Volume 11 (2023-2024)
Volume 10 (2022-2023)
Volume 9 (2021-2022)
Volume 8 (2020-2021)
Volume 7 (2019-2020)
Volume 6 (2018-2019)
Volume 5 (2017-2018)
Volume 4 (2016-2017)
Volume 3 (2015-2016)
Volume 2 (2014-2015)
Volume 1 (2013-2014)
Number of Articles: 6
MAXIMAL PRYM VARIETY AND MAXIMAL MORPHISM
Volume 6, Issue 1 , September 2018, Pages 1-12
Abstract
We investigated maximal Prym varieties on finite fields by attaining their upper bounds on the number of rational points. This concept gave us a motivation for defining a generalized definition of maximal curves i.e. maximal morphisms. By MAGMA, we give some non-trivial examples of maximal morphisms ... Read MoreSIGNED GENERALIZED PETERSEN GRAPH AND ITS CHARACTERISTIC POLYNOMIAL
Volume 6, Issue 1 , September 2018, Pages 13-28
Abstract
Let G^s be a signed graph, where G = (V;E) is the underlying simple graph and s : E(G) to {+, -} is the sign function on E(G). In this paper, we obtain k-th signed spectral moment and k-th signed Laplacian spectral moment of Gs together with coefficients of their signed characteristic polynomial and ... Read MoreIDEALS WITH (d1, . . . , dm)-LINEAR QUOTIENTS
Volume 6, Issue 1 , September 2018, Pages 29-42
Abstract
In this paper, we introduce the class of ideals with $(d_1,\ldots,d_m)$-linear quotients generalizing the class of ideals with linear quotients. Under suitable conditions we control the numerical invariants of a minimal free resolution of ideals with $(d_1,\ldots,d_m)$-linear quotients. In particular ... Read More
ON MAXIMAL IDEALS OF R∞L
Volume 6, Issue 1 , September 2018, Pages 43-57
Abstract
Let $L$ be a completely regular frame and $\mathcal{R}L$ be the ring of real-valued continuous functions on $L$. We consider the set $$\mathcal{R}_{\infty}L = \{\varphi \in \mathcal{R} L : \uparrow \varphi( \dfrac{-1}{n}, \dfrac{1}{n}) \mbox{ is a compact frame for any $n \in \mathbb{N}$}\}.$$ Suppose ... Read MoreTHE LATTICE OF CONGRUENCES ON A TERNARY SEMIGROUP
Volume 6, Issue 1 , September 2018, Pages 59-70
Abstract
In this paper we investigate some properties of congruences on ternary semigroups. We also define the notion of congruence on a ternary semigroup generated by a relation and we determine the method of obtaining a congruence on a ternary semigroup T from a relation R on T. Furthermore we study the lattice ... Read MoreON THE CHARACTERISTIC DEGREE OF FINITE GROUPS
Volume 6, Issue 1 , September 2018, Pages 71-80