- Universidad Autónoma de MadridES618 papers
- Universidad Carlos III de MadridES550 papers
- Consejo Superior de Investigaciones CientíficasES480 papers
- Homi Bhabha National InstituteIN425 papers
- Universidad Complutense de MadridES350 papers
- Tata Institute of Fundamental ResearchIN132 papers
- Centre National de la Recherche ScientifiqueFR131 papers
- Indian Institute of Science BangaloreIN120 papers
- Indian Institute of Technology MadrasIN92 papers
- Chennai Mathematical InstituteIN82 papers
- Beijing Institute of Mathematical Sciences and Applications64 papers
- Harish-Chandra Research InstituteIN58 papers
8 papers · 2 filters
Jakšić-Last Theorem for Higher Rank Perturbations
Anish Mallick
We consider the generalized Anderson Model , where is a countable set, are i.i.d random variables and $P_…
Eigenvalue statistics for random Schrodinger operators with non rank one perturbations
Peter D. Hislop, M. Krishna
We prove that certain natural random variables associated with the local eigenvalue statistics for generalized lattice Anderson models constructed with finite-rank perturbations ar…
Oscillation theorems for the Wronskian of an arbitrary sequence of eigenfunctions of Schrödinger's equation
M. Ángeles García-Ferrero, David Gómez-Ullate
The work of Adler provides necessary and sufficient conditions for the Wronskian of a given sequence of eigenfunctions of Schrödinger's equation to have constant sign in its domain…
An exactly solvable deformation of the Coulomb problem associated with the Taub-NUT metric
Angel Ballesteros, Alberto Enciso, Francisco J. Herranz +2
In this paper we quantize the -dimensional classical Hamiltonian system , that can be regarded as a deformation of the Coulomb prob…
Symmetries in Lagrangian Field Theory
Lucía Búa, Ioan Bucataru, Manuel de León +2
By generalizing the cosymplectic setting for time-dependent Lagrangian mechanics, we propose a geometric framework for the Lagrangian formulation of classical field theories with a…
A Theorem on the Existence of Symmetries of Fractional PDEs
Rosario Antonio Leo, Gabriele Sicuro, Piergiulio Tempesta
We propose a theorem that extends the classical Lie approach to the case of fractional partial differential equations (fPDEs) of the Riemann--Liouville type in (1+1) dimensions.