Functional expansion has been rigorously studied as a promising method in stochastic neutron transport and multi-physics coupling. It is to represent data specified on desired domain an of basis set continuous manner. For convenience, the for functional typically chosen be orthogonal. In cylindrical PWR pin-cell simulations, orthogonal Zernike polynomials have used. The main advantage using nuc...

In this paper a generalized tanh-function type method is proposed by using the idea of the transformed rational function method. We show that the G G  -expansion method is a special case of the generalized tanh-function type method, so the G G   -expansion method is considered as a special deformation application of the transformed rational function method. We demonstrate that all solutio...

Abstract We consider a class of generalized harmonic functions in the open unit disc complex plane. Our main results concern canonical series expansion for such functions. Of particular interest is certain individual function which suitably normalized plays role an associated Poisson kernel.

This guide to the neurological disorder cerebral autosomal dominant arteriopathy with subcortical infarcts and leuco encephalopathy (CADASIL) is specifically targeted at psychiatrists. The aims are to enhance awareness, provide educational clinical information and offer practical guidance on management of the disorder. An overview of diagnostic algorithms and recent research is also provided. M...