Exact(4)
In addition, we have demonstrated a complete version of the convergence theory of the MMS iteration method.
In Theorems 4.1 and 4.2, we give a complete version of the convergence of the MMS iteration method (i.e., Method 3.2).
We will prove now a generic version of the convergence theorem for the sequences which are generated by the Krasnosel'skii-Manniteration process and are at the same time approximate fixed point sequences.
In this paper, we demonstrate a complete version of the convergence theory of the modulus-based matrix splitting iteration methods for solving a class of implicit complementarity problems proposed by Hong and Li (Numer. Linear Algebra Appl. 23:6201641, 2016).
Similar(56)
The complete moment convergence is a more general version of the complete convergence.
The purpose of this paper is extending Theorem A to the complete moment convergence, which is a more general version of the complete convergence.
The version of the Likelihood Ratio Convergence Theorem I'll present below does, however, draw on one substantive supposition, although a rather weak one.
We are now ready to prove the following version of the Mann process convergence theorem for a single ρ-nonexpansive mapping.
Thus, by packaging result-dependent data together in this way, the result-independence condition is satisfied by those (conjunctive) statements that describe the separate, result-independent chunks.[19] The version of the Likelihood Ratio Convergence Theorem we will examine depends only on the Independent Evidence Conditions (together with the axioms of probability theory).
In this paper, we further consider the iteration scheme of the MMS iteration method and will demonstrate a complete version about the convergence theory of the MMS iteration methods.
Not only has the monistic version of convergence towards the 'one best way' been replaced with 'four best ways', but the authors also discover three other kinds of variation...
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