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G. S. Agarwal

Researcher at Oklahoma State University–Stillwater

Publications -  18
Citations -  686

G. S. Agarwal is an academic researcher from Oklahoma State University–Stillwater. The author has contributed to research in topics: Angular spectrum method & Two-photon absorption. The author has an hindex of 13, co-authored 18 publications receiving 583 citations. Previous affiliations of G. S. Agarwal include Texas A&M University.

Papers
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Optomechanical systems as single-photon routers

TL;DR: In this article, the authors theoretically demonstrate the possibility of using nanomechanical systems as single-photon routers using very low pumping powers of a few microwatts and present estimates of vacuum and thermal noise and show that the optimal performance of the singlephoton switch is deteriorated by only a few percent even at temperatures of the order of 20 mK.
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True photocounting statistics of multiple on-off detectors

TL;DR: In this paper, a closed photocounting formula for photon-number-resolving detectors based on on-off detectors was derived, including noise counts and a finite quantum efficiency, and applied to the discrimination of photon numbers of Fock states, squeezed states, and odd coherent states.
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Controllable coherent perfect absorption in a composite film

TL;DR: The versatility provided by metal-dielectric composites is exploited to demonstrate controllable coherent perfect absorption (CPA) or anti-lasing in a slab of heterogeneous medium to demonstrate the controllability of the CPA frequency to the extent of having the same at two distinct frequencies even in presence of dispersion.
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Sub-binomial light.

TL;DR: A parameter Q(B) is introduced to properly replace the Mandel Q(M) parameter, which represents a sub-binomial statistics in quantum fields, even for super-Poisson light.
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Wave-optics description of self-healing mechanism in Bessel beams

TL;DR: The results show that the physics underlying the self-healing mechanism can be entirely explained in terms of the propagation of plane waves with radial wave vectors lying on a ring.