Results 241 to 250 of about 915,178 (269)

The variable stiffness orthosis: customizable mechanics for assistance and rehabilitation. [PDF]

open access: yesJ Neuroeng Rehabil
Van Crey N   +4 more
europepmc   +1 more source

Interactome modules underlie shared spatiotemporal patterns in specific psychiatric and neurodegenerative disorders

open access: yes
Karunakaran KB   +7 more
europepmc   +1 more source

Modules which are Weak Extending Relative to Module Classes [PDF]

open access: yesActa Mathematica Hungarica, 2000
Two notions of weak extending modules with respect to a class of modules \(\mathcal X\) are introduced and related to other notions of extending relative to a module class. An \(R\)-module \(M\) is called weak type \(1\) \(\mathcal X\)-extending if for every \(\mathcal X\)-submodule \(N\) of \(M\) there exists a complement \(K\) of \(N\) in \(M\) such ...
P F Smith
exaly   +4 more sources

Goldie Extending Modules

open access: yesCommunications in Algebra, 2009
In this article, we define a module M to be 𝒢-extending if and only if for each X ≤ M there exists a direct summand D of M such that X ∩ D is essential in both X and D. We consider the decomposition theory for 𝒢-extending modules and give a characterization of the Abelian groups which are 𝒢-extending.
Evrim Akalan   +2 more
exaly   +4 more sources
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On generalized extending modules

Journal of Zhejiang University: Science A, 2007
A module \(M\) is called generalized extending if every submodule \(N\) of \(M\) is contained in a direct summand \(K\) of \(M\) such that \(K/N\) is a singular module. Basic properties of such modules are studied, including a characterization of those rings \(R\) such that every \(R\)-module is generalized extending.
Qingyi Zeng
exaly   +2 more sources

Relatively Extending Modules

Algebras and Representation Theory, 2009
The author describes in a common language two generalizations of extending modules studied by \textit{P. F. Smith, D. V. Huynh} and \textit{N. V. Dung} [in Q. J. Math., Oxf. II. Ser. 41, No. 162, 225-235 (1990; Zbl 0712.16016)] and by \textit{J. Clark} [in Abelian groups and modules. Proc. int. conf. Dublin, 1998. Basel: Birkhäuser.
Septimiu Crivei
exaly   +3 more sources

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