Pages that link to "Item:Q1361044"

The following pages link to Explicit formulae for the wave kernels for the Laplacians \(\Delta_{\alpha\beta}\) in the Bergman ball \(B^ n, n\geq 1\) (Q1361044):

Displaying 7 items.

• Integral representation of the sub-elliptic heat kernel on the complex anti-de Sitter fibration (Q667717) (← links)
• The subelliptic heat kernel of the octonionic anti-de Sitter fibration (Q2023441) (← links)
• Spectral density for the Schrödinger operator with magnetic field in the unit complex ball: solutions of evolutionary equations and applications to special functions (Q2044119) (← links)
• The horizontal heat kernel on the quaternionic anti-de Sitter spaces and related twistor spaces (Q2297546) (← links)
• Densities of generalized stochastic areas and windings arising from Anti-de Sitter and Hopf fibrations (Q2302334) (← links)
• Selberg trace formulae for heat and wave kernels of Maass Laplacians on compact forms of the complex hyperbolic space \(H^n(\mathbb C)\), \(n\geq 2\) (Q5945497) (← links)
• Wave kernels with magnetic field on the hyperbolic plane and with the Morse potential on the real line (Q6590046) (← links)