University of Mazandaran
Caspian Journal of Mathematical Sciences
1735-0611
1735-0611
5
1
2016
06
30
Permanency and Asymptotic Behavior of The Generalized Lotka-Volterra Food Chain System
1
5
EN
M. H.
Rahmani Doust
Department of Mathematics, University of Neyshabur,
Neyshabur, Iran.
mh.rahmanidoust@neyshabur.ac.ir
A.
Ghsem Abadi
University of Neyshabur
ghasemabadi.math@gmail.com
In the present paper a generalized Lotka-Volterra food chain system has been studied and also its dynamic behavior such as locally asymptotic stability has been analyzed in case of existing interspecies competition.
Furthermore, it has been shown that the said system is permanent (in the sense of boundedness and uniformly persistent). Finally, it is proved that the nontrivial equilibrium point of the above system is locally asymptotically stable.
Lotka-Volterra model,boundedness,food chain
http://cjms.journals.umz.ac.ir/article_1159.html
http://cjms.journals.umz.ac.ir/article_1159_01956e7e177e16597febc05fbf68e1cb.pdf
University of Mazandaran
Caspian Journal of Mathematical Sciences
1735-0611
1735-0611
5
1
2016
06
30
Involution Matrices of Real Quaternions
7
16
EN
M.
Bekar
Necmettin Erbakan University
murat-bekar@hotmail.com
Y.
Yayli
Ankara University
yayli@science.ankara.edu.tr
An involution or anti-involution is a self-inverse linear mapping. In this paper, we will present two real quaternion matrices, one corresponding to a real quaternion involution and one corresponding to a real quaternion anti-involution. Moreover, properties and geometrical meanings of these matrices will be given as reflections in R^3.
Real quaternions,Involutions,Anti-involutions
http://cjms.journals.umz.ac.ir/article_1160.html
http://cjms.journals.umz.ac.ir/article_1160_4a1c34e8422cf1ec38346c67a9fa3039.pdf
University of Mazandaran
Caspian Journal of Mathematical Sciences
1735-0611
1735-0611
5
1
2016
06
01
The sum of two maximal monotone operator is of type FPV
17
21
EN
V.
Dadashi
Department of Mathematics, Sari Branch, Islamic Azad University, Sari, Iran
v.dadashi@gmail.com
M.
Hosseini
Department of Mathematics, Islamic Azad University Sari Branch, Sari, Iran
m.hosseini.math@gmail.com
In this paper, we studied maximal monotonicity of type FPV for sum of two maximal monotone operators of type FPV and the obtained results improve and complete the corresponding results of this filed.
Maximal monotone operator,Maximal monotone operator of type FPV,Subdifferential
http://cjms.journals.umz.ac.ir/article_1161.html
http://cjms.journals.umz.ac.ir/article_1161_f4f34e93b3d66181567eb05904462a72.pdf
University of Mazandaran
Caspian Journal of Mathematical Sciences
1735-0611
1735-0611
5
1
2016
06
30
Closed Ideals, Point Derivations and Weak Amenability of Extended Little Lipschitz Algebras
23
35
EN
M.
Mayghani
Department of Mathematics, Payame Noor University, Tehran
m_maighany@yahoo.com
D.
Alimohammadi
Department of Mathematics, Faculty of Science, Arak University
d-alimohammadi@araku.ac.ir
...
Banach function algebra,Extended Lipschitz algebra,Point derivation,Weak amenability
http://cjms.journals.umz.ac.ir/article_1163.html
http://cjms.journals.umz.ac.ir/article_1163_a47de7234eb648a222164e6d35bbce21.pdf
University of Mazandaran
Caspian Journal of Mathematical Sciences
1735-0611
1735-0611
5
1
2016
06
30
Existence and uniqueness of solutions for neutral periodic integro-differential equations with infinite delay
37
46
EN
E.
Yankson
University of Cape Coast
ernestoyank@gmail.com
...
Krasnoselskii's Fixed point theorem,integro-differential neutral equation,periodic solution
http://cjms.journals.umz.ac.ir/article_1252.html
http://cjms.journals.umz.ac.ir/article_1252_24dab9c1257c64b347ee56b508d77040.pdf