Add to ORKGA time dependent proof of asymptotic completeness for the three body scattering in Quantum Mechanics is given when the pair potentials behave like (1+|xI)−2−ε at ∞. Also some local singularity is allowed for the potentials
We formulate a generalized concept of asymptotic completeness and show that it holds in any Haag–Kas...
AbstractThe behavior of the dilation operator in the distant past and future is obtained when it evo...
The three-body formalism, using separable potentials in s and p states of nucleon pairs, is set up u...
AbstractLet V be a multiplication operator, whose negative part, V−(V− ⩽ 0) obeys − Δ + (1 + ϵ)V− ⩾ ...
Using a Hilbert space version of the Faddeev method. The authors prove finiteness and continuity as ...
SIGLEAvailable from Berlin Freie Univ. (DE). Fachbereich Mathematik / FIZ - Fachinformationszzentrum...
In this Letter, we give results on precise microlocalized time-decay estimates in three-body long-ra...
In quantum scattering theory, one seeks to characterize the spectrum of and asymptotic evolution by ...
AbstractIn this work, we establish precise microlocalized propagation estimates in three-body proble...
Semiclassical scattering theory can be summarized as the study of connections between classical mech...
A brief review of the mathematical theory of quantum mechanical scattering is given from the time-de...
AbstractWe give a proof of asymptotic completeness for four-body Schrödinger operators. The two-body...
. -- For N-body quantum systems with singular potentials including hard cores we derive a Mourre est...
Scattering theory is, roughly speaking, perturbation theory of self-adjoint operators on the (absolu...
The asymptotic wave function derived by Alt and Mukhamedzhanov [Phys. Rev. A 47, 2004 (1993)] and Mu...
We formulate a generalized concept of asymptotic completeness and show that it holds in any Haag–Kas...
AbstractThe behavior of the dilation operator in the distant past and future is obtained when it evo...
The three-body formalism, using separable potentials in s and p states of nucleon pairs, is set up u...
AbstractLet V be a multiplication operator, whose negative part, V−(V− ⩽ 0) obeys − Δ + (1 + ϵ)V− ⩾ ...
Using a Hilbert space version of the Faddeev method. The authors prove finiteness and continuity as ...
SIGLEAvailable from Berlin Freie Univ. (DE). Fachbereich Mathematik / FIZ - Fachinformationszzentrum...
In this Letter, we give results on precise microlocalized time-decay estimates in three-body long-ra...
In quantum scattering theory, one seeks to characterize the spectrum of and asymptotic evolution by ...
AbstractIn this work, we establish precise microlocalized propagation estimates in three-body proble...
Semiclassical scattering theory can be summarized as the study of connections between classical mech...
A brief review of the mathematical theory of quantum mechanical scattering is given from the time-de...
AbstractWe give a proof of asymptotic completeness for four-body Schrödinger operators. The two-body...
. -- For N-body quantum systems with singular potentials including hard cores we derive a Mourre est...
Scattering theory is, roughly speaking, perturbation theory of self-adjoint operators on the (absolu...
The asymptotic wave function derived by Alt and Mukhamedzhanov [Phys. Rev. A 47, 2004 (1993)] and Mu...
We formulate a generalized concept of asymptotic completeness and show that it holds in any Haag–Kas...
AbstractThe behavior of the dilation operator in the distant past and future is obtained when it evo...
The three-body formalism, using separable potentials in s and p states of nucleon pairs, is set up u...