Results 91 to 100 of about 63,567 (182)
A note on the zero divisor graph of a lattice [PDF]
Let $L$ be a lattice with the least element $0$. An element $xin L$ is a zero divisor if $xwedge y=0$ for some $yin L^*=Lsetminus left{0right}$. The set of all zero divisors is denoted by $Z(L)$.
T. Tamizh Chelvam , S. Nithya
doaj
Some results concerning exponential divisors
If the natural number n has the canonical form p1a1p2a2…prar then d=p1b1p2b2…prbr is said to be an exponential divisor of n if bi|ai for i=1,2,…,r. The sum of the exponential divisors of n is denoted by σ(e)(n). n is said to be an e-perfect number if σ(e)
Peter Hagis
doaj +1 more source
SMARANDACHE ANTI ZERO DIVISORS
In this paper, we study and discuss the concept of Smarandache anti zero divisor (SAZD) element of the ring and the group ring , where is a cyclic group of order generated by . Moreover, we introduce and discuss the concept of SAZD ideal of the ring .
Rebin M. Hassan, Suham H. Awla
doaj +1 more source
Note on Quasi-Numerically Positive Log Canonical Divisors
We propose a subconjecture that implies the semiampleness conjecture for quasi-numerically positive log canonical divisors and prove the ampleness in some elementary cases.
Shigetaka Fukuda
doaj +1 more source
The divisor function and divisor problem
The purpose of this text is twofold. First we discuss some divisor problems involving Paul Erd\H os (1913-1996), whose centenary of birth is this year. In the second part some recent results on divisor problems are discussed, and their connection with the powers moments of $| (\frac{1}{2}+it)|$ is pointed out.
openaire +2 more sources
τ-IRREDUCIBLE DIVISOR GRAPHS IN COMMUTATIVE RINGS WITH ZERO-DIVISORS
In this paper, we continue the program initiated by I. Beck's now classical paper concerning zero-divisor graphs of commutative rings. After the success of much research regarding zero-divisor graphs, many authors have turned their attention to studying divisor graphs of non-zero elements in integral domains.
openaire +4 more sources
Coprime divisors graphs and their coloring parameters [PDF]
Mohamed Jorf +2 more
doaj +1 more source
We define the notion of Mumford divisors, argue that they are the natural divisors to study on reduced but non-normal varieties and prove a structure theorem for the Mumford class group.
openaire +3 more sources
A C 2,α,β estimate for complex Monge–Ampère type equations with conic sigularities
In this paper, we give an alternative approach to the C 2,α,β estimate for complex Monge-Ampère equations with cone singularities along simple normal crossing divisors.
Huang Liding, Tian Gang, Wang Jiaxiang
doaj +1 more source
Let C be an affine or projective smooth real algebraic curve, having a non-empty real part. Then every divisor E on C, which is linearly equivalent to its conjugate E^c , is also equivalent to a divisor supported on a set of real points of C.
Margherita Roggero
doaj

