22 citations · 95 across the 11 of their papers we have counts for
11 papers
Consistency between adiabatic and nonadiabatic geometric phases for nonselfadjoint hamiltonians
David Viennot, Arnaud Leclerc, Georges Jolicard +1
We show that the adiabatic approximation for nonselfadjoint hamiltonians seems to induce two non-equal expressions for the geometric phase. The first one is related to the spectral…
Calculating eigenvalues and eigenvectors of parameter-dependent hamiltonians using an adaptative wave operator method
Arnaud Leclerc, Georges Jolicard
We propose a wave operator method to calculate eigenvalues and eigenvectors of large parameter-dependent matrices, using an adaptative active subspace. We consider a hamiltonian wh…
Exotic states in the strong field control of H dissociation dynamics: From exceptional points to zero-width resonances
Arnaud Leclerc, David Viennot, Georges Jolicard +2
H is an ideal candidate for a detailed study of strong field coherent control strategies inspired by basic mechanisms referring to some specific photodissociation resonances.…
Controlling vibrational cooling with Zero-Width Resonances: An adiabatic Floquet approach
Arnaud Leclerc, David Viennot, Georges Jolicard +2
In molecular photodissociation, some specific combinations of laser parameters (wavelength and intensity) lead to unexpected Zero-Width Resonances (ZWR), with in principle infinite…
Global integration of the Schrödinger equation within the wave operator formalism: The role of the effective Hamiltonian in multidimensional active spaces
Georges Jolicard, Arnaud Leclerc, David Viennot +1
A global solution of the Schrödinger equation, obtained recently within the wave operator formalism for explicitly time-dependent Hamiltonians [J. Phys. A: Math. Theor. 48, 225205…
Global integration of the Schrödinger equation: a short iterative scheme within the wave operator formalism using discrete Fourier transforms
Arnaud Leclerc, Georges Jolicard
A global solution of the Schrödinger equation for explicitly time-dependent Hamiltonians is derived by integrating the non-linear differential equation associated with the time-dep…