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19932007
most citedPath Integral Solutions for Deformed P"oschl-Teller-like and Conditionally Solvable Potentials

47 citations · 242 across the 21 of their papers we have counts for

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Showing 1993Show all

9 papers · 1 filter

hep-th1993★ 14 cited

Path Integration and Separation of Variables in Spaces of Constant Curvature in Two and Three Dimensions

Christian Grosche

In this paper path integration in two- and three-dimensional spaces of constant curvature is discussed: i.e.\ the flat spaces and , the two- and three-dimensiona…

hep-th1993★ 19 cited

On the Path Integral in Imaginary Lobachevsky Space

Christian Grosche

The path integral on the single-sheeted hyperboloid, i.e.\ in -dimensional imaginary Lobachevsky space, is evaluated. A potential problem which we call ``Kepler-problem'', and t…

hep-th1993★ 13 cited

Path Integral Discussion of Two and- Three-Dimensional -Function Perturbations

Christian Grosche

The incorporation of two- and three-dimensional -function perturbations into the path-integral formalism is discussed. In contrast to the one-dimensional case, a regularization…

hep-th1993

Towards the Classification of Exactly Solvable Feynman Path Integrals: -Function Perturbations and Boundary-Problems as Miscellaneous Solvable Models

Christian Grosche

Invited talk given at the ``International Workshop on `Symmetry Methods in Physics' in memory of Ya.\ A.\ Smorodinsky, 5--10 July 1993, Dubna, Russia; to appear in the proceedings.…

hep-th1993★ 19 cited

An Introduction into the Feynman Path Integral

Christian Grosche

In this lecture a short introduction is given into the theory of the Feynman path integral in quantum mechanics. The general formulation in Riemann spaces will be given based on th…

hep-th1993★ 2 cited

Selberg Supertrace Formula for Super Riemann Surfaces III: Bordered Super Riemann Surfaces

Christian Grosche

This paper is the third in a sequel to develop a super-analogue of the classical Selberg trace formula, the Selberg supertrace formula. It deals with bordered super Riemann surface…