Results 231 to 240 of about 85,923 (255)
Some of the next articles are maybe not open access.
Abelian Groups and Regular Modules
Mathematical Notes, 2001By the word module it is always meant a unitary left module over an associative ring with identity element and all groups are Abelian. A module is said to be regular if any of its cyclic submodules is a direct summand and a group is called endoregular if it is regular as a module over its endomorphism ring.
Krylov, P. A., Pakhomova, E. G.
openaire +2 more sources
Modules with Regular Singularities on a Curve
Journal of the London Mathematical Society, 1989Let k be an algebraically closed field of characteristic zero and \({\mathcal O}\) the ring of formal and convergent power series in one variable over k. Let \(A\subset {\mathcal O}\) be a k-subalgebra such that \(\dim _ k{\mathcal O}/A\) is finite.
openaire +1 more source
REGULAR SINGULARITY OF DRINFELD MODULES
International Journal of Mathematics, 1994Let \(\mathbb{F}_ q\) be the finite field with \(q=p^ n\) elements. Let \(K\) be a field containing \(\mathbb{F}_ q\) and let \(\tau: K\to K\) be the map \(x\mapsto x^ q\). So \(\tau\) gives rise to an embedding of \(K\) into itself which is surjective if and only if \(K\) is perfect. Let \(\overline {K}\) be a fixed algebraic closure of \(K\) with the
openaire +1 more source
The Jacobson Radical and Regular Modules
Canadian Mathematical Bulletin, 1975Let A be an associative, but not necessarily commutative, ring with identity, and J = J(A) its Jacobson radical. A (unital) module is regular iff every submodule is pure (see (1)). The regular socle R(M) of a module M is the sum of all its submodules which are regular. These concepts have been introduced and studied in (2).
openaire +2 more sources
Regular multiplication modules
Periodica Mathematica Hungarica, 1995This paper deals with the following two properties of a module \(M\) over a commutative ring \(R\) [see \textit{T. Cheatham} and \textit{E. Enochs}, Math. Jap. 26, 9-12 (1981; Zbl 0466.16013)]: \(F\) regularity (i.e., each submodule of \(M\) is pure); \(\mathbb{Z}\) regularity (i.e., for each \(m\in M\) there is a homomorphism \(\ell:M\to \mathbb{R ...
openaire +2 more sources
Regular geometries for folded optical modules
Applied Optics, 1995We present three new three-dimensional right-cylindrical folded modular interconnection architectures. To compare these systems among each other and with earlier designs, we introduce several figures of merit. The figures of merit describe such aspects of the system as the compactness, the relative angles of the optical axis to optical elements in the ...
M P, Schamschula +3 more
openaire +2 more sources
NEW TYPES OF REGULAR GAMMA MODULES
Missouri Journal of Mathematical ScienceszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zyarah, Ali Abd Alhussein +1 more
openaire +1 more source
Permutation Module Decomposition of the Second Cohomology of a Regular Semisimple Hessenberg Variety
International Mathematics Research Notices, 2023Soojin Cho, Hong Jaehyun
exaly
Physical model experimental study on the motion responses of a multi-module aquaculture platform
Ocean Engineering, 2021Chun-Wei Bi
exaly

