Home
About
Advanced Search
Browse by Discipline
Scientific Societies
E-print Alerts
Add E-prints
FAQ
•
HELP
•
SITE MAP
•
CONTACT US
Search
Advanced Search
Polterovich, Iosif - Département de Mathématiques et statistique, Université de Montréal
arXiv:math.SP/0510505v215Mar2006 Isospectral domains with mixed boundary
EIGENVALUE INEQUALITIES FOR MIXED STEKLOV RODRIGO BA~NUELOS, TADEUSZ KULCZYCKI, IOSIF POLTEROVICH,
SHAPE OPTIMIZATION FOR LOW NEUMANN AND STEKLOV EIGENVALUES
AVERAGE GROWTH OF THE SPECTRAL FUNCTION ON A RIEMANNIAN MANIFOLD
MAXIMIZATION OF THE SECOND POSITIVE NEUMANN EIGENVALUE FOR PLANAR DOMAINS
PLEIJEL'S NODAL DOMAIN THEOREM FOR FREE MEMBRANES
A LOWER BOUND FOR THE REMAINDER IN WEYL'S LAW ON NEGATIVELY CURVED SURFACES
Spectral problems with mixed Dirichlet-Neumann boundary conditions: isospectrality and beyond
Spectral asymptotics and dynamics on Riemannian manifolds Iosif Polterovich
EXTREMAL METRIC FOR THE FIRST EIGENVALUE ON A KLEIN BOTTLE
ESTIMATES FROM BELOW FOR THE SPECTRAL FUNCTION AND FOR THE REMAINDER IN LOCAL WEYL'S LAW
M() = 0 = 0 < 1() 2() 3()
How large can the first eigenvalue be on a surface of genus two?
ON THE HERSCHPAYNESCHIFFER INEQUALITIES FOR STEKLOV EIGENVALUES
MAT 2466: Analyse Appliquee Automne 2011
Shape optimization for Neumann and Steklov eigenvalues
Spectral asymptotics on negatively curved surfaces and hyperbolic dynamics
Dynamical aspects of spectral asymptotics
MAT 6112: Analyse Fonctionnelle I Professeur: Iosif Polterovich (iossif@dms.umontreal.ca, bureau 5229).
