C. Sophocleous

发表

Numerical solutions of boundary value problems for variable coefficient generalized KdV equations using Lie symmetries

O. O. Vaneeva, N. C. Papanicolaou, M. A. Christou, 2013, Commun. Nonlinear Sci. Numer. Simul..

On the classification of similarity solutions of a two-dimensional diffusion-advection equation

C. Sophocleous, E. Demetriou, M.A. Christou, 2007, Appl. Math. Comput..

Differential invariants for quasi-linear and semi-linear wave-type equations

R. Tracinà, C. Sophocleous, C. Sophocleous, 2008, Appl. Math. Comput..

Group Analysis of Variable Coefficient Diffusion-Convection Equations. II. Contractions and Exact Solutions

C. Sophocleous, N. M. Ivanova, C. Sophocleous, 2007, 0710.3049.

Reduction operators of variable coefficient semilinear diffusion equations with a power source

O. O. Vaneeva, C. Sophocleous, C. Sophocleous, 2009, 0904.3424.

Group Analysis of Variable Coefficient Diffusion--Convection Equations. III. Conservation Laws

C. Sophocleous, N. M. Ivanova, R. O. Popovych, 2007 .

Group analysis of variable coefficient diffusion-convection equations. I. Enhanced group classification

C. Sophocleous, N. M. Ivanova, C. Sophocleous, 2007, 0710.2731.

Enhanced Group Analysis and Exact Solutions of Variable Coefficient Semilinear Diffusion Equations with a Power Source

O. O. Vaneeva, C. Sophocleous, C. Sophocleous, 2007, 0708.3457.

Enhanced group analysis and conservation laws of variable coefficient reaction–diffusion equations with power nonlinearities

O. O. Vaneeva, C. Sophocleous, A. G. Johnpillai, 2007 .

Pulse collisions and polarisation conversion for optical fibres

C. Sophocleous, D. F. Parker, C. Sophocleous, 1994 .