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Pinsky, Ross - Department of Mathematics, Technion, Israel Institute of Technology
ON DOMAIN MONOTONICITY FOR THE PRINCIPAL EIGENVALUE OF THE LAPLACIAN WITH A MIXED
THE SHIFT OF THE PRINCIPAL EIGENVALUE FOR THE NEUMANN LAPLACIAN IN A DOMAIN
ASYMPTOTICS OF THE PRINCIPAL EIGENVALUE AND EXPECTED HITTING TIME FOR POSITIVE
STRONG LAW OF LARGE NUMBERS AND MIXING FOR THE INVARIANT DISTRIBUTIONS
THE BEHAVIOR OF THE LIFE SPAN FOR SOLUTIONS TO ut = u + a(x)up
ON THE CONSTRUCTION AND SUPPORT PROPERTIES OF MEASUREVALUED DIFFUSIONS ON D ` R d
ASYMPTOTICS FOR EXIT PROBLEM AND PRINCIPAL EIGENVALUE FOR A CLASS OF NON-LOCAL ELLIPTIC
ASYMPTOTIC BEHAVIOR OF THE PRINCIPAL EIGENVALUE FOR A CLASS OF NON-LOCAL ELLIPTIC
A PROBABILISTIC APPROACH TO THE LIOUVILLE PROPERTY FOR SCHRODINGER OPERATORS WITH AN
ONE-DIMENSIONAL DIFFUSIONS THAT EVENTUALLY STOP DOWN-CROSSING
EXPLICIT AND ALMOST EXPLICIT SPECTRAL CALCULATIONS FOR DIFFUSION OPERATORS
SPECTRAL ANALYSIS OF A CLASS OF NON-LOCAL ELLIPTIC OPERATORS RELATED TO BROWNIAN
Ergodic Behavior of Diffusions with Random Jumps from the Boundary
A PROBABILISTIC APPROACH TO BOUNDED/POSITIVE SOLUTIONS FOR SCHRODINGER OPERATORS WITH
REGULARITY PROPERTIES OF THE DONSKER-VARADHAN RATE FUNCTIONAL FOR
WHEN THE LAW OF LARGE NUMBERS FAILS FOR INCREASING SUBSEQUENCES OF RANDOM
THE COMPACT SUPPORT PROPERTY FOR MEASURE-VALUED PROCESSES
LAW OF LARGE NUMBERS FOR INCREASING SUBSEQUENCES OF RANDOM PERMUTATIONS
UNIQUENESS/NONUNIQUENESS FOR NONNEGATIVE SOLUTIONS OF SECOND ORDER PARABOLIC
INVARIANT PROBABILITY DISTRIBUTIONS FOR MEASURE-VALUED DIFFUSIONS
DECAY OF MASS FOR THE EQUATION ut = u -a(x)up Ross G. Pinsky
FINITE TIME BLOW-UP FOR THE INHOMOGENEOUS EQUATION ut = u + a(x)up
ON THE CONSTRUCTION AND SUPPORT PROPERTIES OF MEASURE-VALUED DIFFUSIONS ON D Rd
Spring 2007 Selected Topics in Number Theory--Analytic Number Theory
Advanced Probability (106349) Spring 2005 Instructor: Professor Ross Pinsky (pinsky@math.technion.ac.il)
Functional Analysis (106942) Winter 2004 Instructor: Professor Ross Pinsky (pinsky@math.technion.ac.il)
SPECTRAL ANALYSIS OF A FAMILY OF SECOND-ORDER ELLIPTIC OPERATORS WITH
POSITIVE SOLUTIONS OF REACTION DIFFUSION EQUATIONS WITH SUPER-LINEAR ABSORPTION
TRANSIENCE/RECURRENCE AND THE SPEED OF A ONE-DIMENSIONAL RANDOM WALK IN A "HAVE
SPECTRAL GAP AND RATE OF CONVERGENCE TO EQUILIBRIUM FOR A CLASS OF
Stochastic Processes 106429 Lecturer: Professor Ross Pinsky
COMPARISON THEOREMS FOR THE SPECTRAL GAP OF DIFFUSIONS PROCESSES AND
THE FUJITA EXPONENT FOR SEMILINEAR HEAT EQUATIONS WITH QUADRATICALLY DECAYING
ASYMPTOTICS FOR THE HEAT EQUATION IN THE EXTERIOR OF A SHRINKING COMPACT SET
Absolute Continuity/Singularity and Relative Entropy Properties for Probability Measures Induced by
GLOBAL EXISTENCE/NONEXISTENCE FOR SIGN-CHANGING SOLUTIONS TO ut = u + |u|p
TRANSCIENCE/RECURRENCE FOR NORMALLY REFLECTED BROWNIAN MOTION IN UNBOUNDED
PROBABILISTIC AND COMBINATORIAL ASPECTS OF THE CARD-CYCLIC TO RANDOM SHUFFLE
Professor Ross Pinsky Winter Semester 2011-2012 Syllabus for Functional Analysis
DETECTING TAMPERING IN RANDOM GRAPHS ROSS G. PINSKY
PROBABILISTIC AND COMBINATORIAL ASPECTS OF THE CARD-CYCLIC TO RANDOM INSERTION SHUFFLE