The Lp Dirichlet problem for second order elliptic operators and a p-adapted square function Martin Dindos∗, Stefanie Petermichl†, Jill Pipher‡ October 26, 2006 Abstract

Source URL: www.math.brown.edu

INVERSE BOUNDARY VALUE PROBLEM BY MEASURING DIRICHLET DATA AND NEUMANN DATA ON DISJOINT SETS OLEG YU. IMANUVILOV, GUNTHER UHLMANN, AND MASAHIRO YAMAMOTO Abstract. We discuss the inverse boundary value problem of determin

Source URL: www.math.washington.edu

1 Background Subtraction with Dirichlet Process Mixture Models Tom S. F. Haines and Tao Xiang Abstract—Video analysis often begins with background subtraction. This problem is often approached in two steps - a backgro

Source URL: thaines.com

The Neumann problem: an equivalence with the Dirichlet problem and associated measure-valued branching processes Lucian Beznea Simion Stoilow Institute of Mathematics of the Romanian Academy, P.O. Box 1-764, ROBu

Source URL: stochasticconference.files.wordpress.com

NONLOCAL ELLIPTIC EQUATIONS IN BOUNDED DOMAINS: A SURVEY XAVIER ROS-OTON Abstract. In this paper we survey some results on the Dirichlet problem 

Source URL: www.ma.utexas.edu

• Mathematics
• Differential equations
• Calculus of variations
• Hilbert space
• Constructible universe
• Partial differential equation
• Sobolev space
• Mathematical analysis
• Calculus
• Operator theory

THE DIRICHLET PROBLEM FOR THE FRACTIONAL LAPLACIAN: REGULARITY UP TO THE BOUNDARY XAVIER ROS-OTON AND JOAQUIM SERRA Abstract. We study the regularity up to the boundary of solutions to the Dirichlet problem for the fract

Source URL: www.ma.utexas.edu

• Partial differential equations
• Constructible universe
• Free boundary problem
• Harmonic function
• Heat equation
• Ordinal numbers
• Sobolev spaces
• Symbol
• Ordinal arithmetic
• Calculus
• Mathematics
• Mathematical analysis

THE POHOZAEV IDENTITY FOR THE FRACTIONAL LAPLACIAN XAVIER ROS-OTON AND JOAQUIM SERRA Abstract. In this paper we prove the Pohozaev identity for the semilinear Dirichlet problem (−∆)s u = f (u) in Ω, u ≡ 0 in Rn \

Source URL: www.ma.utexas.edu

THE DIRICHLET PROBLEM FOR NONLOCAL OPERATORS WITH SINGULAR KERNELS: CONVEX AND NONCONVEX DOMAINS XAVIER ROS-OTON AND ENRICO VALDINOCI Abstract. We study the interior regularity of solutions to the Dirichlet problem Lu =

Source URL: www.ma.utexas.edu

• Fourier analysis
• Fractional calculus
• Constructible universe
• Mathematical analysis
• Sobolev spaces
• Mathematics

Computing Discrete Minimal Surfaces and Their Conjugates Ulrich Pinkall Techn. Univ. Berlin Sonderforschungsbereich 288 Straße des 17. Juni 1000 Berlin 12

Source URL: www.cs.jhu.edu

• Partial differential equations
• Angle
• Conformal map
• Riemannian geometry
• Dirichlet problem
• Vector space
• Triangle
• Mathematics
• Algebra
• Geometry

Curriculum Vitae: Jill C. Pipher ACADEMIC DEGREES B.A. in Mathematics, UCLA, 1979 PhD. in Mathematics, UCLA, 1985, Harmonic Analysis

Source URL: www.math.brown.edu

• Partial differential equations
• Post-quantum cryptography
• Number theorists
• Jill Pipher
• Fourier analysis
• Differential operators
• NTRUEncrypt
• NTRU
• Dirichlet problem
• Mathematical analysis
• Mathematics
• Calculus