A class of elliptic differential equations with discontinuous coefficients

Charles B., Jr. Morrey

Séminaire Brelot-Choquet-Deny. Théorie du potentiel (1961-1962)

  • Volume: 6, Issue: 1, page 1-23

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Morrey, Charles B., Jr.. "A class of elliptic differential equations with discontinuous coefficients." Séminaire Brelot-Choquet-Deny. Théorie du potentiel 6.1 (1961-1962): 1-23. <http://eudml.org/doc/109303>.

@article{Morrey1961-1962,
author = {Morrey, Charles B., Jr.},
journal = {Séminaire Brelot-Choquet-Deny. Théorie du potentiel},
keywords = {partial differential equations},
language = {eng},
number = {1},
pages = {1-23},
publisher = {Secrétariat mathématique},
title = {A class of elliptic differential equations with discontinuous coefficients},
url = {http://eudml.org/doc/109303},
volume = {6},
year = {1961-1962},
}

TY - JOUR
AU - Morrey, Charles B., Jr.
TI - A class of elliptic differential equations with discontinuous coefficients
JO - Séminaire Brelot-Choquet-Deny. Théorie du potentiel
PY - 1961-1962
PB - Secrétariat mathématique
VL - 6
IS - 1
SP - 1
EP - 23
LA - eng
KW - partial differential equations
UR - http://eudml.org/doc/109303
ER -

References

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  1. [1] Hopf ( E.). - Zum analytischen Charakter der Lösungen regulärer zweidimensionaler Variationsprobleme, Math. Z., t. 30, 1929, p. 404-413. Zbl55.0898.03MR1545070JFM55.0898.03
  2. [2] Lax ( P.D.) and Milgram ( A.N.). - Parabolic equations, Contributions to the theory of partial differential equations ; p. 167-190. - Princeton, Princeton University Press, 1954 (Annals of mathematical Studies, 33). Zbl0058.08703MR67317
  3. [3] Morrey ( Charles B., Jr). - Existence and differentiability theorems for the solutions of variational problems for multiple integrals, Bull. Amer. math. soc., t. 46, 1940, p. 439-458. Zbl0063.04105MR2473
  4. [4] Morrey ( Charles B., Jr). - Multiple integral problems in the calculus of variations and related topics, Univ. of Calif., Publ. Math., N. S., t. 1, 1943, p. 1-130. Zbl0063.04107MR11537
  5. [5] Morrey ( Charles B., Jr). - Second order elliptic equations in several variables and Hölder continuity, Math. Z., t. 72, 1959, p. 146-164. Zbl0094.07802MR120446
  6. [6] Morrey ( Charles B., Jr). - Multiple integral problems in the calculus of variations and related topics, Ann. Sc. norm. sup. Pisa, Série 3, t. 14, 1960, p. 1-61. Zbl0094.08104MR115117
  7. [7] Morrey ( Charles B., Jr). - Des résultats récents du calcul des variations. Notes on lectures given in the Seminar of Professors Leray, Schwartz and Malgrange at the Collège de France, in February 1962 (not published). 
  8. [8] Moser ( J.). - A new proof of de Giorgi's theorem concerning the regularity problem for elliptic differential equations, Comm. pure and appl. Math., t. 13, 1960, p. 457-468. Zbl0111.09301MR170091
  9. [9] Soboiev ( S.). - On a theorem in functional analysis [in Russian], Mat. Sbornik, N. S., t. 4, 1938, p. 471-497. Zbl0131.11501

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