DocumentCode :
3348793
Title :
Self-similarity and fractals driven by soliton dynamics
Author :
Soljacic, M. ; Segev, M. ; Menyuk, C.R.
Author_Institution :
Princeton Univ., NJ, USA
fYear :
1992
fDate :
23-28 May 1992
Firstpage :
147
Lastpage :
148
Abstract :
Summary form only given. Solitons are a fairly general nonlinear phenomena, appearing in very many nonlinear wave systems in nature. Very often, the solitons of a given system are all self-similar to each other. In other words, there is a simple scaling relation for their size and intensity that maps all the solitons onto each other. This happens when the underlying equation describing the system does not have any natural length scale appearing in it, a good example is the cubic nonlinear Schrodinger equation (NLSE).
Keywords :
Schrodinger equation; fractals; optical solitons; cubic nonlinear Schrodinger equation; fractals; natural length scale; nonlinear phenomena; nonlinear wave systems; scaling relation; self-similarity; soliton dynamics; Fiber nonlinear optics; Fractals; Laplace equations; Nonlinear equations; Optical propagation; Optimized production technology; Power generation; Pulse compression methods; Pulse generation; Solitons;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Quantum Electronics and Laser Science Conference, 1999. QELS '99. Technical Digest. Summaries of Papers Presented at the
Conference_Location :
Baltimore, MD, USA
Print_ISBN :
1-55752-576-X
Type :
conf
DOI :
10.1109/QELS.1999.807450
Filename :
807450
Link To Document :
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