Pages that link to "Item:Q2881351"
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The following pages link to Fourier and Gegenbauer expansions for a fundamental solution of the Laplacian in the hyperboloid model of hyperbolic geometry (Q2881351):
Displaying 13 items.
- A hypergeometric integral with applications to the fundamental solution of Laplace's equation on hyperspheres (Q308689) (← links)
- The Vlasov-Poisson system for stellar dynamics in spaces of constant curvature (Q328481) (← links)
- Fourier, Gegenbauer and Jacobi expansions for a power-law fundamental solution of the polyharmonic equation and polyspherical addition theorems (Q352527) (← links)
- Fundamental solution of Laplace's equation in hyperspherical geometry (Q431399) (← links)
- Fundamental solutions and Gegenbauer expansions of Helmholtz operators in Riemannian spaces of constant curvature (Q1755889) (← links)
- Adams inequalities for Riesz subcritical potentials (Q1985785) (← links)
- Gegenbauer expansions and addition theorems for a binomial and logarithmic fundamental solution of the even-dimensional Euclidean polyharmonic equation (Q2079546) (← links)
- Regge conformal blocks from the Rindler-AdS black hole and the pole-skipping phenomena (Q2082864) (← links)
- Scrambling in hyperbolic black holes: shock waves and pole-skipping (Q2283538) (← links)
- Gravitational potential and galaxy rotation curves in multi-fractional spacetimes (Q2677965) (← links)
- Equilibria and energy minimizers for an interaction model on the hyperbolic space (Q2688085) (← links)
- Expansions for a fundamental solution of Laplace's equation on ℝ<sup>3</sup> in 5-cyclidic harmonics (Q2931002) (← links)
- Fourier expansions for a logarithmic fundamental solution of the polyharmonic equation (Q3120691) (← links)
