaulay local...
Comprises the proceedings of the October 1994 symposium held at MIT in honor of the 100th anniversary of the birth of Norbert Wiener, a mathematician...
Recent years have seen renewed interest in the solution of parabolic boundary value problems by the method of layer potentials, a method that has been...