PMD fundamentals: polarization mode dispersion in optical fibers.

By J. Gordon, H. Kogelnik. Proceedings of the National Academy of Sciences of the United States of America, 2000

816 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/7b73aebbfdc9c7ac57baf4df02637356f736490d

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In Atomic and Molecular Physics, and Optics

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Citations in the corpus

Genealogical particle analysis of rare events (2005, methodology): “Assuming linearly birefringent fibers, Ωn lies in the equatorial plane of the Poincaré sphere [?]: Ωn = Ω(θn) with Ω(θ) = (cos(θ), sin(θ), 0) Rn is a matrix corresponding to a rotation through an angle φn about the axis Ωn [14].”
Statistics of Group Delays in Multimode Fiber With Strong Mode Coupling (2011, background): “The second moment of bothλ1 andλ2 is 3/4.”
Recent Progress in Distributed Fiber Optic Sensors (2012, background): “When we consider the fiber birefringence and PMD effect [16], the stimulated Brillouin scattering process will become more complicated.”
Nonlinear Compensation Using Backpropagation for Polarization-Multiplexed Transmission (2010, methodology): “In this paper, we use the standard notation of [21]:”
Interaction of polarization mode dispersion and nonlinearity in optical fiber transmission systems (2006, background): “Since the same result holds for all the channels, we can write [28] |Um(z, tl)|2 = Pm(z)pm [tl − β′′(ω0)(ωm − ωl)z] (78) where Pm(z) is the peak power in channel m at any point in z taken over time, and pm(t) gives the data modulation as a function of time.”
Optical Performance Monitoring in Digital Coherent Receivers (2009, background): “This operation refers to calculating the determinant of the derivative of with its eigenvalues and [18].”
Digital Signal Processing for Short-Reach Optical Communications: A Review of Current Technologies and Future Trends (2018, background): “Interested readers are referred to [7] for an in-depth treatment of PMD in optical fibers.”
Modeling of Nonlinear Propagation in Space-Division Multiplexed Fiber-Optic Transmission (2016, neutral): “Notice that in the case of a single-mode fiber (N = 1), |E(z, t)〉 reduces to the usual Jones polarization vector [24].”
Linear Propagation Effects in Mode-Division Multiplexing Systems (2014, methodology): “submatrices is equivalent to a PMD transfer matrix [46].”
Mode Coupling and its Impact on Spatially Multiplexed Systems (2013, methodology): “In the case of PMD in SMF, field coupling models describe how the PSPs and their GDs are affected by mode coupling [36–40].”
Arbitrarily loss-tolerant Einstein-Podolsky-Rosen steering allowing a demonstration over 1 km of optical fiber with no detection loophole (2011, background): “Transmission through a single-mode optical fiber causes the additional problems of polarization mode dispersion (PMD) [31] and uncompensated birefringence, which reduce Sn.”