Dirichlet integral and Picard principle

DOI10.1017/S0027763000019802zbMath0447.31010MaRDI QIDQ3892518

Toshimasa Tada, Mitsuru Nakai

Publication date: 1982

Published in: Nagoya Mathematical Journal (Search for Journal in Brave)

zbMATH Keywords

densityDirichlet integralPicard principleD-type

Mathematics Subject Classification ID

Axiomatic potential theory (31D05)

Cites Work

• On singular indices of rotation free densities
• On a criterion of Picard principle for rotation free densities
• A remark on inhomogeneity of Picard principle
• Strong Picard principle
• Nonnegative solutions of \(\Delta u=Pu\) on open Riemann surfaces
• A test of Picard principle for rotation free densities
• Picard principle and Riemann theorem
• A test of Picard principle for rotation free densities. II
• Das Picard-Prinzip und verwandte Fragen bei Störungen von harmonischen Räumen
• On a conjecture of Nakai on Picard principle
• Martin boundary over an isolated singularity of rotation free density
• Martin boundary for linear elliptic differential operators of second order in a manifold
• Riemann surfaces of infinite genus
• Les solutions positives de l'équation $\Delta u=Pu$ sur une surface de Riemann
• The space of non-negative solutions of the equation $\Delta u=pu$ on a Riemann surface
• A remark on Picard principle, II
• A remark on Picard principle
• Picard principle for finite densities on some end
• Picard principle for finite densities
• Étude de l'équation de la chaleur $\Delta u=c(M)u(M)$, $c(M)\ge0$, au voisinage d'un point singulier du coefficient
• Some classes of positive solutions of $\Delta u=Pu$ on Riemann surfaces. I.

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