Dissipative solitons in the cubic-quintic Ginzburg Landau equation
Stefan C. Mancas
Broschiertes Buch

Dissipative solitons in the cubic-quintic Ginzburg Landau equation

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Comprehensive numerical simulations of pulse solutions of the cubic-quintic Ginzburg- Landau equation, a canonical equation governing the weakly nonlinear behavior of dissipative systems in a wide variety of disciplines, reveal various intriguing and entirely novel classes of solutions. In particular, there are five new classes of pulse or solitary waves solutions, viz. pulsating, creeping, snake, erupting, and chaotic solitons. In contrast to the regular solitary waves investigated in numerous integrable and non-integrable systems over the last three decades, these dissipative solitons are no...