Hundertmark, Dirk - Department of Mathematics, University of Illinois at Urbana-Champaign

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Hundertmark, Dirk - Department of Mathematics, University of Illinois at Urbana-Champaign

ON SHARP STRICHARTZ INEQUALITIES IN LOW DIRK HUNDERTMARK AND VADIM ZHARNITSKY
EXPONENTIAL DECAY OF EIGENFUNCTIONS AND GENERALIZED EIGENFUNCTIONS OF A NON
SOME BOUND STATE PROBLEMS IN QUANTUM DIRK HUNDERTMARK
BOUNDS ON THE SPECTRAL SHIFT FUNCTION AND THE DENSITY OF STATES
MATH 247 --FALL 2000 --TEST 3 Total: 100 points. Do 4 out of 5 questions. You MUST do #5. EXPLAIN every answer.
MATH 247 --FALL 2000 --TEST 3 SOLUTIONS Total: 100 points. Do 4 out of 5 questions. You MUST do #5. EXPLAIN every answer.
EXPONENTIAL DECAY OF EIGENFUNCTIONS AND GENERALIZED EIGENFUNCTIONS OF A NON
arXiv:mathph/9906013v1 NEW BOUNDS ON THE LIEBTHIRRING CONSTANTS
DECAY ESTIMATES AND SMOOTHNESS FOR SOLUTIONS OF THE DISPERSION MANAGED NONLINEAR SCHR
SUPEREXPONENTIAL DECAY OF DIFFRACTION MANAGED DIRK HUNDERTMARK AND YOUNGRAN LEE
MATH 247 --FALL 2000 --TEST 2 SOLUTIONS Total: 100 points. Do 5 out of 6 questions. You MUST do #6. EXPLAIN every answer.
CLASSICAL MAGNETIC LIFSHITS TAILS IN THREE SPACE DIMENSIONS: IMPURITY POTENTIALS WITH SLOW ANISOTROPIC DECAY
MATH 247 --FALL 2000 --FINAL EXAM --BRIEF SOLUTIONS Total: 200 points. Do 8 out of 12 questions. You MUST indicate which 8 questions
DECAY ESTIMATES AND SMOOTHNESS FOR SOLUTIONS OF THE DISPERSION MANAGED NON-LINEAR SCHRODINGER
BOUND STATES AND THE SZEGO CONDITION FOR JACOBI MATRICES AND
MATH 247 --FALL 2000 --TEST 2 Total: 100 points. Do 5 out of 6 questions. You MUST do #6. EXPLAIN every answer.
BOUNDS ON THE SPECTRAL SHIFT FUNCTION AND THE DENSITY OF STATES
A short introduction to Anderson localization Dirk Hundertmark #+
ON SHARP STRICHARTZ INEQUALITIES IN LOW DIRK HUNDERTMARK AND VADIM ZHARNITSKY
Spectral Theory of Sparse Potentials Dirk Hundertmark 1 , Werner Kirsch 2
CLASSICAL MAGNETIC LIFSHITS TAILS IN THREE SPACE DIMENSIONS: IMPURITY POTENTIALS WITH SLOW ANISOTROPIC DECAY
ON THE NUMBER OF BOUND STATES FOR ODINGER OPERATORS WITH OPERATORVALUED
MATH 247 --FALL 2000 --FINAL EXAM Total: 200 points. Do 8 out of 12 questions. You MUST indicate which 8 questions
FiniteVolume FractionalMoment Criteria for Anderson Localization
SUPER-EXPONENTIAL DECAY OF DIFFRACTION MANAGED DIRK HUNDERTMARK AND YOUNG-RAN LEE
BOUND STATES AND THE SZEG } O CONDITION
SOME BOUND STATE PROBLEMS IN QUANTUM DIRK HUNDERTMARK
A short introduction to Anderson localization Dirk Hundertmark
REFLECTION SYMMETRIES AND ABSENCE OF EIGENVALUES FOR ONEDIMENSIONAL
arXiv:math-ph/9906013v116Jun1999 NEW BOUNDS ON THE LIEB-THIRRING CONSTANTS
A DIAMAGNETIC INEQUALITY FOR SEMIGROUP DIFFERENCES
Dirk Hundertmark Department of Mathematics, MC-382 University of Illinois at Urbana-Champaign
A DIAMAGNETIC INEQUALITY FOR SEMIGROUP DIFFERENCES
ANALYTICITY OF EXTREMALS TO THE AIRY STRICHARTZ DIRK HUNDERTMARK AND SHUANGLIN SHAO