DocumentCode :
1898931
Title :
Asymptotic Approximation of the Probability Density Function of the Nonlinear Phase Noise Using the Method of Steepest Descent
Author :
Vgenopoulou, V. ; Roudas, I. ; Ho, K.P. ; Chochliouros, I. ; Agapiou, G. ; Doukoglou, T.
Author_Institution :
Dept. of Electr. & Comput. Eng., Univ. of Patras, Patras
fYear :
2008
fDate :
8-13 June 2008
Firstpage :
434
Lastpage :
437
Abstract :
Fiber-optic communication systems using phase shift keying (PSK) modulation may suffer from nonlinear phase noise. In this paper, an asymptotic approximation of the probability density function (p.d.f.) of the normalized nonlinear phase noise is derived by taking the inverse Laplace transform of its moment generating function and using the method of steepest descent. For comparison, the inverse Laplace transform of the moment generating function is also numerically evaluated using numerical quadrature. Comparison of the analytical and numerical results, for specific examples, indicates that the method of steepest descent is more accurate and, therefore, is preferable for semi-analytical calculations of the error probability.
Keywords :
Laplace transforms; error statistics; numerical analysis; optical fibre communication; phase noise; phase shift keying; asymptotic approximation; error probability; fiber-optic communication systems; inverse Laplace transform; moment generating function; nonlinear phase noise; numerical quadrature; phase shift keying modulation; probability density function; semi-analytical calculations; steepest descent method; Communication systems; Error probability; Laplace equations; Optical fiber communication; Optical noise; Optical receivers; Phase modulation; Phase noise; Phase shift keying; Probability density function; Optical fiber communication; fiber nonlinearities; nonlinear phase noise; phase modulation;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Telecommunications, 2008. AICT '08. Fourth Advanced International Conference on
Conference_Location :
Athens
Print_ISBN :
978-0-7695-3162-5
Electronic_ISBN :
978-0-7695-3162-5
Type :
conf
DOI :
10.1109/AICT.2008.66
Filename :
4545569
Link To Document :
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