Results 31 to 40 of about 63,567 (182)
A note on h 2,1 of divisors in CY fourfolds. Part I
In this note, we prove combinatorial formulas for the Hodge number h 2,1 of prime toric divisors in an arbitrary toric hypersurface Calabi-Yau fourfold Y 4.
Manki Kim
doaj +1 more source
A Geometric characterization of Arithmetic Varieties [PDF]
A result of Belyi can be stated as follows. Every curve defined over a number field can be expressed as a cover of the projective line with branch locus contained in a rigid divisor.
Paranjape, Kapil Hari
core +2 more sources
We present several methods to construct or identify families of free divisors such as those annihilated by many Euler vector fields, including binomial free divisors, or divisors with triangular discriminant matrix.
Buchweitz, Ragnar-Olaf, Conca, Aldo
core +1 more source
Smooth Gevrey normal forms of vector fields near a fixed point [PDF]
We study germs of smooth vector fields in a neighborhood of a fixed point having an hyperbolic linear part at this point. It is well known that the "small divisors" are invisible either for the smooth linearization or normal form problem.
Stolovitch, Laurent
core +4 more sources
We investigate interrelations between the Tate conjecture for divisors on a fibred variety over a finite field and the Tate conjecture for divisors on the generic scheme fibre under the condition that the generic scheme fibre has zero irregularity. Let \(
Tatyana V. Prokhorova
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Extremal divisors on moduli spaces of rational curves with marked points [PDF]
We study effective divisors on $\overline{M}_{0,n}$, focusing on hypertree divisors introduced by Castravet and Tevelev and the proper transforms of divisors on $\overline{M}_{1,n-2}$ introduced by Chen and Coskun. Results include a database of hypertree
Opie, Morgan
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Inequalities between some arithmetic functions, II [PDF]
As a continuation of Part I (see [1]), we offer new inequalities for classical arithmetic functions such as the Euler's totient function, the Dedekind's psi function, the sum of the positive divisors function, the number of divisors function, extended ...
Krassimir Atanassov +2 more
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On Degrees of Modular Common Divisors and the Big Prime gcd Algorithm
We consider a few modifications of the Big prime modular gcd algorithm for polynomials in Z[x]. Our modifications are based on bounds of degrees of modular common divisors of polynomials, on estimates of the number of prime divisors of a resultant, and ...
Vahagn Mikaelian
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Version 3: published ...
Alberto Chiecchio, Stefano Urbinati
openaire +5 more sources
According to general terminology, a ring R is completely primary if its set of zero divisors J forms an ideal. Let R be a finite completely primary ring. It is easy to establish that J is the unique maximal ideal of R and R has a coefficient subring S (i.
Yousif Alkhamees
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