We characterize infinitesimal generators of semigroups of holomorphic selfmaps of strongly convex domains using the pluricomplex Green function and the pluricomplex Poisson kernel. Moreover, we study boundary regular fixed points of semigroups. Among other things, we characterize boundary regular fixed points both in terms of the boundary behavior of infinitesimal generators and in terms of plu...

We establish the notion of a ``projective analytic vector'', whose defining requirements are weaker than usual ones an vector, and use it to prove generation theorems for one-parameter groups on locally convex spaces. More specifically, we give characterization generators strongly continuous which arise as result projective limit procedure, in existence dense set vectors plays central role. An ...

we introduce a new solution for kawahara-kdv equations. the lie group analysis is used to carry out the integration of this equations. the similarity reductions and exact solutions are obtained based on the optimal system method.