A01=Alexandru D. Ionescu
A01=Charles Fefferman
A01=D.H. Phong
A01=Stephen Wainger
Age Group_Uncategorized
Age Group_Uncategorized
Analytic function
Author_Alexandru D. Ionescu
Author_Charles Fefferman
Author_D.H. Phong
Author_Stephen Wainger
automatic-update
Boundary value problem
Category1=Non-Fiction
Category=PBK
Central limit theorem
Codimension
Commutative property
Compact space
Conjecture
Convolution
COP=United States
Curvature
Delivery_Delivery within 10-20 working days
Derivative
Dimension
Disjoint union
Einstein field equations
eq_isMigrated=2
eq_nobargain
Equation
Error term
Estimation
Foliation
Fourier analysis
Fourier operator
Fourier transform
Fundamental solution
Gaussian curvature
Gelfand pair
Green's function
Harmonic analysis
Harmonic measure
Hausdorff measure
Hyperbolic partial differential equation
Hypersurface
Infimum and supremum
Initial value problem
Integration by parts
Language_English
Linear map
Lipschitz continuity
Martingale (probability theory)
Mathematics
Maxima and minima
Maximal function
Minkowski space
Newtonian potential
Nilpotent group
Non-Euclidean geometry
Nonlinear system
Obstacle problem
Oscillatory integral
PA=Available
Parametrix
Parametrization
Partial differential equation
Plateau's problem
Polyhedron
Polynomial sequence
Price_€100 and above
PS=Active
Representation theory
Riemann surface
Semi-continuity
Series expansion
Several complex variables
Sign (mathematics)
Singular integral
Singular measure
Sobolev space
softlaunch
Special case
Strichartz estimate
Summation
Theorem
Upper and lower bounds
Varifold
Vector field
Wave equation
Weak solution
Yang-Mills theory
Product details
- ISBN 9780691159416
- Weight: 794g
- Dimensions: 152 x 235mm
- Publication Date: 05 Jan 2014
- Publisher: Princeton University Press
- Publication City/Country: US
- Product Form: Hardback
- Language: English
Secure
checkout
Fast Shipping
Easy returns
Princeton University's Elias Stein was the first mathematician to see the profound interconnections that tie classical Fourier analysis to several complex variables and representation theory. His fundamental contributions include the Kunze-Stein phenomenon, the construction of new representations, the Stein interpolation theorem, the idea of a restriction theorem for the Fourier transform, and the theory of Hp Spaces in several variables. Through his great discoveries, through books that have set the highest standard for mathematical exposition, and through his influence on his many collaborators and students, Stein has changed mathematics. Drawing inspiration from Stein's contributions to harmonic analysis and related topics, this volume gathers papers from internationally renowned mathematicians, many of whom have been Stein's students. The book also includes expository papers on Stein's work and its influence. The contributors are Jean Bourgain, Luis Caffarelli, Michael Christ, Guy David, Charles Fefferman, Alexandru D.
Ionescu, David Jerison, Carlos Kenig, Sergiu Klainerman, Loredana Lanzani, Sanghyuk Lee, Lionel Levine, Akos Magyar, Detlef Muller, Camil Muscalu, Alexander Nagel, D. H. Phong, Malabika Pramanik, Andrew S. Raich, Fulvio Ricci, Keith M. Rogers, Andreas Seeger, Scott Sheffield, Luis Silvestre, Christopher D. Sogge, Jacob Sturm, Terence Tao, Christoph Thiele, Stephen Wainger, and Steven Zelditch.
Charles Fefferman and Alexandru D. Ionescu are professors of mathematics at Princeton University. D. H. Phong is professor of mathematics at Columbia University. Stephen Wainger is professor emeritus of mathematics at the University of Wisconsin-Madison.
