Feynman integrals for a class of exponentially growing potentials

Abstract

We construct the Feynman integrands for a class of exponentially growing time-dependent potentials as white noise functionals. We show that they solve the Schroedinger equation. The Morse potential is considered as a special case.

References in corpus (1)

• Quantum Mechanical Propagators in Terms of Hida Distributions

Cited by in corpus (3)

• Feynman integrals for non-smooth and rapidly growing potentials
• Hamiltonian Path Integrals In Momentum Space Representation via White Noise Techniques
• The Hamiltonian Path Integrand for the Charged Particle in a Constant Magnetic field as White Noise Distribution