Results 91 to 100 of about 1,468,677 (198)

More Limit Cycles for Complex Differential Equations with Three Monomials

Journal of Differential Equations
The first, second and fourth authors are partially supported by the project PID2023-151974NB-I00 funded by MICIU/AEI/10.13039/501100011033/FEDER, UE. The third author is partially supported by the project PID2022-136613NB-I00 funded by MICIU/AEI/10.13039/501100011033/FEDER, UE and the Severo Ochoa and Maria de Maeztu Program for Centers and Units of ...
M.J. Álvarez, B. Coll, A. Gasull, R. Prohens   +3 more
openaire   +3 more sources

Direct limits of monomial groups

, 2017
We give the construction of homogenous monomial groups as a direct limit of monomial groups. Then we find the structure of the centralizers of elements and conjugacy of two elements in homogenous monomial groups.
Kuzucuoğlu, Mahmut
core  

Semistable reduction for overconvergent, F-isocrystals, III: Local semistable reduction at monomial valuations [PDF]

, 2008
We resolve the local semistable reduction problem for overconvergent F-isocrystals at monomial valuations (Abhyankar valuations of height 1 and residue transcendence degree zero).
Kiran S. Kedlaya, Kedlaya, Kiran S.
core   +1 more source

Monomial groups

, 2017
A group G is called a permutation group if it is a subgroup of a symmetric group on aset Ω. GiscalledalineargroupifitisasubgroupofthegenerallineargroupGL(n, F) for a field F.
ÖZGE ALMAŞ
core  

Monomial gruplar.

, 2017
A group G is called a permutation group if it is a subgroup of a symmetric group on aset Ω. GiscalledalineargroupifitisasubgroupofthegenerallineargroupGL(n, F) for a field F.
Almaş, Özge
core  

On a generalization of monomial groups [PDF]

, 2022
We study a class of finite groups, called almost monomial groups, which generalize the class of monomial groups and it is connected with the theory of Artin L-functions.
Cimpoeas, Mircea
core  

The ring of differential operators on a monomial curve is a Hopf algebroid

Journal of Algebra
This article considers cuspidal curves whose coordinate rings are numerical semigroup algebras. Using a general result about descent of Hopf algebroid structures, their rings of differential operators are shown to be cocommutative and conilpotent left Hopf algebroids. If the semigroups are symmetric so that the curves are Gorenstein, they are full Hopf
Ulrich Krähmer, Myriam Mahaman
openaire   +2 more sources

Monomial Cycles in Koszul Homology [PDF]

In this paper we study monomial cycles in Koszul homology over a monomial ring. The main result is that a monomial cycle is a boundary precisely when the monomial representing that cycle is contained in an ideal we introduce called the boundary ideal. As
Zoromski, Jacob
core  

Cubic power functions with optimal second-order differential uniformity [PDF]

We discuss the second-order differential uniformity of vectorial Boolean functions. The closely related notion of second-order zero differential uniformity has recently been studied in connection to resistance to the boomerang attack.
Sălăgean, Ana, O\u27Reilly, Connor
core   +1 more source

On the Hilbert series of monomial ideals

, 2013
To every squarefree monomial ideal one can associate a hypergraph. In this paper we show that the Hilbert series of a squarefree monomial ideal can be obtained from the so-called edge induced polynomial of the associated ...
Goodarzi, Afshin,
core   +1 more source