@article {doi:,
author = {},
title = {Bulletin of the Iranian Mathematical Society},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {-},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {},
keywords = {},
URL = {
http://bims.iranjournals.ir/article_533.html
},
eprint = {
http://bims.iranjournals.ir/article__31f05be9e90172b8c3ed455449600263533.pdf
}
}
@article {doi:,
author = {Z. Zhu},
title = {$n$-cocoherent rings, $n$-cosemihereditary rings and $n$-V-rings},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {809-822},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = { Let $R$ be a ring, and let $n, d$ be non-negative integers. A right $R$-module $M$ is called $(n, d)$-projective if $Ext^{d+1}_R(M, A)=0$ for every $n$-copresented right $R$-module $A$. $R$ is called right $n$-cocoherent if every $n$-copresented right $R$-module is $(n+1)$-coprese-nted, it is called a right co-$(n,d)$-ring if every right $R$-module is $(n, d)$-projective. $R$ is called right $n$-cosemihereditary if every submodule of a projective right $R$-module is $(n, 0)$-projective, it is called a right $n$-V-ring if it is a right co-$(n,0)$-ring. Some properties of $(n, d)$-projective modules and $(n, d)$-projective dimensions of modules over $n$-cocoherent rings are studied. Certain characterizations of $n$-copresented modules, $(n, 0)$-projective modules, right $n$-cocoherent rings, right $n$-cosemihereditary rings, as well as right $n$-V-rings are given respectively.},
keywords = {$(n,d)$-projective module,$n$-cocoherent ring,co-$(n,d)$-ring,$n$-cosemihereditary ring,$n$-V-ring},
URL = {
http://bims.iranjournals.ir/article_534.html
},
eprint = {
http://bims.iranjournals.ir/article__6e88012f7bf840453d8d81689ea550fc534.pdf
}
}
@article {doi:,
author = {M. Bagherboum,A. Razani},
title = {A modified Mann iterative scheme for a sequence of nonexpansive mappings and a monotone mapping with applications},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {823-849},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {In a real Hilbert space, an iterative scheme is considered to obtain strong convergence which is an essential tool to find a common fixed point for a countable family of nonexpansive mappings and the solution of a variational inequality problem governed by a monotone mapping. In this paper, we give a procedure which results in developing Shehu's result to solve equilibrium problem. Then, we state more applications of this procedure. Finally, we investigate some numerical examples which hold in our main results.},
keywords = {Equilibrium problem,maximal monotone
operator,strictly pseudocontractive mapping,$W$-mapping},
URL = {
http://bims.iranjournals.ir/article_535.html
},
eprint = {
http://bims.iranjournals.ir/article__48d8b48dcbd7dc8de86f2c490d9874e8535.pdf
}
}
@article {doi:,
author = {S. A. Hosseini,S. Shahmorad,A. Tari},
title = {Existence of an $L^p$-solution for two dimensional integral equations of the Hammerstein type},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {851-862},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {In this paper, existence of an $L^p$-solution for 2DIEs (Two Dimensional Integral Equations) of the Hammerstein type is discussed. The main tools in this discussion are Schaefer's and Schauder's fixed point theorems with a general version of Gronwall's inequality.},
keywords = {Two dimensional integral equations,Schaefer's
and Schauder's fixed point theorems,Gronwall's inequality,Superposition operator},
URL = {
http://bims.iranjournals.ir/article_536.html
},
eprint = {
http://bims.iranjournals.ir/article__2f3ef6af63c98ea3d44ccb63275c001b536.pdf
}
}
@article {doi:,
author = {E. Babaei,Y. Zamani},
title = {Symmetry classes of polynomials associated with the dihedral group},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {863-874},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {In this paper, we obtain the dimensions of symmetry classes of polynomials associated with
the irreducible characters of the dihedral group as a subgroup of
the full symmetric group. Then we discuss the existence of o-basis
of these classes.},
keywords = {Relative symmetric polynomials,irreducible characters,dihedral group,linear Diophantine equations,$p$-adic valuation},
URL = {
http://bims.iranjournals.ir/article_537.html
},
eprint = {
http://bims.iranjournals.ir/article__2a82872fe659dd26c6d5d9e44b4bfb29537.pdf
}
}
@article {doi:,
author = {M. R. Yadav},
title = {Convergence results: A new type iteration scheme for two asymptotically nonexpansive mappings in uniformly convex Banach spaces},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {875-889},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {In this article, we introduce a new type iterative scheme for
approximating common fixed points of two asymptotically
nonexpansive mappings is defined, and weak and strong convergence
theorem are proved for the new iterative scheme in a uniformly
convex Banach space. The results obtained in this article
represent an extension as well as refinement of previous known
results.},
keywords = {Two-step iteration process,Asymptotically nonexpansive,Opial's condition,Weak and strong convergence,Common fixed point},
URL = {
http://bims.iranjournals.ir/article_538.html
},
eprint = {
http://bims.iranjournals.ir/article__63b10c08a071de52225dc6d630992cef538.pdf
}
}
@article {doi:,
author = {S. Y. Cho,X. Qin,L. Wang},
title = {A strong convergence theorem for solutions of zero point problems and fixed point problems},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {891-910},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {Zero point problems of the sum of two monotone mappings and fixed point problems of a strictly pseudocontractive mapping are investigated. A strong convergence theorem for the common solutions of the problems is established in the framework of Hilbert spaces.},
keywords = {Fixed point,inverse-strongly monotone mapping,maximal monotone operator,nonexpansive
mapping},
URL = {
http://bims.iranjournals.ir/article_539.html
},
eprint = {
http://bims.iranjournals.ir/article__23cd892bd2081092d0be4a1b2f1a4125539.pdf
}
}
@article {doi:,
author = {S. Hussain,M. Arif,S. Nawaz Malik},
title = {Higher order close-to-convex functions associated with Attiya-Srivastava operator},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {911-920},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {In this paper, we introduce a new class$T_{k}^{s,a}[A,B,\alpha ,\beta ]$ of analytic functions by using a
newly defined convolution operator. This class contains many known classes of
analytic and univalent functions as special cases. We derived some
interesting results including inclusion relationships, a radius problem and
sharp coefficient bound for this class.},
keywords = {Close-to-convex functions,bounded boundary rotation,Attiya-Srivastava operator},
URL = {
http://bims.iranjournals.ir/article_540.html
},
eprint = {
http://bims.iranjournals.ir/article__816202a2ed253c9673f8148c1b13bd36540.pdf
}
}
@article {doi:,
author = {B. Bidabad,M. Yarahmadi},
title = {On quasi-Einstein Finsler spaces},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {921-930},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {The notion of quasi-Einstein metric in physics is equivalent to the notion of Ricci soliton in Riemannian spaces. Quasi-Einstein metrics serve also as solution to the Ricci flow equation. Here, the Riemannian metric is replaced by a Hessian matrix derived from a Finsler structure and a quasi-Einstein Finsler metric is defined. In compact case, it is proved that the quasi-Einstein metrics are solutions to the Finslerian Ricci flow and conversely, certain form of solutions to the Finslerian Ricci flow are quasi-Einstein Finsler metrics.},
keywords = {Finsler space,quasi-Einstein,Ricci flow,Ricci soliton},
URL = {
http://bims.iranjournals.ir/article_541.html
},
eprint = {
http://bims.iranjournals.ir/article__7472f19f2810a7f4552d433681a7d1d3541.pdf
}
}
@article {doi:,
author = {Y. Tolooei,M. R. Vedadi},
title = {Reversibility of a module with respect to the bifunctors Hom and Rej},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {931-940},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {Let $M_R$ be a non-zero
module and ${\mathcal F}: \sigma[M_R]\times \sigma[M_R]
\rightarrow$ Mod-$\Bbb{Z}$ a bifunctor. The
$\mathcal{F}$-reversibility of $M$ is defined by ${\mathcal
F}(X,Y)=0 \Rightarrow {\mathcal F}(Y,X)=0$ for all non-zero $X,Y$
in $\sigma[M_R]$. Hom (resp. Rej)-reversibility of $M$ is
characterized in different ways. Among other things, it is shown
that $R_R$ {\rm($_RR$)} is Hom-reversible if and only if $R =
\bigoplus_{i=1}^n R_i$ such that each $R_i$ is a perfect ring with
a unique simple module (up to isomorphism). In particular, for a
duo ring, the concepts of perfectness and Hom-reversibility
coincide.},
keywords = {Co-retractable,Kasch module,perfect ring,prime module,cogenerator},
URL = {
http://bims.iranjournals.ir/article_542.html
},
eprint = {
http://bims.iranjournals.ir/article__aa4318fb32317b7ebcdad5b47acfa0d1542.pdf
}
}
@article {doi:,
author = {S. Jahandoust,R. Naghipour},
title = {Quintasymptotic sequences over an ideal and quintasymptotic cograde},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {941-959},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {Let $I$ denote an ideal of a Noetherian ring $R$. The purpose of
this article is to introduce the concepts of quintasymptotic
sequences over $I$ and quintasymptotic cograde of $I$, and to show that they play a role analogous to quintessential sequences
over $I$ and quintessential cograde of $I$. We show that, if $R$ is
local, then the quintasymptotic cograde of $I$ is unambiguously
defined and behaves well when passing to certain related local
rings. Also, we use this cograde to characterize two classes
of local rings.},
keywords = {Quintasymptotic prime,quintasymptotic sequence,quasi-unmixed ring},
URL = {
http://bims.iranjournals.ir/article_543.html
},
eprint = {
http://bims.iranjournals.ir/article__ddf8b69842a1acade52b2e460b55187e543.pdf
}
}
@article {doi:,
author = {M. Amiri,M. Ariannejad},
title = {Frobenius kernel and Wedderburn's little theorem},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {961-965},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {We give a new proof of the well known Wedderburn's little theorem (1905) that a finite division ring is commutative. We apply the concept of Frobenius kernel in Frobenius representation theorem in finite group theory to build a proof.},
keywords = {Division ring,maximal subfield,Frobenius representation theorem},
URL = {
http://bims.iranjournals.ir/article_544.html
},
eprint = {
http://bims.iranjournals.ir/article__2c7e68d9736c0920eb61c0208eed24eb544.pdf
}
}
@article {doi:,
author = {A. Zireh},
title = {On the polar derivative of a polynomial},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {967-976},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {For a polynomial p(z) of degree n, having all zeros in |z|< k, k< 1, Dewan et al [K. K. Dewan, N. Singh and A. Mir, Extension of some polynomial inequalities to the polar derivative, J. Math. Anal. Appl. 352 (2009) 807-815] obtained inequality between the polar derivative of p(z) and maximum modulus of p(z). In this paper we improve and extend the above inequality. Our result generalizes certain well-known polynomial inequalities.},
keywords = {Polar derivative,polynomial
inequalities,maximum modulus,restricted zeros of polynomials},
URL = {
http://bims.iranjournals.ir/article_545.html
},
eprint = {
http://bims.iranjournals.ir/article__25cacb1cfc89664cf306d62474aa18c5545.pdf
}
}
@article {doi:,
author = {M. Lashkarizadeh Bami,E. Soori},
title = {Strong convergence of a general implicit algorithm for variational inequality problems and equilibrium problems and a continuous representation of nonexpansive mappings},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {977-1001},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {We introduce a general implicit algorithm for finding a common element of the set of solutions of systems of equilibrium problems and the set of common fixed points of a sequence of nonexpansive mappings and a continuous representation of nonexpansive mappings. Then we prove the strong convergence of the proposed implicit scheme to the unique solution of the minimization problem on the solution of systems of equilibrium problems and the common fixed points of a sequence of nonexpansive mappings and a continuous representation of nonexpansive mappings.},
keywords = {Continuous representation,invariant mean,equilibrium problem,nonexpansive mapping,classical variational inequality},
URL = {
http://bims.iranjournals.ir/article_546.html
},
eprint = {
http://bims.iranjournals.ir/article__1820e2c60c3fa9a0249788aca8bd564b546.pdf
}
}
@article {doi:,
author = {A. Cuntavepanit},
title = {Strong convergence of modified noor iteration in CAT(0) spaces},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {1003-1016},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {We prove a strong convergence theorem for the modified Noor iterations
in the framework of CAT(0) spaces.
Our results extend and improve the corresponding results of
X. Qin, Y. Su and M. Shang, T. H. Kim and H. K. Xu and S. Saejung
and some others.},
keywords = {Modified noor iteration,CAT(0) spaces,nonexpansive mapping,strong convergence},
URL = {
http://bims.iranjournals.ir/article_547.html
},
eprint = {
http://bims.iranjournals.ir/article__d7115467992c70e2c9679773b3bed8b8547.pdf
}
}
@article {doi:,
author = {M. Akbulak,A. Öteleș},
title = {On the sum of Pell and Jacobsthal numbers by matrix method},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {1017-1025},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {In this paper, we define two $n$-square upper Hessenberg matrices one of which corresponds to the adjacency matrix of a directed pseudo graph. We investigate relations between permanents and determinants of these upper Hessenberg matrices, and sum formulas of the well-known Pell and Jacobsthal sequences. Finally, we present two Maple 13 procedures in order to calculate permanents of these upper Hessenberg matrices.},
keywords = {Permanent,Pell sequence,Hessenberg matrix},
URL = {
http://bims.iranjournals.ir/article_548.html
},
eprint = {
http://bims.iranjournals.ir/article__427451a378e7b360196f24cc5049fb08548.pdf
}
}
@article {doi:,
author = {S. L i,J. Zhang},
title = {Lexicographical ordering by spectral moments of trees with a given bipartition},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {1027-1045},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = { Lexicographic ordering by spectral moments ($S$-order) among all trees is discussed in this
paper. For two given positive integers $p$ and $q$ with $p\leqslant q$, we denote $\mathscr{T}_n^{p, q}=\{T: T$ is a tree of order $n$ with a $(p, q)$-bipartition\}. Furthermore, the last four trees, in the $S$-order, among $\mathscr{T}_n^{p, q}\,(4\leqslant p\leqslant q)$ are characterized.},
keywords = {Spectral moment,$S$-order, tree, bipartition},
URL = {
http://bims.iranjournals.ir/article_549.html
},
eprint = {
http://bims.iranjournals.ir/article__35141bc2aab0229a44065c872ea2a41b549.pdf
}
}
@article {doi:,
author = {S. H. Avazzadeh,R. A. Kamyabi Gol,R. Raisi Tousi},
title = {Continuous frames and g-frames},
journal = {Bulletin of the Iranian Mathematical Society},
volume = {40},
number = {4},
pages = {1047-1055},
year = {2014},
publisher = {Iranian Mathematical Society (IMS)},
issn = {1017-060X},
eissn = {1735-8515},
doi = {},
abstract = {In this note, we aim to show that several known generalizations of frames are equivalent to the continuous frame defined by Ali et al. in 1993. Indeed, it is shown that these generalizations can be considered as an operator between two Hilbert spaces.},
keywords = {G-frame,continuous frame,Sun's g-frame},
URL = {
http://bims.iranjournals.ir/article_550.html
},
eprint = {
http://bims.iranjournals.ir/article__a9b4d08783a83fc5fff14349bb6bf7bc550.pdf
}
}