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Time-periodic solutions of quasilinear parabolic differential equations II. Oblique derivative boundary conditions

100%

Lieberman G. M.

Banach Center Publications

2000

tom 52

nr 1

163-173

We study boundary value problems for quasilinear parabolic equations when the initial condition is replaced by periodicity in the time variable. Our approach is to relate the theory of such problems to the classical theory for initial-boundary value problems. In the process, we generalize many previously known results.

On the natural generalization of the natural conditions of Ladyzhenskaya and Ural'tseva

100%

Lieberman G. M.

Banach Center Publications

1992

tom 27

nr 2

295-308

Study of global solutions of parabolic equations via a priori estimates III. Equations of p-Laplacian type

100%

Lieberman G. M.

Banach Center Publications

1996

tom 33

nr 1

199-221

Ograniczanie wyników

3 Banach Center Publications

3 Lieberman G. M.

1 2000

1 1996

1 1992

Wyniki wyszukiwania

Time-periodic solutions of quasilinear parabolic differential equations II. Oblique derivative boundary conditions

On the natural generalization of the natural conditions of Ladyzhenskaya and Ural'tseva

Study of global solutions of parabolic equations via a priori estimates III. Equations of p-Laplacian type