Suzanne Sears
Princeton University
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Featured researches published by Suzanne Sears.
quantum electronics and laser science conference | 1999
Marin Soljacic; Suzanne Sears; Mordechai Segev
Summary form only given. Solitons of the cubic nonlinear Schrodinger equation (NLSE) are probably the most studied solitons in nature. One of the reasons is the mathematical elegance and simplicity of this equation. But another more important reason is the vast number of physical systems that can be described by this equation. Single polarization envelope waves propagating in isotropic materials, when only the lowest order nonlinearity matters most often obey this equation. In optics, the cubic NLSE models temporal solitons in optical fibers, and low intensity solitons of all dimensions in any centrosymmetric media. Here, we present numerical simulations demonstrating the existence of what is to the best of our knowledge the first ever described (2+1)D self-trapped family of stable bright beams in the (2+1)D cubic NLSE.
Journal of The Optical Society of America B-optical Physics | 2002
Detlef Kip; Marin Soljacic; Mordechai Segev; Suzanne Sears; Demetrios N. Christodoulides
We present a comprehensive study of the one-dimensional modulation instability of partially spatially incoherent light in noninstantaneous self-focusing media. For this instability to occur, the nonlinearity has to exceed a specific threshold that depends on the coherence properties of the beam. Above this threshold a uniform-intensity partially spatially coherent wave front becomes unstable and breaks up into periodic trains of one-dimensional stripes.
Proceedings of the National Academy of Sciences of the United States of America | 2002
Zhigang Chen; Suzanne Sears; Hector Martin; Demetrios N. Christodoulides; Mordechai Segev
We demonstrate theoretically and experimentally the spontaneous clustering of solitons in partially coherent wavefronts during the final stages of pattern formation initiated by modulation instability and noise.
Nonlinear Guided Waves and Their Applications (1999), paper WD7 | 1999
Marin Soljacic; Suzanne Sears; Mordechai Segev
Solitons of the cubic Nonlinear Schrodinger Equation (NLSE) are probably the most studied solitons in nature. One of the reasons is the mathematical elegance and simplicity of this equation. But another more important reason is the vast number of physical systems that can be described by this equation.
lasers and electro optics society meeting | 1999
M. Arend; L. Leng; Suzanne Sears; Keren Bergman
We extend the functionality of the nonlinear amplifying loop mirror (NALM) to a multi-channel RZ WDM system by demonstrating the NALM as a single module for amplification and background noise suppression for four WDM data channels simultaneously. The NALM itself consists of an Er-doped fiber amplifier (EDFA) (70 mW saturated power) placed at one end of a 500 m long length of single mode fiber (SMF) and joined in a loop by a 3dB fiber coupler.
lasers and electro optics society meeting | 1998
B. Mikulla; L. Leng; Suzanne Sears; M. Arend; Keren Bergman
We demonstrate a simple, compact, and efficient wideband WDM source for soliton or return-to-zero (RZ) transmission. The source generates 16 wavelength channels at 2.5 Gbit/sec spaced by 1.6 nm. Since the individual bits in the 2.5 bit/sec streams are short picosecond pulses further bandwidth utilization can be achieved by TDM techniques.
Nonlinear Guided Waves and Their Applications (2001), paper PD3 | 2001
Suzanne Sears; Zhigang Chen; Hector Martin; Demetrios N. Christodoulides; Mordechai Segev
We observe the spontaneous clustering of solitons in partially coherent wavefronts during the final stages of pattern formation initiated by modulation instability and noise. Experiments are conducted in biased photorefractives and corroborated by numerical simulations.
Nonlinear Guided Waves and Their Applications (1999), paper WE4 | 1999
Marin Soljacic; Suzanne Sears; Mordechai Segev; Dmitriy Krylov; Keren Bergman
Solitons are general non-linear phenomena, appearing in a myriad of nonlinear wave systems in nature. Many of these systems support self-similar solitons, where a simple scaling relation exists for their sizes and intensities that maps all the solitons onto each other. Self-similar solitons occur when the underlying equation describing the system does not have any natural scale.
Nonlinear Guided Waves and Their Applications (1999), paper WD26 | 1999
Suzanne Sears; Kenneth Steiglitz; Mordechai Segev; Marin Soljacic
Despite the fantastic rate at which silicon-based technologies have been progressing, there are several fundamental limitations which suggest that this progress cannot continue without bound. Even within the next decade or two these factors may start to become a real hindrance, and so interest in alternative technologies, such as quantum and DNA computing, has been growing.
Physical Review E | 2002
Nikos Efremidis; Suzanne Sears; Demetrios N. Christodoulides; Jason W. Fleischer; Mordechai Segev