Title :
Dispersion management of optical fibre solitons
Author :
Smith, N.J. ; Knox, F.M. ; Doran, N.J. ; Blow, K.J. ; Bennion, I.
Author_Institution :
Dept. of Electr. & Electron. Eng. & Appl. Phys., Aston Univ., Birmingham, UK
Abstract :
Our work is based upon numerical integration of the nonlinear Schrodinger equation (NLS), using a dispersion map. This comprised equal lengths of alternating normal and anomalous fibres, although the unit cell is defined to start and end at the mid point of one of the fibres. In all the examples presented each of the fibres will be 100km long. The nonlinear coefficient was taken to be 2.65 rad/W/km. To simplify the problem we have chosen to neglect loss and high order dispersion throughout
Keywords :
Schrodinger equation; optical fibre communication; optical fibre dispersion; optical fibre theory; optical solitons; 100 km; anomalous fibres; dispersion map; equal fibre lengths; high order dispersion; nonlinear Schrodinger equation; nonlinear coefficient; normal fibres; numerical integration; optical fibre losses; optical fibre soliton dispersion management;
Conference_Titel :
Optical Solitons: Principles and Applications, IEE Colloquium on
Conference_Location :
Birmingham
DOI :
10.1049/ic:19960543