Application of Analytic Functions to Two-Dimensional Biharmonic Analysis

DOI10.2307/1990161zbMath0061.24009OpenAlexW4243144844MaRDI QIDQ5840580

H. Poritsky

Publication date: 1946

Full work available at URL: https://doi.org/10.2307/1990161

zbMATH Keywords

partial differential equations, potential theory

Related Items (11)

Partial regularity for the crack set minimizing the two-dimensional griffith energy ⋮ On polyharmonic continuation by reflection formulas ⋮ Application of the symmetry principle for biharmonic functions to a problem in fracture mechanics ⋮ A Method for the Construction of Reflection Laws for a Parabolic Equation ⋮ An iterative regularizing method for an incomplete boundary data problem for the biharmonic equation ⋮ Continuation and reflection of solutions of partial differential equations ⋮ Ruled Laguerre minimal surfaces ⋮ On non-local reflection for elliptic equations of the second order in $\mathbb{R}^{2}$ (the Dirichlet condition) ⋮ On the dependence of the reflection operator on boundary conditions for biharmonic functions ⋮ Reflection of polyharmonic functions ⋮ Laplace transformation of vector-valued distributions and applications to Cauchy-Dirichlet problems

This page was built for publication: Application of Analytic Functions to Two-Dimensional Biharmonic Analysis