1984
DOI: 10.1109/jsac.1984.1146032
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Computer-Aided Design of Digital Lightwave Systems

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Cited by 32 publications
(5 citation statements)
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“…According to , these two types of dispersion act independently and, hence, can be processed separately. Modal dispersion : Personick has shown that if a multimode fiber has sufficient mode mixing, the MMF modal transfer function can be considered as Gaussian . This transfer function is expressed in terms of the RF signal frequency f and the MMF bandwidth × distance product B M as follows: HM(f) MathClass-rel= e(MathClass-bin−ln(2)f2MathClass-bin∕(BM(1MathClass-bin∕L)γ)2) where L is the fiber length and γ is the cutback factor that takes into account the mode coupling, the mixing, and the concatenation effects.This basic model is only valid for particular cases where a source of low coherence or a non‐coherent source is used, such as the superluminescent diode or the light‐emitting diode.…”
Section: The Co‐simulation Approach and Rof Link Modelingmentioning
confidence: 99%
See 1 more Smart Citation
“…According to , these two types of dispersion act independently and, hence, can be processed separately. Modal dispersion : Personick has shown that if a multimode fiber has sufficient mode mixing, the MMF modal transfer function can be considered as Gaussian . This transfer function is expressed in terms of the RF signal frequency f and the MMF bandwidth × distance product B M as follows: HM(f) MathClass-rel= e(MathClass-bin−ln(2)f2MathClass-bin∕(BM(1MathClass-bin∕L)γ)2) where L is the fiber length and γ is the cutback factor that takes into account the mode coupling, the mixing, and the concatenation effects.This basic model is only valid for particular cases where a source of low coherence or a non‐coherent source is used, such as the superluminescent diode or the light‐emitting diode.…”
Section: The Co‐simulation Approach and Rof Link Modelingmentioning
confidence: 99%
“…According to [20], these two types of dispersion act independently and, hence, can be processed separately. (a) Modal dispersion: Personick has shown that if a multimode fiber has sufficient mode mixing, the MMF modal transfer function can be considered as Gaussian [21][22][23]. This transfer function is expressed in terms of the RF signal frequency f and the MMF bandwidth distance product B M as follows:…”
Section: The Vcsel Transmitter Modelmentioning
confidence: 99%
“…It determines the degree to which the input signal can be linearly distorted during propagation. For SMF's, a formula of the baseband power transfer function was previously derived and can be expressed as [18], [19] ( 6) where is the length of fiber, the angular baseband frequency, is the fiber loss at position , and is the propagation delay per unit length. Relation (6) is valid within the assumption that the electrical angular frequency is much smaller that the optical angular frequency , and is also much smaller than the spectral frequency range .…”
Section: A Formulation For Fiber Dispersion Analysismentioning
confidence: 99%
“…The power flow in propagated modes is best described by the following partial differential equation incorporating not only modal velocities, but also distributed loss and mode-conversion effects [12], [22] ( 17) where is the mode coupling coefficient normalized to , and is the modal attenuation (in the absence of coupling effect). We will suppose the total power at position to be normalized such a way that (18) Equation (17) is in principle invalid when the mode parameter reaches its extremities corresponding to the lowest and highest order modes. These are described by the so-called boundary conditions that will be specified further.…”
Section: Modal Transfer Functionmentioning
confidence: 99%
“…In single mode fiber only chromatic dispersion is present. No intermodal dispersion is there [5]. Simulation of the Receiver The detector we used is Avalanche photodiode.…”
Section: Extended Abstractmentioning
confidence: 99%