A general approach to one-step iterative methods with application to eigenvalue problems

A General Approach to One-Step Iterative Methods with Application to Eigenvalue Problems

This paper considers the problem of finding the zeros of an operator G on a Hilbert space subject to a constraint of the general form P(x) = x. Convergence theorems are given for a class of iterative methods and, using these results, we derive several techniques for solving eigenvalue problems, one of which exhibits "cubic" convergence.

Iterative Procedures Related to Relaxation Methods for Eigenvalue Problems

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Iterative Methods for Neutron Transport Eigenvalue Problems

We discuss iterative methods for computing criticality in nuclear reactors. In general this requires the solution of a generalised eigenvalue problem for an unsymmetric integro-differential operator in 6 independent variables, modelling transport, scattering and fission, where the dependent variable is the neutron angular flux. In engineering practice this problem is often solved iteratively, u...

a new type-ii fuzzy logic based controller for non-linear dynamical systems with application to 3-psp parallel robot

abstract type-ii fuzzy logic has shown its superiority over traditional fuzzy logic when dealing with uncertainty. type-ii fuzzy logic controllers are however newer and more promising approaches that have been recently applied to various fields due to their significant contribution especially when the noise (as an important instance of uncertainty) emerges. during the design of type- i fuz...

Application of Iterative Methods for Solving General Riccati Equation