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One-dimensional self-adaptive interpolations in the p-convergence procedure
Computer Methods in Applied Mechanics and Engineering, 1983Abstract In one-dimensional Lagrange interpolation, the conventional and self-adaptive trial functions are examined in a unified manner. The finite element solutions are theoretically independent of the basis choice and the simple matrix assembly can be employed for any basis unless the assembly admissibility is crimed. The sparse polynomial is then
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Four dimensional matrix characterization P-convergence fields of summability methods
Applied Mathematics and Computation, 2013In 1945 Agnew presented two dimensional matrix characterization of convergent fields. The goal of this paper is to present four dimensional matrix characterization of P-convergent field. This will be accomplished by the presentation of the following multiple dimensional analogues of Agnew's theorem.
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MATRIX CHARACTERIZATION OF P-LIMIT THEOREMS AND COMPLETE P-CONVERGENCE
2020This paper examines real factorable double sequences of random variables via fourdimensional matrix transformation. These transformations are used to present Pringsheim limit theorems and matrix characterizations of complete P-convergence. To accomplish this, we have, present a four dimensional weighted mean characterization of Sigma(m,n) P{vertical ...
Patterson, Richard F., Savaş, Ekrem
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On unconditionally p-summing and weakly p-convergent polynomials
1996Junek, Heinz, Matos, Mario C.
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