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Theoretical physicists working at a blackboard collaboration pod in the Beecroft building.
Credit: Jack Hobhouse

Steve Simon

Professorial Research Fellow and Professorial Fellow of Somerville College

Sub department

  • Rudolf Peierls Centre for Theoretical Physics

Research groups

  • Condensed Matter Theory
steven.simon@physics.ox.ac.uk
Telephone: 01865 (2)73954
Rudolf Peierls Centre for Theoretical Physics, room 70.06
  • About
  • Publications

Artificial trapping of a stable high-density dipolar exciton fluid

(2006)

Authors:

Gang Chen, Ronen Rapaport, LN Pffeifer, K West, PM Platzman, Steven Simon, Z Voros, D Snoke
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Intrachannel four-wave mixing in highly dispersed return-to-zero differential-phase-shift-keyed transmission with a nonsymmetric dispersion map.

Opt Lett 31:1 (2006) 29-31

Authors:

Xing Wei, Xiang Liu, Steven H Simon, CJ McKinstrie

Abstract:

Nonlinear penalties due to intrachannel four-wave mixing (IFWM) in highly dispersed return-to-zero differential-phase-shift-keyed transmission are studied for both symmetric and nonsymmetric dispersion maps. As the dispersion map changes from symmetric to nonsymmetric, the nonlinear amplitude fluctuation overtakes the effect of the nonlinear phase fluctuation and dominates the system's nonlinear performance. The effect of IFWM on the bit error rate is assessed by using the semianalytical method.
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Capacity of Differential versus Non-Differential Unitary Space-Time Modulation for MIMO channels

(2005)

Authors:

Aris L Moustakas, Steven H Simon, Thomas L Marzetta
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Random matrix theory of multi-antenna communications: The Ricean channel

Journal of Physics A Mathematical and General 38:49 (2005) 10859-10872

Authors:

AL Moustakas, SH Simon

Abstract:

The use of multi-antenna arrays in wireless communications through disordered media promises huge increases in the information transmission rate. It is therefore important to analyse the information capacity of such systems in realistic situations of microwave transmission, where the statistics of the transmission amplitudes (channel) may be coloured. Here, we present an approach that provides analytic expressions for the statistics, i.e. the moments of the distribution, of the mutual information for general Gaussian channel statistics. The mathematical method applies tools developed originally in the context of coherent wave propagation in disordered media, such as random matrix theory and replicas. Although it is valid formally for large antenna numbers, this approach produces extremely accurate results even for arrays with as few as two antennas. We also develop a method to analytically optimize over the input signal distribution, which enables us to calculate analytic capacities when the transmitter has knowledge of the statistics of the channel. The emphasis of this paper is on elucidating the novel mathematical methods used. We do this by analysing a specific case when the channel matrix is a complex Gaussian with arbitrary mean and unit covariance, which is usually called the Ricean channel. © 2005 IOP Publishing Ltd.
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Crossover from Conserving to Lossy Transport in Circular Random Matrix Ensembles

(2005)

Authors:

Steven H Simon, Aris L Moustakas
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