Esistenza e non esistenza per sistemi quasivariazionali con applicazioni ai sistemi ellittici

Roberta Filippucci

Bollettino dell'Unione Matematica Italiana (2003)

  • Volume: 6-A, Issue: 2, page 259-262
  • ISSN: 0392-4041

How to cite

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Filippucci, Roberta. "Esistenza e non esistenza per sistemi quasivariazionali con applicazioni ai sistemi ellittici." Bollettino dell'Unione Matematica Italiana 6-A.2 (2003): 259-262. <http://eudml.org/doc/262096>.

@article{Filippucci2003,
abstract = {},
author = {Filippucci, Roberta},
journal = {Bollettino dell'Unione Matematica Italiana},
language = {ita},
month = {8},
number = {2},
pages = {259-262},
publisher = {Unione Matematica Italiana},
title = {Esistenza e non esistenza per sistemi quasivariazionali con applicazioni ai sistemi ellittici},
url = {http://eudml.org/doc/262096},
volume = {6-A},
year = {2003},
}

TY - JOUR
AU - Filippucci, Roberta
TI - Esistenza e non esistenza per sistemi quasivariazionali con applicazioni ai sistemi ellittici
JO - Bollettino dell'Unione Matematica Italiana
DA - 2003/8//
PB - Unione Matematica Italiana
VL - 6-A
IS - 2
SP - 259
EP - 262
AB -
LA - ita
UR - http://eudml.org/doc/262096
ER -

References

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  1. FILIPPUCCI, R., Nonexistence of radial entire solutions of elliptic systems, in corso di pubblicazione in J. Diff. Equations (2002), 31 pages. Zbl1045.34003MR1954286DOI10.1016/S0022-0396(02)00090-6
  2. LEONI, G., Existence of solutions for strongly degenerate differential systems, Calc. Var. PDE, 5 (1997), 435-462. Zbl0885.35042MR1459797DOI10.1007/s005260050074
  3. LEVINE, H. A., PARK, S. RO e SERRIN, J., Global existence and global nonexistence of solutions of the Cauchy Problem for a nonlinearly damped wave equation, JMMA, 228 (1998), 181-205. Zbl0922.35094MR1659905DOI10.1006/jmaa.1998.6126
  4. LEVINE, H. A. e SERRIN, J., Global nonexistence theorems for quasilinear evolution equations with dissipation, Archive Rat. Mech. Anal., 137 (1997), 341-361. Zbl0886.35096MR1463799DOI10.1007/s002050050032
  5. NAITO, Y. e USAMI, H., Entire solutions of the inequality div ( A | ∇ u | ) ∇ u ) ≥ f ( u ) (A|u|)u)f(u) , Math. Z., 225 (1997), 167-175. Zbl0869.35117MR1451340DOI10.1007/PL00004596
  6. PUCCI, P., SERRIN, J. e ZOU, H., A strong maximum principle and a compact support principle for singular elliptic inequalities, J. Math. Pures Appl., 78 (1999), 769-789. Zbl0952.35045MR1715341DOI10.1016/S0021-7824(99)00030-6

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