Results 151 to 160 of about 1,920 (200)

Identification of isoform switching events linked with esophageal adenocarcinoma patient survival informs novel prognostic and therapeutic targets. [PDF]

Cell Death Dis
Zhang Y, Ntsiful DA, Israel R, Vandenburg B, Barnett S, Riethoven JJ, Clarke JL, Lagisetty KH, Lin J, Reddy RM, Chang AC, Odell DD, DiFeo A, Sartor MA, Kresty LA.   +14 more
europepmc   +1 more source

A Call for Consensus: A Narrative Review of GPS-Based External Training Load Monitoring in Male Youth Soccer Players. [PDF]

Sports (Basel)
Havanecz K, Matlák J, Ihász F, Géczi G, Kopper B, Sáfár S, Schuth G.   +6 more
europepmc   +1 more source

Older adults select different but not simpler strategies than younger adults in risky choice. [PDF]

PLoS Comput Biol
Bolenz F, Pachur T.
europepmc   +1 more source

A Future Picture: A Review of Current Generative Adversarial Neural Networks in Vitreoretinal Pathologies and Their Future Potentials. [PDF]

Biomedicines
Remtulla R, Samet A, Kulbay M, Akdag A, Hocini A, Volniansky A, Kahn Ali S, Qian CX.   +7 more
europepmc   +1 more source

Optimization of Device-Free Localization with Springback Dual Models: A Synthetic and Analytical Framework. [PDF]

Sensors (Basel)
Li J, Tan B, Qin Y, Mo Y.
europepmc   +1 more source

The class of minimax groups is countably recognizable

Monatshefte für Mathematik, 2016
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
de Giovanni, Francesco, Trombetti, Marco
openaire   +3 more sources

Groups with minimax factor groups

Ukrainian Mathematical Journal, 1990
Let \(\mathfrak X\) be a class of groups. A group \(G\) is called just-non-\(\mathfrak X\) if it is not in the class \({\mathfrak X}\) but all its proper quotients are \(\mathfrak X\)-groups. The structure of just-non-\(\mathfrak X\) has been investigated for several group classes \(\mathfrak X\) (see for instance \textit{J. S. Wilson} [Proc.
Kurdachenko, L. A., Pylaev, V. V.
core   +5 more sources

On Noetherian Modules over Minimax Abelian Groups

Ukrainian Mathematical Journal, 2002
An Abelian group \(G\) is called minimax if it has a finite normal series each of whose factors is either cyclic or quasi-cyclic. The main result of the paper is the following: Let \(k\) be a field, let \(A\) be a minimax subgroup of the multiplicative group \(k^*\), and let \(K\) be the subring of the field \(k\) generated by the subgroup \(A\).
Тушев, А.В.
openaire   +3 more sources

Torsion-free Covers of Solvable Minimax Groups [PDF]

, 2015
Oberwolfach Preprints;2015 ...
Kropholler, Peter H., Lorensen, Karl
openaire   +2 more sources

The nonabelian tensor product of two soluble minimax groups

, 2010
In this paper we prove two results. The first is that the nonabelian tensor product of two Chernikov groups is a Chernikov group. The second is that the nonabelian tensor product of two soluble minimax groups is a soluble minimax group.
RUSSO, Francesco
core   +4 more sources