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Sjögren, Peter

On the adjoint of an elliptic linear differential operator and its potential theory. (English) Zbl 0267.31011

Ark. Mat. 11, 153-165 (1973).
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Cited in 13 Documents

MSC:

31D05 Axiomatic potential theory
35J15 Second-order elliptic equations
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\textit{P. Sjögren}, Ark. Mat. 11, 153--165 (1973; Zbl 0267.31011)
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References:

[1] Boboc, N., &Mustatâ, P.,Espaces harmoniques associés aux opérateurs différentiels linéaires du second ordre de type elliptique. Lecture Notes in Mathematics 68. Springer-Verlag, Berlin-Heidelberg-New York, 1968.
[2] Brelot, M., Une axiomatique générale du problème de Dirichlet dans les espaces localement compacts.Séminaire de Théorie du potentiel, Ire année (1957).
[3] Brelot, M., Axiomatique des fonctions harmoniques et surharmoniques dans un espace localement compact.Séminaire de Théorie du potentiel, 2e année (1958).
[4] Hervé, R.-M., Recherches axiomatiques sur la théorie des fonctions surbarmoniques et du potentiel.Ann. Inst. Fourier, 12 (1962), 415–571. · Zbl 0101.08103
[5] Littman, W., Generalized subharmonic functions: monotonic approximations, and an improved maximum principle.Ann. Sc. Norm. Sup., Pisa, 17 (1963), 207–222. · Zbl 0123.29104
[6] Miranda, C.,Partial Differential Equations of Elliptic Type. Second Revised Edition. Springer-Verlag, Berlin-Heidelberg-New York, 1970. · Zbl 0198.14101
[7] Widman, K.-O., Inequalities for the Green function and boundary continuity of the gradient of solutions of elliptic differential equations.Math. Scand. 21 (1967), 17–37. · Zbl 0164.13101
[8] Widman, K.-O. Inequalities for Green functions of second order elliptic operators. Report 8 (1972). Linköping University, Dept. of Math.
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