(PDF) On the Boundary Condition ${{\Partial U}

On the Boundary Condition ${{\Partial U} \Mathord{\left/ {\Vphantom {{\Partial U} {\Partial N}}} \Right. \Kern-\Nulldelimiterspace} {\Partial N}} + Au = 0$ for Harmonic Functions

Bulletin of the American Mathematical Society

doi 10.1090/s0002-9904-1938-06780-8

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Date

June 1, 1938

Authors

Hillel Poritsky

Publisher

American Mathematical Society (AMS)

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On the Boundary Condition ${{\Partial U} \Mathord{\left/ {\Vphantom {{\Partial U} {\Partial N}}} \Right. \Kern-\Nulldelimiterspace} {\Partial N}} + Au = 0$ for Harmonic Functions

Bulletin of the American Mathematical Society

doi 10.1090/s0002-9904-1938-06780-8

Full Text

Abstract

Date

Authors

Publisher

Related search

On the Elementary Interactions for the Quasilinear Wave Equation $$\Frac{{\partial \Gamma }}{{\Partial T}} - \Frac{{\partial V}}{{\partial X}} = 0$$ and $$\Frac{{\partial V}}{{\partial T}} - \Frac{{\partial \Sigma \Left( \Gamma \Right)}}{{\partial X}} = 0$$

On the Nonlinear Equations $\Delta U + E^u = 0$ and $\Partial v/\Partial T = \Delta v + E^V$

Generators of the Unitary ${Z \Mathord{\left/ {\Vphantom {Z P}} \Right. \Kern-\Nulldelimiterspace} P}$ Bordism Ring

Some Properties of Continued Fractions $1 + D_0 Z + K\left( {{Z \Mathord{\left/ {\Vphantom {Z {\Left( {1 + D_n Z} \Right)}}} \Right. \Kern-\Nulldelimiterspace} {\Left( {1 + D_n Z} \Right)}}} \Right)$

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Large Deviations for Partial Sums $U$-Processes in Dependent Cases

Cobordism of $U\left( N \Right)$-Actions

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