Wave kernels with magnetic field on the hyperbolic plane and with the Morse potential on the real line

Cites Work

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On the Landau levels on the hyperbolic plane
The path integral on the Poincaré upper half-plane with a magnetic field and for the Morse potential
\(L^2\)-concrete spectral analysis of the invariant Laplacian \(\Delta_{\alpha\beta}\) in the unit complex ball \(B^n\)
Brownian motion on the hyperbolic plane and Selberg trace formula
Explicit formulae for the wave kernels for the Laplacians \(\Delta_{\alpha\beta}\) in the Bergman ball \(B^ n, n\geq 1\)
Diatomic molecules according to the wave mechanics. II: Vibrational levels.
The wave kernel for the Laplacian on the classical locally symmetric spaces of rank one, theta functions, trace formulas and the Selberg zeta function. With an appendix by Andreas Juhl
Das Eigenwertproblem der automorphen Formen in der hyperbolischen Ebene. I, II. (The eigenvalue problem of automorphic forms in the hyperbolic plane. I. II)
Die Differentialgleichungen in der Theorie der elliptischen Modulfunktionen. (The differential equations in the theory of elliptic modular functions)
Integrable Schrödinger operators with magnetic fields: Factorization method on curved surfaces
Morse potential, symmetric Morse potential and bracketed bound-state energies
Asymptotic of complex hyperbolic geometry and L2-spectral analysis of Landau-like Hamiltonians
Fourier coefficients of the resolvent for a Fuchsian group.
Exact solutions for vibrational levels of the Morse potential
Selberg trace formulae for heat and wave kernels of Maass Laplacians on compact forms of the complex hyperbolic space \(H^n(\mathbb C)\), \(n\geq 2\)
Resolvente zum Eigenwertproblem der automorphen Formen in der hyperbolischen Ebene. I

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