Continuation and reflection of solutions of partial differential equations
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Publication:3248185
DOI10.1090/S0002-9904-1957-10138-4zbMath0080.30304OpenAlexW2093245823MaRDI QIDQ3248185
Publication date: 1957
Published in: Bulletin of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/s0002-9904-1957-10138-4
Related Items
On polyharmonic continuation by reflection formulas ⋮ A Method for the Construction of Reflection Laws for a Parabolic Equation ⋮ Optimal three spheres inequality at the boundary for the Kirchhoff-Love plate's equation with Dirichlet conditions ⋮ On non-local reflection for elliptic equations of the second order in $\mathbb{R}^{2}$ (the Dirichlet condition) ⋮ On biharmonic functions which are always harmonic functions ⋮ A reflection principle for solutions to the Helmholtz equation and an application to the inverse scattering problem ⋮ On the dependence of the reflection operator on boundary conditions for biharmonic functions ⋮ Reflection of polyharmonic functions ⋮ Saddle points and overdetermined problems for the Helmholtz equation
Cites Work
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- Surface waves in water of variable depth
- On linear partial differential equations with analytic coefficients unique continuation of data
- On the Boundary Behavior of Minimal Surfaces
- A Note on Harmonic Functions and a Hydrodynamical Application
- Application of Analytic Functions to Two-Dimensional Biharmonic Analysis
- A VARIATIONAL METHOD IN THE THEORY OF HARMONIC INTEGRALS
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