A Neumann boundary value problem for a generalized Ginzburg-Landau equation
In: Applied mathematics and computation, Jg. 134 (2003), Heft 2-3, S. 553-560
Online
academicJournal
- print, 22 ref
We study the following generalized 1D Ginzburg-Landau equation on Q = (0, ∞) x (0, ∞): u1 = (1 + iμ)uxx + (a1 + ib1)|u|2ux + (a2 + ib2)u2ux - (1 + iv)|u|4u with initial and Neumann boundary conditions u(x, 0) = h(x), ux(0,t) = P(t). Under suitable conditions, we prove that there is a unique weak solution that exists for all time.
Titel: |
A Neumann boundary value problem for a generalized Ginzburg-Landau equation
|
---|---|
Autor/in / Beteiligte Person: | HONGJUN, GAO ; XIAOHUA, GU ; BU, Charles |
Link: | |
Zeitschrift: | Applied mathematics and computation, Jg. 134 (2003), Heft 2-3, S. 553-560 |
Veröffentlichung: | New York, NY: Elsevier, 2003 |
Medientyp: | academicJournal |
Umfang: | print, 22 ref |
ISSN: | 0096-3003 (print) |
Schlagwort: |
|
Sonstiges: |
|