Remling, Christian - Department of Mathematics, University of Oklahoma

• The spectrum of di erential operators of order 2n with almost constant coecients
• Finite gap potentials and WKB asymptotics for one-dimensional Schrodinger operators
• THE ABSOLUTELY CONTINUOUS SPECTRUM OF JACOBI CHRISTIAN REMLING
• UNIVERSAL BOUNDS ON SPECTRAL MEASURES OF ONE-DIMENSIONAL SCHR 
• The Kato Conjecture Consider the Schrodinger operator
• ODINGER OPERATORS WITH MANY BOUND STATES DAVID DAMANIK AND CHRISTIAN REMLING
• FINITE PROPAGATION SPEED AND KERNEL ESTIMATES ODINGER OPERATORS
• THE ABSOLUTELY CONTINUOUS SPECTRUM OF ONEDIMENSIONAL SCHR
• Asymptotic Phase: Existence and Uniform Distribution
• THE ABSOLUTELY CONTINUOUS SPECTRUM OF DISCRETE CANONICAL SYSTEMS
• INVERSE SPECTRAL THEORY FOR ONE-DIMENSIONAL ODINGER OPERATORS: THE A FUNCTION
• The Pearson and Al-Naggar Conjecture Consider the one-dimensional Schrodinger operator H = d 2 =dx 2 +V (x) on
• FINITE PROPAGATION SPEED AND KERNEL ESTIMATES FOR SCHRODINGER OPERATORS
• WEYL THEORY CHRISTIAN REMLING
• Raj versus NRaj A nite measure is called a Rajchman measure if lim t! 1 b
• DIRECT AND INVERSE SPECTRAL THEORY OF ONE-DIMENSIONAL SCHR 
• SCHRODINGER OPERATORS AND DE BRANGES SPACES CHRISTIAN REMLING
• Reducing subspaces Rowan Killip1
• The Schrodinger Conjecture Let H : ` 2 (N) ! ` 2 (N) be a discrete one-dimensional Schrodinger operator
• INVERSE SPECTRAL THEORY FOR ONE-DIMENSIONAL SCHRODINGER OPERATORS: THE A FUNCTION
• DISCRETE AND EMBEDDED EIGENVALUES FOR ONE-DIMENSIONAL SCHRODINGER OPERATORS
• THE ABSOLUTELY CONTINUOUS SPECTRUM OF DISCRETE CANONICAL SYSTEMS
• Sparse Potentials: Spectral Type Let W be a compactly supported L 1 function, W 6 0, and put
• The Killip Hypothesis Let H 0 : ` 2 (N) ! ` 2 (N) be a discrete one-dimensional Schrodinger operator
• WEYL THEORY CHRISTIAN REMLING
• UNIQUENESS OF REFLECTIONLESS JACOBI MATRICES AND THE DENISOV-RAKHMANOV
• APPROXIMATION RESULTS FOR REFLECTIONLESS JACOBI MATRICES
• REFLECTIONLESS HERGLOTZ FUNCTIONS AND GENERALIZED LYAPUNOV EXPONENTS
• THE ABSOLUTELY CONTINUOUS SPECTRUM OF ONE-DIMENSIONAL SCHRODINGER OPERATORS
• SCHRODINGER OPERATORS WITH MANY BOUND STATES DAVID DAMANIK AND CHRISTIAN REMLING
• DIRECT AND INVERSE SPECTRAL THEORY OF ONE-DIMENSIONAL SCHRODINGER OPERATORS WITH
• UNIVERSAL BOUNDS ON SPECTRAL MEASURES OF ONE-DIMENSIONAL SCHRODINGER OPERATORS
• Schrodinger operators with sparse potentials: asymptotics of the Fourier transform of the
• Finite gap potentials and WKB asymptotics for one-dimensional Schrodinger operators
• Ergodic Jacobi matrices and conformal maps
• ODINGER OPERATORS AND DE BRANGES SPACES CHRISTIAN REMLING
• DISCRETE AND EMBEDDED EIGENVALUES FOR ONEDIMENSIONAL SCHR
• The spectrum of differential operators of order 2n with almost constant coefficients
• Schrodinger operators with sparse potentials: asymptotics of the Fourier transform of the
• THE ABSOLUTELY CONTINUOUS SPECTRUM OF JACOBI CHRISTIAN REMLING
• Reducing subspaces Rowan Killip 1 and Christian Remling 2
• ERGODIC JACOBI MATRICES AND CONFORMAL INJO HUR AND CHRISTIAN REMLING
• This is a digital copy of a book that was preserved for generations on library shelves before it was carefully scanned by Google as part of a project to make the world's books discoverable online.
• Reflectionless Jacobi matrices Christian Remling
• TOPOLOGICAL PROPERTIES OF REFLECTIONLESS JACOBI MATRICES