Solutions faibles globales pour un modèle d'écoulements diphasiques

Yue-Jun Peng

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze (1994)

  • Volume: 21, Issue: 4, page 523-540
  • ISSN: 0391-173X

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Peng, Yue-Jun. "Solutions faibles globales pour un modèle d'écoulements diphasiques." Annali della Scuola Normale Superiore di Pisa - Classe di Scienze 21.4 (1994): 523-540. <http://eudml.org/doc/84191>.

@article{Peng1994,
author = {Peng, Yue-Jun},
journal = {Annali della Scuola Normale Superiore di Pisa - Classe di Scienze},
keywords = {two-phase leaking; global weak solutions; Riemann problem},
language = {fre},
number = {4},
pages = {523-540},
publisher = {Scuola normale superiore},
title = {Solutions faibles globales pour un modèle d'écoulements diphasiques},
url = {http://eudml.org/doc/84191},
volume = {21},
year = {1994},
}

TY - JOUR
AU - Peng, Yue-Jun
TI - Solutions faibles globales pour un modèle d'écoulements diphasiques
JO - Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
PY - 1994
PB - Scuola normale superiore
VL - 21
IS - 4
SP - 523
EP - 540
LA - fre
KW - two-phase leaking; global weak solutions; Riemann problem
UR - http://eudml.org/doc/84191
ER -

References

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  1. [1] S. Benzoni-Gavage, Thèse. Université de Lyon1, 1991. 
  2. [2] S. Benzoni-Gavage - D. Serre, Compacité par compensation pour une classe de systèmes hyperboliques de p lois de conservation (p≽3). Prépublication, n. 59 (1992), ENSL. 
  3. [3] R.J. Diperna, Convergence of approximate solutions to conservation laws. Arch. Rational Mech. Anal.82, (1983), 27-70. Zbl0519.35054MR684413
  4. [4] J. Glimm, Solutions in the large for nonlinear hyperbolic systems of equations, Comm. Pure Appl., Math., 18 (1965), 697-715. Zbl0141.28902MR194770
  5. [5] T.P. Liu, Initial-boundary-value problems for gas dynamics. Arch. Rational Mech. Anal., 64 (1977), 137-168. Zbl0357.35016MR433017
  6. [6] Li Ta-Tsien - Peng Yue-JUN, Problème de Riemann généralisé pour une sorte de systèmes des câbles, Mathematica Portugalia50 (1993), 407-434. Zbl0805.35086MR1279158
  7. [7] Li Ta-Tsien - YU WEN-CI, Boundary value problems for quasilinear hyperbolic systems. Duke University, Mathematics Series V, 1985. Zbl0627.35001MR823237
  8. [8] T. Nishida, Global solution for an initial boundary value problem of a quasilinear hyperbolic system, Proc. Japan Acad. Ser. A Math. Sci., 44 (1968), 642-646. Zbl0167.10301MR236526
  9. [9] T. Nishida - J. Smoller, Mixte problem for nonlinear conservation laws, J. Differential Equations, 23 (1977), 244-269. Zbl0303.35052MR427852
  10. [10] D. Serre, Solutions à variations bornées pour certains systèmes hyperboliques de lois de conservation, J. Differential Equations, 68 (1987), 137-168. Zbl0627.35062MR892021
  11. [11] D. Serre, Temple's fields and integrability of hyperbolic systems of conservation laws, Prépublication, n. 72 (1992), ENSL. 
  12. [12] B. Temple, Systems of conservation laws with invariant submanifolds, Trans. Amer. Math. Soc., 280 (1983), 781-795. Zbl0559.35046MR716850
  13. [13] D.H. Wagner, Equivalence of the Euler and Lagrangian Equations of Gas Dynamics for Weak Solutions, J. Differential Equations, 68 (1987), 118-136. Zbl0647.76049MR885816

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