References in periodicals archive

Then, the ((3 - 2K - [K.sub.1])/(3 - K))-strongly accretive operator (I - T) satisfies

Note that if G is an accretive operator on [L.sub.2e]([R.sub.+]; [R.sup.p]) then [(Gx - Gy, x - y).sub.T] [greater than or equal to] 0 for each x, y [member of] D(G).

On Some Relations between Accretive, Positive, and Pseudocontractive Operators and Passivity Results in Hilbert Spaces and Nonlinear Dynamic Systems

[7] Let A be an m accretive operator and g [member of] [L.sup.1]([0, T]; E).

Crandall, Nonlinear semigroups and evolutions governed by accretive operators. In F.

On the periodic boundary value problem for fully nonlinear differential equations with finite delay in Banach spaces

An accretive operator A is said to be maximal accretive if there is no proper accretive extension of A.

Proximal Point Algorithm for a Common of Countable Families of Inverse Strongly Accretive Operators and Nonexpansive Mappings with Convergence Analysis

Let [Q.sub.C] be a sunny nonexpansive retraction from E onto C and let A be an accretive operator of C into E.

On solutions of variational inequality problems via iterative methods

Xu, Ishikawa and Mann iteration process with errors for nonlinear strongly accretive operator equations, J.

Approximation of fixed points of strongly successively pseudocontractive maps in a Banach space

Huang, Three-step iterations for nonlinear accretive operator equations, J.

Iterations of strongly pseudocontractive maps in Banach spaces

Takahashi: Weak convergence of an iterative sequence for accretive operators in Banach spaces, Fixed Point Theory Appl., 2006(2006), Article ID 35390, 13 pages.

Approximating a solution of a finite family of variational inequality problems for [eta]-inverse strongly accretive mappings

Huang, Convergence theorems for multivalue [phi]-hemicontractive operators and [phi]-strongly accretive operators, Comput.

Convergence results for asymptotically generalized [PHI]-hemicontractive mappings

Xu: Iterative solutions for zeros of accretive operators, Math.

Iterative approximation for common solution of a finite family of m-accretive operators

Deimling, Zeroes of accretive operators, Manuscripts Math., 13(1974), 365-374.

On the equivalence of some iteration schemes with their errors