Optics Communications

Solutions of the Maxwell–Bloch equations in (1,1)-d in the presence of a pulsed pump

Richard M. Friedberg, Jamal T. Manassah

Published Aug 18, 2021• 4 citations

DOI: 10.1016/j.optcom.2021.127389

Related papers

Correlation of counterpropagating superfluorescence pulses: Solution of the Maxwell-Bloch equations without the slowly varying envelope approximation

Yu. A. Avetisyan, Evgenii Dmitrievich Trifonov

OptSpMar 1, 19970 citations

Factorization assumption in the solution of Maxwell-Bloch equations (A)

Ljubomir Matulic, J. J. Sánchez-Mondragón, Gustavo Torress-Cisneros

Journal of the Optical Society of America AJan 1, 19820 citations

Experimental Observation of the Continuous Pulse-Train Soliton Solution to the Maxwell-Bloch Equations

John L. Shultz, Gregory J. Salamo

We report the first experimental observation of the evolution of an arbitrarily shaped input optical pulse train to the analytic, shape-preserving, Jacobi elliptic pulse-train solutions to the Maxwell-Bloch equations including relaxation.

Physical Review LettersFeb 3, 199728 citations

Numerical solutions to 2D Maxwell–Bloch equations

Jingyi Xiong, Max Colice, Friso Schlottau +2 more

Optical and Quantum ElectronicsApr 1, 200811 citations

MAXWELL-BLOCH EQUATIONS

Elsevier eBooksJan 1, 19850 citations

Numerical simulation of broadband chirped pulses amplification in Yb3+: KGW using Maxwell-Bloch equations

I. V. Kuzmin, Sergey Yu. Mironov, E. R. Kocharovskaya

The features of broadband chirped infrared laser pulses amplification by using a numerical solution of the Maxwell-Bloch equations for a four-level medium are considered in this work.

International Conference Laser Optics (ICLO)Jul 1, 20240 citations