Results 221 to 230 of about 2,300,015 (251)
On the module of homomorphisms into projective modules and multiplication modules [PDF]
Jihad R. Kider, A. G. Naoum
openaire +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
Alexander Modules and Iwasawa Modules
2012In this chapter we introduce the differential module for a group homomorphism and show the Crowell exact sequence associated to a short exact sequence of groups. Applying these constructions to the Abelianization map of a link group, we obtain the Alexander module of a link and the exact sequence relating the Alexander module with the link module.
openaire +2 more sources
A module is a module is a module: evolution of modularity in Evolutionary Psychology
Dialectical Anthropology, 2014The concept of modularity has been central in behavioral and neural sciences since the publication of Fodor’s The Modularity of Mind (1983). Fodor strived to explain the functional architecture of the mind based on the distinction between modular and central systems.
openaire +2 more sources
Gorenstein Modules and Dualizing Modules
Communications in Algebra, 2015In this article, we study the characterizations of Gorenstein injective left S-modules and finitely generated Gorenstein projective left R-modules when there is a dualizing S-R-bimodule associated with a right noetherian ring R and a left noetherian ring S.
openaire +2 more sources
A Survey on Modulation Techniques in Molecular Communication via Diffusion
IEEE Communications Surveys and Tutorials, 2021Mehmet ŞüKrü Kuran+2 more
exaly
Ligand Modulation of Active Sites to Promote Electrocatalytic Oxygen Evolution
Advanced Materials, 2022Jiantao Li, Xiaobin Liao, Ruihu Lu
exaly
Structure Engineering of 2D Materials toward Magnetism Modulation
Small Structures, 2021Biao Zhang, Chao Yun, Wei Li
exaly
1983
In the early sixties Andrunakievic and Rjabuhin extended the general theory of radicals for rings and groups to modules over associative rings ([1],[2]). As in the case of rings and groups in the work of Kuras and Amitsur, the modules have to satisfy some axiomatic conditions in order to define an appropriate concept of radical, a so-called general ...
openaire +2 more sources
In the early sixties Andrunakievic and Rjabuhin extended the general theory of radicals for rings and groups to modules over associative rings ([1],[2]). As in the case of rings and groups in the work of Kuras and Amitsur, the modules have to satisfy some axiomatic conditions in order to define an appropriate concept of radical, a so-called general ...
openaire +2 more sources