Voir la notice de l'article provenant de la source Cambridge University Press
On the Existence and Uniqueness of Solutions of the Equation. Canadian mathematical bulletin, Tome 18 (1975) no. 2, pp. 181-187. doi: 10.4153/CMB-1975-036-1
@misc{10_4153_CMB_1975_036_1,
title = {On the {Existence} and {Uniqueness} of {Solutions} of the {Equation}},
journal = {Canadian mathematical bulletin},
pages = {181--187},
year = {1975},
volume = {18},
number = {2},
doi = {10.4153/CMB-1975-036-1},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CMB-1975-036-1/}
}
[1] 1. Ladyzenskaja, O. A., Solonnikov, V. A. and Uralceva, N. N., Linear andquasilinear equations of parabolic type, A.M.S. Trans, of Math. Monographs, Vol. 23. Google Scholar
[2] 2. Ladyzenskaja, O. A. and Vralcera, N. N., Linear andquasilinear elliptic equations, Math, in Sc. and Eng. Vo., 46 (1968). Google Scholar
[3] 3. Lions, J. L., Quelques methods de résolution des problémes aux limits non linéaires, Dunod, Gauthier-Villars, Paris 1969. Google Scholar
[4] 4. Lions, J. L. and Strauss, W. A., Some nonlinear evolution equations, Bull. Soc. Math. France 93 (1965), 43-96. Google Scholar
[5] 5. MacCamy, R. C. and Mizel, V. J., Existence and non-existence in the large of solutions to quasilinear wave equations, Arch. Rational Mech. Anal., 25 (1967) 299-320. Google Scholar
[6] 6. MacCamy, R. C., Mizel, V. J. and Greenberg, J. M., On the existence, uniqueness and stability of solutions of the equation σ'(u)u+λu=pu: Jour. Math, and Mech., 17 (1968), 707-728. Google Scholar
[7] 7. Sather, Jerome, The existence of a global classical solution of the initial-boundary value problem for ☐u+u3=f, Arch. Rational Mech. Anal. 22 (1966), 292-307. Google Scholar
[8] 8. Stoker, J. J., Topics in nonlinear elasticity, Courant Inst, of Math. Se, N.Y. Univ., 1964. Google Scholar
[9] 9. Tsutsumi, M., Some nonlinear evolution equations of second order, Proc. Japan Acad., 47 (1971), 950-955. Google Scholar
Cité par Sources :