Higher order dispersion measurement using the stationary phase point method

2014 ◽  
Author(s):  
T. Grósz ◽  
A. P. Kovács
Keyword(s):  
Stationary Phase ◽  
Higher Order ◽  
Point Method ◽  
Phase Point ◽  
Dispersion Measurement ◽  
Higher Order Dispersion ◽  
Order Dispersion

Automatic higher-order dispersion measurement and compensation of a 1.28 Tbaud signal

2010 ◽  
Author(s):  
Y. Paquot ◽  
J. Schroder ◽  
J. Van Erps ◽  
T. D. Vo ◽  
M. D. Pelusi ◽  
...  
Keyword(s):  
Higher Order ◽  
Dispersion Measurement ◽  
Higher Order Dispersion ◽  
Order Dispersion

Automatic higher-order dispersion measurement and compensation of a 1.28 Tbaud signal

2011 ◽  
Author(s):  
Yvan Paquot ◽  
Jochen Schröder ◽  
Jürgen Van Erps ◽  
Trung D. Vo ◽  
Mark D. Pelusi ◽  
...  
Keyword(s):  
Higher Order ◽  
Dispersion Measurement ◽  
Higher Order Dispersion ◽  
Order Dispersion

scholarly journals Monitoring the dominance of higher-order chromatic dispersion with spectral interferometry using the stationary phase point method

2015 ◽  
Vol 338 ◽  
pp. 292-299 ◽  
Author(s):  
Tímea Grósz ◽  
Attila P. Kovács ◽  
Katalin Mecseki ◽  
Lénárd Gulyás ◽  
Róbert Szipőcs
Keyword(s):  
Stationary Phase ◽  
Chromatic Dispersion ◽  
Higher Order ◽  
Point Method ◽  
Phase Point ◽  
Spectral Interferometry

scholarly journals Brownian Swarm Dynamics and Burgers’ Equation with Higher Order Dispersion

Symmetry ◽  
2020 ◽  
Vol 13 (1) ◽  
pp. 57
Author(s):  
Max-Olivier Hongler
Keyword(s):  
Burgers Equation ◽  
Higher Order ◽  
Underlying Structure ◽  
Swarm Dynamics ◽  
Special Cases ◽  
Kink Waves ◽  
Systematic Derivation ◽  
Fifth Order ◽  
Higher Order Dispersion ◽  
Order Dispersion

The concept of ranked order probability distribution unveils natural probabilistic interpretations for the kink waves (and hence the solitons) solving higher order dispersive Burgers’ type PDEs. Thanks to this underlying structure, it is possible to propose a systematic derivation of exact solutions for PDEs with a quadratic nonlinearity of the Burgers’ type but with arbitrary dispersive orders. As illustrations, we revisit the dissipative Kotrweg de Vries, Kuramoto-Sivashinski, and Kawahara equations (involving third, fourth, and fifth order dispersion dynamics), which in this context appear to be nothing but the simplest special cases of this infinitely rich class of nonlinear evolutions.

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