Shahid Bahonar University of Kerman Journal of Mahani Mathematical Research 2251-7952 3 2 2014 03 01 SOME NEW RESULTS ON REMOTEST POINTS IN NORMED SPACES 37 50 1538 10.22103/jmmrc.2014.1538 EN H. Mazaheri Yazd University M. ZARENEJHAD Yazd University Journal Article 2016 09 11 In this paper, using the best proximity theorems for an extension<br />of Brosowski's theorem. We obtain other results on farthest points. Finally, we<br />de ne the concept of e- farthest points. We shall prove interesting relationship<br />between the -best approximation and the e-farthest points in normed linear<br />spaces (X; ||.||). If z in W is a e-farthest point from an x in X, then z is also a<br />-best approximation in W. Remotest points Approximate remotest points Best proximity points Fixed points Approximate best proximity points https://jmmrc.uk.ac.ir/article_1538_37f33f585899363e2177041f30808b6b.pdf
Shahid Bahonar University of Kerman Journal of Mahani Mathematical Research 2251-7952 3 2 2014 03 01 Gauss-Sidel and Successive Over Relaxation Iterative Methods for Solving System of Fuzzy Sylvester Equations 51 60 1541 10.22103/jmmrc.2014.1541 EN Fatemeh Salary Pour Sharif Abad Department of Mathematics, Shahid Bahonar University of Kerman, Azim Rivaz Department of Mathematics, Shahid Bahonar University of Kerman Journal Article 2016 05 04 In this paper, we present Gauss-Sidel and successive over relaxation (SOR) iterative methods for finding the approximate solution system of fuzzy Sylvester equations (SFSE), AX + XB = C, where A and B are two m*m crisp matrices, C is an m*m fuzzy matrix and X is an m*m unknown matrix. Finally, the proposed iterative methods are illustrated by solving one example. KeyWords:Gauss-Sidel method successive over relaxation method System of fuzzy Sylvester equations https://jmmrc.uk.ac.ir/article_1541_68311cce43f448d8ffbababf811f8842.pdf
Shahid Bahonar University of Kerman Journal of Mahani Mathematical Research 2251-7952 3 2 2017 03 15 Stability analysis of fractional-order nonlinear Systems via Lyapunov method 61 73 3966 10.22103/jmmrc.2014.1561 EN Ali Bayati DEPARTMENT OF APPLIED MATHEMATICS, SHAHREKORD UNIVERSITY, P. O. BOX 115, SHAHREKORD, IRAN. Reza Khoshsiar DEPARTMENT OF APPLIED MATHEMATICS, SHAHREKORD UNIVERSITY, P. O. BOX 115, SHAHREKORD, IRAN. Javad Alidousti DEPARTMENT OF APPLIED MATHEMATICS, SHAHREKORD UNIVERSITY, P. O. BOX 115, SHAHREKORD, IRAN. Journal Article 2015 09 16 In this paper, we study stability of fractional-order nonlinear dynamic systems by means of Lyapunov method. To examine the obtained results, we employe the developed techniques on test examples. Stability Riemann-Liouville derivative Caputo derivative Lyapunov method https://jmmrc.uk.ac.ir/article_3966_9c5f91f64285f3f8399b0b4564a45219.pdf