2013
DOI: 10.1103/physreve.88.062910
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Nonlinear time reversal of classical waves: Experiment and model

Abstract: We consider time reversal of electromagnetic waves in a closed, wave-chaotic system containing a discrete, passive, harmonic-generating nonlinearity. An experimental system is constructed as a time-reversal mirror, in which excitations generated by the nonlinearity are gathered, time-reversed, transmitted, and directed exclusively to the location of the nonlinearity. Here we show that such nonlinear objects can be purely passive (as opposed to the active nonlinearities used in previous work), and we develop a … Show more

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Cited by 25 publications
(24 citation statements)
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“…A typical method to create many realizations is to rotate a large metal panel inside the cavity (a "mode stirrer"), as used in Refs. [5,9,21,22]. For this purpose, we designed a magnetically coupled mode stirrer powered by a cryogenic stepper motor (Phytron VSS 52.200.2.5UHVC suitable for space applications), as shown in Fig.2.…”
Section: Methodsmentioning
confidence: 99%
“…A typical method to create many realizations is to rotate a large metal panel inside the cavity (a "mode stirrer"), as used in Refs. [5,9,21,22]. For this purpose, we designed a magnetically coupled mode stirrer powered by a cryogenic stepper motor (Phytron VSS 52.200.2.5UHVC suitable for space applications), as shown in Fig.2.…”
Section: Methodsmentioning
confidence: 99%
“…The total number of connected cavities is varied from 1 to 3. Independent mode stirrers are employed inside each cavity to create a large ensemble of statistically distinct realizations of the system [39][40][41][42]. Single-mode ports are mounted on the first and last cavity in the cascade, shown as T(R)X in Fig.…”
Section: Experimental Set-up Of a Wave Chaos Systemmentioning
confidence: 99%
“…6,7,23,29 We use the star graph because it is a type of quantum graph that has generic properties of wave chaotic systems, 29 but it is relatively simple to understand and simulate. The star graph is a quasi-1D chaotic system.…”
Section: A Simulation Setupmentioning
confidence: 99%
“…1 More recently, TR mirrors have been realized using electromagnetic waves 2, 3 expanding their range of applicability. TR mirrors have applications in communications, [4][5][6][7] imaging, 8,9 source localization, 10 non-destructive evaluation, 11,12 selective beamforming, 13 and sensing. 3,14,15 The principles underlying TR mirrors are closely linked with the concepts of scattering fidelity, 16 and the Loschmidt echo.…”
Section: Introductionmentioning
confidence: 99%