activity
20062014
most citedMagnetic bottles on geometrically finite hyperbolic surfaces

8 citations · 12 across the 4 of their papers we have counts for

collaborators

6 papers

math-ph2014

Semiclassical analysis for a Schrödinger operator with a U(2) artificial gauge: the periodic case

Abderemane Morame, Francoise Truc

We consider a Schrödinger operator with a Hermitian 2x2 matrix-valued potential which is lattice periodic and can be diagonalized smoothly on the whole In the case of potent…

math-ph2011

Counting function of the embedded eigenvalues for some manifold with cusps, and magnetic Laplacian

Abderemane Morame, Francoise Truc

We consider a non compact, complete manifold {\bf{M}} of finite area with cuspidal ends. The generic cusp is isomorphic to with metric $ds^2=(h+dy^2)/…

math-ph2010

Eigenvalues of Laplacian with constant magnetic field on non-compact hyperbolic surfaces with finite area

Abderemane Morame, Francoise Truc

We consider a magnetic Laplacian on a noncompact hyperbolic surface $\mM $ with finite area. is a real one-form and the magnetic field is consta…

math-ph2008★ 8 cited

Magnetic bottles on geometrically finite hyperbolic surfaces

Abderemane Morame, Francoise Truc

We consider a magnetic Laplacian on a geometrically finite hyperbolic surface, when the corresponding magnetic field is infinite at the boundary at infinity. We prove that the coun…

math-ph2007

Magnetic bottles on the Poincaré half-plane: spectral asymptotics

Abderemane Morame, Francoise Truc

We consider a magnetic laplacian P(A) on the Poincaré half-plane, when the magnetic field dA is infinite at infinity such that P(A) has pure discret spectrum. We give the asymptoti…

math-ph2006★ 4 cited

Accuracy on eigenvalues for a Schrodinger operator with a degenerate potential in the semi-classical limit

Abderemane Morame, Francoise Truc

We consider a semi-classical Schrodinger operator with a degenerate potential V(x,y) =f(x) g(y) . g is assumed to be a homogeneous positive function of m variables and f is a stric…