Laptev, Ari - Department of Mathematics, Royal Institute of Technology (KTH)

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Laptev, Ari - Department of Mathematics, Royal Institute of Technology (KTH)

RECENT RESULTS ON LIEB-THIRRING INEQUALITIES ARI LAPTEV AND TIMO WEIDL
Lieb-Thirring inequalities with improved constants Jean Dolbeault, Ari Laptev, and Michael Loss
O TYPE LIMIT THEOREMS A.Laptev and Yu. Safarov
A SZEG O CONDITION FOR A MULTIDIMENSIONAL SCHR ODINGER OPERATOR
A GENERALIZATION OF THE BEREZIN{LIEB INEQUALITY A.Laptev and Yu. Safarov
A GEOMETRICAL VERSION OF HARDY'S INEQUALITY M. HOFFMANN-OSTENHOF1
DOI 10.1007/s11005-006-0095-1 Letters in Mathematical Physics (2006) 77:309316 By the Authors 2006
ON THE NEGATIVE EIGENVALUES OF A CLASS OF SCHRODINGER OPERATORS
SHARP LIEBTHIRRING INEQUALITIES IN HIGH ARI LAPTEV 1 AND TIMO WEIDL 1;2
NEW BOUNDS ON THE LIEBTHIRRING CONSTANTS D. HUNDERTMARK 1 , A. LAPTEV 2 AND T. WEIDL 2;3
Centre de Recherches Mathematiques CRM Proceedings and Lecture Notes
REFLECTIONLESS POTENTIALS FOR AN ORDINARY DIFFERENTIAL OPERATOR OF ORDER FOUR
AND THE REMOVAL OF EIGENVALUES FOR FOURTH ORDER DIFFERENTIAL OPERATORS
INSTITUTE OF PHYSICS PUBLISHING JOURNAL OF PHYSICS A: MATHEMATICAL AND GENERAL J. Phys. A: Math. Gen. 39 (2006) 10571071 doi:10.1088/0305-4470/39/5/004
LECTURE NOTES Warwick, April 3-8, 2005
ABSOLUTELY CONTINUOUS SPECTRUM OF SCHR ODINGER OPERATORS WITH SLOWLY DECAYING AND OSCILLATING
Non linear eigenvalues and analytic hypoellipticity.
ON NEW RELATIONS BETWEEN SPECTRAL PROPERTIES OF JACOBI MATRICES AND THEIR COEFFICIENTS
Hardy inequalities for magnetic Dirichlet forms Ari Laptev1
THE NEGATIVE SPECTRUM OF A CLASS OF TWO-DIMENSIONAL SCHRODINGER OPERATORS
GLOBAL FOURIER INTEGRAL OPERATORS AND SEMICLASSICAL ASYMPTOTICS
DIRICHLET AND NEUMANN EIGENVALUE PROBLEMS ON DOMAINS IN EUCLIDEAN SPACES
GENERALIZED HARDY INEQUALITY FOR THE MAGNETIC DIRICHLET FORMS