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Robert W. Boyd
Researcher at University of Ottawa
Publications - 1210
Citations - 43443
Robert W. Boyd is an academic researcher from University of Ottawa. The author has contributed to research in topics: Photon & Nonlinear optics. The author has an hindex of 98, co-authored 1161 publications receiving 37321 citations. Previous affiliations of Robert W. Boyd include University of Glasgow & University of Toronto.
Papers
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Proceedings ArticleDOI
Generating a Twisted Spatiotemporal Wave Packet Using Coherent Superposition of Structured Beams with Different Frequencies
Zhe Zhao,Runzhou Zhang,Hao Song,Haoqian Song,Long Li,Jing Du,Cong Liu,Kai Pang,Ahmed Almaiman,Robert W. Boyd,Moshe Tur,Alan E. Willner +11 more
TL;DR: In this article, the superposition of beams carrying different LG modes located on different frequencies is explored to control the wave packet's spatio-temporal structures in simulation, and the dependence of the rotating helical envelope on the mode and frequency spectra is analyzed.
Proceedings ArticleDOI
Surface plasmon polaritons on metal-dielectric nanocomposite films
TL;DR: In this paper, the surface plasmon polaritons supported by a metal-dielectric nanocomposite film have properties that fall into one of three distinct categories depending on the metal fill fraction.
Proceedings ArticleDOI
Transient stimulated Brillouin scattering dynamics in polarization maintaining optical fiber
TL;DR: In this paper, the authors investigate SBS in polarization-maintaining (PM) fiber with square optical pulses having a duration short compared to the fiber transit time, and show that just above threshold, SBS is generated over the entire length of the fiber.
Journal ArticleDOI
34th Winter colloquium on the physics of quantum electronics
Robert W. Boyd,Marlan O. Scully +1 more
Proceedings ArticleDOI
Single-shot measurement of the orbital-angular-momentum spectrum of light
TL;DR: In this paper, a single-shot scheme was proposed to measure the orbital angularmomentum (OAM) spectrum of a partially coherent field from parametric down-conversion with Schmidt number K = 82.1.