AMS Sectional Meeting Program by Special Session
Current as of Tuesday, April 12, 2005 15:09:48
1998 Spring Eastern Section Meeting
Philadelphia, PA, April 4-6, 1998
Meeting #933
Associate secretaries: Lesley M Sibner, AMS lsibner@duke.poly.edu
Special Session on Harmonic Analysis and Its Applications to PDE's
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Saturday April 4, 1998, 9:00 a.m.-10:50 a.m.
Special Session on Harmonic Analysis and Its Applications to PDE's, I
Room 303, TUCC
Organizers:
Cristian E. Gutierrez, Temple University gutier@math.temple.edu
Guozhen Lu, Wright State University gzlu@math.wright.edu
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9:00 a.m.
Two weight norm estimates for potential and maximal operators on spaces of homogeneous type.
Carlos P\'erez, Universidad Aut\'onoma de Madrid
Richard L. Wheeden*, Rutgers University
(933-35-47) -
9:30 a.m.
Lebesgue space estimates for operators associated with the Neumann problem for the wave equation on an exterior domain.
Michael Beals*, Rutgers University
(933-35-172) -
10:00 a.m.
Stable solutions of semi-linear elliptic Equations in Convex Domains.
Sagun Chanillo*, Rutgers Univ., New Brunswick NJ,08903.
(933-35-37) -
10:30 a.m.
Self-improving properties of Poincar\'e inequalities in metric spaces.
Bruno Franchi*, University of Bologna
(933-46-118)
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9:00 a.m.
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Saturday April 4, 1998, 2:45 p.m.-5:05 p.m.
Special Session on Harmonic Analysis and Its Applications to PDE's, II
Room 303, TUCC
Organizers:
Cristian E. Gutierrez, Temple University gutier@math.temple.edu
Guozhen Lu, Wright State University gzlu@math.wright.edu
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2:45 p.m.
Estimates for Bilinear Cone Operators.
Andrea R. Nahmod*, Institute for Advanced Study
John Gilbert, University of Texas at Austin
(933-42-189) -
3:15 p.m.
$L^p$ boundedness of singular integrals with rough kernels.
Yibiao Pan*, University of Pittsburgh
(933-42-128) -
3:45 p.m.
Oscillatory Integrals with Nonhomogeneous Phase Functions Related to Schr\" odinger Equations.
Lawrence A Kolasa*, Ryerson Polytechnic University
(933-42-30) -
4:15 p.m.
Harnack Inequality for the Linearized Parabolic Monge-Amp\`ere Equation.
Qingbo Huang*, Temple University, Philadelphia, PA 19122
(933-35-72) -
4:45 p.m.
Weighted inequalities on John Domains.
Seng-Kee Chua*, National University of Singapore
(933-46-204)
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2:45 p.m.
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Sunday April 5, 1998, 9:00 a.m.-10:50 a.m.
Special Session on Harmonic Analysis and Its Applications to PDE's, III
Room 303, TUCC
Organizers:
Cristian E. Gutierrez, Temple University gutier@math.temple.edu
Guozhen Lu, Wright State University gzlu@math.wright.edu
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9:00 a.m.
The initial-Dirichlet problem for higher order parabolic equations in Lipschitz cylinders.
Russell M Brown*, University of Kentucky
Wei Hu, Houghton College
(933-35-168) -
9:30 a.m.
Local minima in $W^{1,p}$ versus local mimina in $C^{1,\alpha}$.
Jes\'us Garc\'\i a-Azorero, Universidad Aut\'onoma de Madrid
Juan J. Manfredi*, University of Pittsburgh
Ireneo Peral, Universidad Aut\'onoma de Madrid
(933-35-98) -
10:00 a.m.
The characterizatio of wavelets and related functions.
Guido L Weiss*, Washington University
(933-42-64) -
10:30 a.m.
On the Grushin operator and hyperbolic symmetry.
William Beckner*, University of Texas at Austin
(933-58-27)
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9:00 a.m.
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Sunday April 5, 1998, 2:45 p.m.-5:05 p.m.
Special Session on Harmonic Analysis and Its Applications to PDE's, IV
Room 303, TUCC
Organizers:
Cristian E. Gutierrez, Temple University gutier@math.temple.edu
Guozhen Lu, Wright State University gzlu@math.wright.edu
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2:45 p.m.
Regularity of Strong Solutions to Dirichlet Problem for Elliptic Equations with Discontinuous Coefficients.
Giuseppe Di Fazio*, Dep. of Math, Catania University - ITALY
(933-35-142) -
3:15 p.m.
Estimates near the boundary for solutions of second order parabolic equations.
Mikhail V. Safonov*, University of Minnesota
(933-35-244) -
3:45 p.m.
A Generalization of Hall's Lemma to Bounded Domains in $R^n$.
Peter M Knopf*, Pace University
(933-31-87) -
4:15 p.m.
The Dirichlet problem for sub-Laplacians.
Luca Capogna*, New York University
Nicola Garofalo, Purdue University
Duy-Minh Nhieu, Academia Sinica
(933-35-82) -
4:45 p.m.
Integral equation methods for global boundary problems in Riemannian manifolds.
Marius S Mitrea*, University of Missouri
(933-35-08)
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2:45 p.m.