Titlebook: Mathematics of Program Construction; 10th International C Claude Bolduc,Jules Desharnais,Béchir Ktari Conference proceedings 2010 The Edito

挑剔為人

alabaster

背景

南極

COST

microscopic

Yifeng Chen,J. W. Sanders in order to obtain finite-dimensional integrable Hamiltonian systems (see, for example, ref [1–6]). We have proposed in ref [7] a straightforward way to obtain a hierarchy of finite-dimensional integrable Hamiltonian systems by restricting a hierarchy of integrable evolution equations to the invari

多余

Nils Anders Danielsson,Thorsten Altenkirchtion interactions was given by a set of coupled integral equations. The Yangs’ chosen model is in fact the repulsive version of the . Nonlinear Schr?dinger (NLS) model. We have shown that with appropriate extensions and different dispersion relations and phase shifts similar formulae apply to ‘a(chǎn)ll’

Generalize

Brijesh Dongol,Ian J. Hayesples, are sketched. Close to instability points the dynamics of a complex system can be reduced to low dimensional dynamics, where fluctuations can be included. First steps towards the extension of the slaving principle towards delay equations and towards situations far away from instability points

coalition

Jo?o F. Ferreiraples, are sketched. Close to instability points the dynamics of a complex system can be reduced to low dimensional dynamics, where fluctuations can be included. First steps towards the extension of the slaving principle towards delay equations and towards situations far away from instability points

富饒

Walter Guttmannples, are sketched. Close to instability points the dynamics of a complex system can be reduced to low dimensional dynamics, where fluctuations can be included. First steps towards the extension of the slaving principle towards delay equations and towards situations far away from instability points