Results 71 to 80 of about 1,140 (171)
Weak abelian direct summands and irreducibility of Galois representations
Let $\rho_\ell$ be a semisimple $\ell$-adic representation of a number field $K$ that is unramified almost everywhere. We introduce a new notion called weak abelian direct summands of $\rho_\ell$ and completely characterize them, for example, if the ...
Böckle, Gebhard, Hui, Chun-Yin
core
Selforthogonal modules without obvious direct summands
We describe a sufficient condition which explains the aboundance of many rather small, and not necessarily faithful, selforthogonal modules M with the following properties: (1)The projective (resp. injective) dimension of M is finite and bigger than 1
G. D'Este
core
Direct sums and the Szlenk index
For α an ordinal and ...
Brooker, Philip A.H. +2 more
core +1 more source
A note on free direct summands.
Beck, István, Trosborg, Peter J.
openaire +3 more sources
Two-Level Scheme for Identification of the Relaxation Time Spectrum Using Stress Relaxation Test Data with the Optimal Choice of the Time-Scale Factor. [PDF]
Stankiewicz A.
europepmc +1 more source
Modules, Lattices and Their Direct Summands [PDF]
It is well known that any finitely generated Z-module is a direct sum of a projective (in fact a free) module and a Noetherian module (in fact a module of finite length) (for example see [Fu]). More generally, [Sm1] proved that if R is a right Noetherian
Alkhazzi, Ibrahim Saleh
core
Sub-direct sums and positivity classes of matrices
It is well known that a direct sum is positive semidefinite if and only if each of the direct summands is positive semidefinite. In fact, it is also known that this statement remains true if positive semidefinite is replaced with: doubly nonnegative ...
Fallat, Shaun M., Johnson, Charles R.
core +1 more source
On Recovery of a Non-Negative Relaxation Spectrum Model from the Stress Relaxation Test Data. [PDF]
Stankiewicz A, Bojanowska M, Drozd P.
europepmc +1 more source
Modules Whose Submodules Are Essentially Embedded in Direct Summands
WOS: 000263199400006A module M is said to satisfy the C-12 condition if every submodule of M is essentially embedded in a direct summand of M. It is known that the C-11 ( and hence also C-1) condition implies the C-12 condition. We show that the class of
Takıl Mutlu, Figen +2 more
core +1 more source
Modules Whose Direct Summands Are Fi-Extending
WOS: 000438053300008A module M is called FI-extending if every fully invariant submodule of M is essential in a direct summand of M. It is not known whether a direct summand of an FI-extending module is also FI-extending.
TaşdEmir, Oktay, Karabacak, F.
core +1 more source

