Voir la notice de l'article provenant de la source Czech Digital Mathematics Library
Quittner, Pavol. Generic properties of von Kármán equations. Commentationes Mathematicae Universitatis Carolinae, Tome 23 (1982) no. 2, pp. 399-413. http://geodesic.mathdoc.fr/item/CMUC_1982_23_2_a15/
@article{CMUC_1982_23_2_a15,
author = {Quittner, Pavol},
title = {Generic properties of von {K\'arm\'an} equations},
journal = {Commentationes Mathematicae Universitatis Carolinae},
pages = {399--413},
year = {1982},
volume = {23},
number = {2},
mrnumber = {664984},
zbl = {0511.35034},
language = {en},
url = {http://geodesic.mathdoc.fr/item/CMUC_1982_23_2_a15/}
}
[1] Franců J.: On Signorini problem for von Kármán equations /The case of angular domain/. Aplikace matematiky 24 (1979), 355-371. | MR
[2] Geba K.: The Leray Schauder degree and framed bordism. in La théorie des points fixes et ses applications è l'analyse. Séminaire de Mathématiques Supérieures 1973, Presses de l'Université de Montreal 1975.
[3] Hlaváček I., Naumann J.: Inhomogeneous boundary value prohlems for the von Kármán equations, I. Aplikace matematiky 19 (1974), 253-269. | MR
[4] John O., Nečas J.: On the solvability of von Kámán equations. Aplikace matematiky 20 (1975), 48-62. | MR
[5] Kato T.: Perturbation theory for linear operators. Springer-Verlag, Beгlin - Heidelberg - New York, 1980. | Zbl
[6] Nečas J.: Les méthodes directes en théorie des équations elliptiques. Academia, Prague, 1967. | MR
[7] Saut J. C., Temam R.: Generic properties of Navieг-Stokes equations: genericity with respect to the boundary values. Indiana Univ. Math. J. 29 (1980), 427-446. | MR
[8] Smale S.: An infinite aimensional version of Sarďs theorem. Amer. J. Math. 87 (1965), 861-866. | MR
[9] Souček J., Souček V.: The Morse Sard theorem for real analytic functions. Comment. Math. Univ. Carolinae 13 (1972), 45-51. | MR