R.J. Lombard

Wave equations with energy-dependent potentials

We study wave equations with energy-dependent potentials. Simple analytical models are found useful to illustrate difficulties encountered with the calculation and interpretation of observables. A formal analysis shows under which conditions such equations can be handled as evolution equation of quantum theory with an energy-dependent potential. Once these conditions are met, such theory can be transformed into ordinary quantum theory.

On the meson charge radii

Abstract Calculations of the charge radii and form factors of mesons are performed in a hybrid model. It combines the generalized Bertlmann-Martin inequalities with smearing corrections due to relativistic effects. We discuss the limitations of this simple model.

On the binding energy of double lambda hypernuclei in the relativistic mean field theory

We calculate the binding energy of two

Binding energy of doubleΛhypernuclei in relativistic mean field theory

\Lambda

Binding energy of double Λ hypernuclei in relativistic mean field theory

hyperons bound to a nuclear core within the relativistic mean field theory. The starting point is a two-body relativistic equation of the Breit type suggested by the RMFT, and corrected for the two-particle interaction. We evaluate the 2

The many-body problem with an energy-dependent confining potential

\Lambda

Generalized Bertlmann-Martin inequalities for confining potentials

correlation energy and estimate the contribution of the

Description of hypernuclei in the scalar derivative coupling model.

\sigma^*

Towards a model independent analysis of single particle spectra: Application to hypernuclei

and

Description of Heavy Quark Systems by means of Energy Dependent Potentials

\Phi