alexa Advances in Logic, Operations and Computational Mathematics | Open Access Journals
ISSN: 2168-9679
Journal of Applied & Computational Mathematics
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Advances in Logic, Operations and Computational Mathematics

Alireza Heidari*

Faculty of Chemistry, California South University, 14731 Comet St. Irvine, CA 92604, USA

*Corresponding Author:
Alireza Heidari
Faculty of Chemistry
California South University (CSU)
14731 Comet St. Irvine, CA 92604, USA
Tel: 1-775-410-4974
E-mail:Scholar.Researcher.Scientist@gmail.com

Received Date: October 24, 2016; Accepted Date: October 24, 2016; Published Date: October 24, 2016

Citation: Heidari A (2016) Advances in Logic, Operations and Computational Mathematics J Appl Computat Math. 5:e144. doi:10.4172/2168-9679.1000e144

Copyright: © 2016 Heidari A. This is an open-access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.

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Editor’s Note

Journal of Applied & Computational Mathematics Volume 5, Issue 2 comprised of 7 research articles and 4 opinion articles and are focused on the innovation of polygon, Euler, linear and non-linear equations.

EL-Kholy et al., in their research article discussed about balanced folding over a polygon and Euler numbers. The study proved that for a balanced folding of a simply connected surface M, there is a subgroup of the group which is called all homeomorphisms of M that will acts 1- transitively on the 2-cells of M [1].

Gil et al., in their research have reported about the exponentially stabile non-linear, non-autonomous multivariable discrete systems. Based on the recent estimates on matrix equations, the findings suggest that a class of non-autonomous discrete-time systems is governed by semi-linear vector difference equations along with slowly varying linear parts [2].

Author Shahooth et al., aimed to study the present numerical methods for solving the linear Volterra-Fredholmintegro-differential equations of the second kind. The study concluded that experimented technique transforms the integro-differential equations to the system of algebraic equations and in order to illustrate the efficiency and accuracy of this method some numerical results are presented [3].

Atteya in his opinion article presented the properties of Lie Algebras, with respect to traditional usage and present status. This well-established theory could enhance the applicability of the lie algebras [4].

Hungarian author Faragó study, envisaged about Sequence Acceleration. The Study concluded that Aitken’s and Steffensen’s methods can accelerate the speed of the convergence of s the fixed sequences by transforming this sequence. The Richardson’s method also upholds the validity of the two sequences method [5].

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