On regularity of boundary points for Dirichlet problems of the equation $\Delta u=qu$ $(q\geq 0)$-Reference-Cited by-同舟云学术

On regularity of boundary points for Dirichlet problems of the equation $\Delta u=qu$ $(q\geq 0)$

Published:1971-01-01 Issue:2 Volume:1 Page:
ISSN:0018-2079
Container-title:Hiroshima Mathematical Journal
language:
Short-container-title:Hiroshima Math. J.

Author:

Maeda Fumi-Yuki

Publisher

Hiroshima University - Department of Mathematics

Subject

Geometry and Topology,Algebra and Number Theory,Analysis

Reference22 articles.

1. [1] N. Boboc, C. Constantinescu and A. Cornea, On the Dirichlet problem in the axiomatic theory of harmonic functions, Nagoya Math. J., 23 (1963),73-96.

2. [2] M. Brelot, Lectures onpotential theory,Tata Inst. of F.R., Bombay, 1960.

3. [3] M. Brelot, Sur un theoremede nonexistence relatif a Vequation u=c (M)u, Bull. Sci. Math., 56 (1932), 389-395.

4. [4] M. Brelot, Etude a la frontiere de la solution du probleme de Dirichlet generalise relatif a Vequation u =cu+f; c(M)^0, \f{M) borne, Rend. 1st. Lombardo, 65 (1932),119-128.

5. [5] M. Brelot, Sur Failure a lafrontiere des integrates bornesde u = c (M)u(c^O), Ibid., 433-448.

Cited by 4 articles. 订阅此论文施引文献订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献

1. Lower estimates of generalized subharmonic functions;Complex Variables, Theory and Application: An International Journal;2001-11

2. A Sampling Theorem for solutions of the Dirichlet Problem for the Schrödinger Operator;Reproducing Kernels and their Applications;1999

3. Hardy classes and boundary properties of generalized harmonic functions in a half-space;Journal of Mathematical Sciences;1997-07

4. Dirichlet problem for a semilinearly perturbed structure of a harmonic space;Hiroshima Mathematical Journal;1982-01-01