"A Smoothing Newton Method by Fischer-Burmeister Function with an outside parameter for Second-Order-Cone Complementarity Problems"

In [10, 12], it was established the generic existence of solutions of problem (1.2) for certain classes of increasing lower semicontinuous functions f.. Note that the

Let F be a simple smooth closed curve and denote its exterior by Aco.. From here our plan is to approximate the solution of the problem P using the finite element method. The

Two iterative schemes for the solution of an H-system with Dirichlet boundary data for a revolution surface are studied: a Newton imbedding type procedure, which yields the

In other words, the aggressive coarsening based on generalized aggregations is balanced by massive smoothing, and the resulting method is optimal in the following sense: for

One can distinguish several types of cut elimination proofs for higher order logics/arith- metic: (i) syntactic proofs by ordinal assignment (e.g. Gentzen’s consistency proof for

The goal is to prove the existence and uniqueness of a weak solution to the problem in the case when the nonlinearity in the Newton boundary condition does not satisfy any

Kayode, “Maximal order multiderivative collocation method for direct solu- tion of fourth order initial value problems of ordinary differential equations,” Journal of the

8, and Peng and Yao 9, 10 introduced some iterative schemes for finding a common element of the set of solutions of the mixed equilibrium problem 1.4 and the set of common fixed