2018-10-21T08:10:03Z
http://jmmrc.uk.ac.ir/?_action=export&rf=summon&issue=88
Journal of Mahani Mathematical Research Center
J. Mahani Math. Res. Cent.
2251-7952
2251-7952
2012
1
2
POSITIVE IMPLICATIVE HYPER MV -IDEALS OF TYPES 1,2,3,
AND 4
L.
TORKZADEH
H.
HOJAT
In this paper rst we dene the notions of positive implicativehyper MV -ideals of types 1,2,3 and 4 in hyper MV -algebras and we investigatethe relationship between of them . Then by some examples we show that thesenotions are not equivalent. Finally we give some relations between these notionsand the notions of (weak) hyper MV -ideals and (weak) hyper MV -deductivesystems of hyper MV -algebras.
Hyper MV -algebra
Hyper MV -ideal
Hyper MV -deductive system
Positive implicative hyper MV -ideal
2012
03
11
97
109
http://jmmrc.uk.ac.ir/article_510_9c91b461769293b9b19e91ce9a81459a.pdf
Journal of Mahani Mathematical Research Center
J. Mahani Math. Res. Cent.
2251-7952
2251-7952
2012
1
2
SHANNON ENTROPY IN ORDER STATISTICS AND THEIR
CONCOMITANS FROM BIVARIATE NORMAL DISTRIBUTION
M.
NAGHAVY
M.
MADADI
V.
AMIRZADEH
In this paper, we derive rst some results on the Shannon entropyin order statistics and their concomitants arising from a sequence of f(Xi; Yi): i = 1; 2; :::g independent and identically distributed (iid) random variablesfrom the bivariate normal distribution and extend our results to a collectionC(X; Y ) = f(Xr1:n; Y[r1:n]); (Xr2:n; Y[r2:n]); :::; (Xrk:n; Y[rk:n])g of order sta-tistics and their concomitants. We nally compute the value of the Shannonentropy in order statistics and their concomitants from a bivariate normaldistribution.
Bivariate Normal Distribution
Concomitants of Order Statistics
Shan-
non Entropy
2013
03
11
111
118
http://jmmrc.uk.ac.ir/article_566_a7b91bb07df082cf32ea0e5730576038.pdf
Journal of Mahani Mathematical Research Center
J. Mahani Math. Res. Cent.
2251-7952
2251-7952
2012
1
2
PERIODIC SOLUTIONS IN CERTAIN CLASS OF 3- DIMENSION
DISCONTINUOUS AUTONOMOUS SYSTEMS
M.
KARIMI AMALEH
Z.
AFSHARNEZHAD
In the present paper the linear oscillator in R3 with z =constanthas been considered. The aim is to determine the necessary conditions forthe persistence of periodic solutions under discontinuous perturbations. A newapproach based on a computational method has been used. At the end weapply our method on an example.
Perturbation
periodic solution
Discontinuous system
2012
03
11
119
136
http://jmmrc.uk.ac.ir/article_512_06fc92f50c6c3a4466dfc83876ec431f.pdf
Journal of Mahani Mathematical Research Center
J. Mahani Math. Res. Cent.
2251-7952
2251-7952
2012
1
2
A RELATION BETWEEN THE CATEGORIES
Set
*
, SetT, Set AND SetT
S.N.
HOSSEINI
A.
ILAGHI-HOSSEINI
In this article, we have shown, for the add-point monad T, thepartial morphism category Set*is isomorphic to the Kleisli category SetT. Alsowe have proved that the category, SetT, of T-algebras is isomorphic to thecategory Set of pointed sets. Finally we have established commutative squaresinvolving these categories.
monad
partial morphism category
category of pointed sets
Kleisli
category
category of T-algebras
2012
03
11
137
145
http://jmmrc.uk.ac.ir/article_513_1001bbf9e1d12e9ad6f8ffce187fdcdd.pdf
Journal of Mahani Mathematical Research Center
J. Mahani Math. Res. Cent.
2251-7952
2251-7952
2012
1
2
GENERALIZED HIGHER-RANK NUMERICAL RANGE
HAMID REZA
AFSHIN
HADIS
IZADI
MOHAMMAD ALI
MEHRJOOFARD
In this note, a generalization of higher rank numerical range isintroduced and some of its properties are investigated
generalized projector
higher rank numerical range
generalized higher
rank numerical range
2012
03
11
163
168
http://jmmrc.uk.ac.ir/article_515_25be440e64644995acdbe4d52f6a69b9.pdf
Journal of Mahani Mathematical Research Center
J. Mahani Math. Res. Cent.
2251-7952
2251-7952
2012
1
2
SOME CHARACTERIZATIONS OF HYPER MV -ALGEBRAS
L.
TORKZADEH
SH.
GHORBANI
In this paper we characterize hyper MV -algebras in which 0 or1 are scalar elements . We prove that any nite hyper MV -algebra that 0is a scaler element in it, is an MV -algebra. Finally we characterize hyperMV -algebras of order 2 and order 3.
Hyper MV -algebra
MV -algebra
2012
03
11
147
161
http://jmmrc.uk.ac.ir/article_514_bbc89f5b755cc4ac68446ca738e9f73e.pdf