Results 181 to 190 of about 2,919 (208)

oggmap: a Python package to extract gene ages per orthogroup and link them with single-cell RNA data

Bioinformatics, 2023
Abstract Summary For model species, single-cell RNA-based cell atlases are available. A good cell atlas includes all major stages in a species’ ontogeny, and soon, they will be standard even for nonmodel species.
KRISTIAN K Ullrich, Nikoleta E Glynatsi, Yann Ponty   +2 more
exaly   +6 more sources

Orthogroup and phylotranscriptomic analyses identify transcription factors involved in the plant cold response: A case study of Arabidopsis BBX29

Plant Communications, 2023
C-repeat binding factors (CBFs) are well-known transcription factors (TFs) that regulate plant cold acclimation. RNA sequencing (RNA-seq) data from diverse plant species provide opportunities to identify other TFs involved in the cold response. However, this task is challenging because gene gain and loss has led to an intertwined community of co ...
Wenwu Wu
exaly   +3 more sources

Some of the next articles are maybe not open access.

Related searches:

Hall-type representations for generalised orthogroups

Semigroup Forum, 2014
An orthodox semigroup is called orthogroup if it is completely regular. Let \(U\) be a subset of the set \(E(S)\) of all idempotents of a semigroup \(S\). Let \(a\widetilde{\mathcal L}_U b\) iff \((\forall e\in U)(ae=a\Leftrightarrow be=b)\). Dually, the relation \(\widetilde{\mathcal R}_U\) is defined. \(S\) is called weakly \(U\)-abundant if every \(\
Yanhui Wang
exaly   +3 more sources

WLR-regular orthogroups

Semigroup Forum, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhang, Jiangang, Song, Guangtian, Liu, Guoxin   +2 more
exaly   +3 more sources

Orthogroups with an associate subgroup

Acta Mathematica Hungarica, 2009
An orthogroup is defined as a semigroup 1) which is a union of its subgroups and 2) its idempotents form a subsemigroup. A subgroup of a semigroup \(S\) is referred to as an associate subgroup if for every element \(s\in S\) there exists exactly one element \(s^*\in G\) such that \(s=ss^*s\).
exaly   +2 more sources

LR-normal orthogroups

Science in China Series A, 2006
A regular semigroup \(S\) satisfying the condition \(eS\subseteq Se\) or \(Se\subseteq eS\) for every idempotent \(e\) is a completely regular orthodox semigroup and is called an \(LR\)-regular orthogroup. \(S\) is called an \(LR\)-normal orthogroup if in addition its set \(E(S)\) of all idempotens forms a normal band, that is, \(efge=egfe\) for all ...
Guo, Yugi, Shum, K. P., Sen, M. K.
openaire   +2 more sources

The Word Problem for Orthogroups

Canadian Journal of Mathematics, 1981
A semigroup which is a union of groups is said to be completely regular. If in addition the idempotents form a subsemigroup, the semigroup is said to be orthodox and is called an orthogroup. A completely regular semigroup S is provided in a natural way with a unary operation of inverse by letting a-l for a ∈ S be the group inverse of a in the maximal ...
Gerhard, J. A., Petrich, Mario
openaire   +1 more source

ON GENERALIZED ORTHOGROUPS

Communications in Algebra, 2001
A simple and nice structure theorem for orthogroups was given by Petrich in 1987. In this paper, we consider a generalized orthogroup, that is, a quasi-completely regular semigroup with a band of idempotents in which its set of regular elements, namely, RegS, forms an ideal of S.
X. M. Ren, K. P. Shum
openaire   +1 more source

Global determinism of normal orthogroups

Semigroup Forum, 2016
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhao, Xianzhong, Gan, Aiping, Yu, Baomin
openaire   +2 more sources

All varieties of regular orthogroups

Semigroup Forum, 1985
An orthogroup is a union of groups in which the idempotents form a subsemigroup (orthodox union of groups). If in addition the idempotents form a regular band, the semigroup is a regular orthogroup. These semigroups form a variety when considered as semigroups with an inverse.
Gerhard, J. A., Petrich, Mario
openaire   +2 more sources