Results 231 to 240 of about 26,682 (273)

GHRHR Deficiency Enhances Retinal Ganglion Cell Survival and Visual Functions in Experimental Glaucoma by Inhibiting Ferroptosis

open access: yesAdvanced Science, EarlyView.
Glaucoma, a major cause of blindness, involves retinal ganglion cell (RGC) degeneration. This study shows growth hormone‐releasing hormone receptor (GHRHR) deficiency preserves RGC survival and restores vision, unlike activation which only aids survival.
Yan Tong   +24 more
wiley   +1 more source

Reirradiation for Patients With Recurrent Ependymoma Across the Age Spectrum. [PDF]

open access: yesAdv Radiat Oncol
Sum YY   +10 more
europepmc   +1 more source

Long-Term Survival Outcomes of NCRT With Surgery vs Surgery With Adjuvant Therapy for ESCC: A Single-Center Prospective Phase 3 Randomized Clinical Trial.

open access: yesJAMA Netw Open
He W   +15 more
europepmc   +1 more source

Locally Graded Quotients of Locally Graded Groups

open access: yesCommunications in Algebra, 2009
A group G is said to be locally graded if every nontrivial, finitely generated subgroup of G has a nontrivial finite image. Every group can occur as a quotient of a locally graded group. It is shown that the largest subgroup and quotient closed interior of the class of locally graded groups is the class of groups in which every simple quotient of every
Maria Tota
exaly   +3 more sources

Structure of locally graded nonnilpotent CDN[]-groups

open access: yesUkrainian Mathematical Journal, 1997
The main result of the paper is a list of non-nilpotent locally graded groups with additional conditions on subgroups. All groups of the list are finite dispersive groups.
N N Semko
exaly   +6 more sources

Locally graded groups with a Bell condition on infinite subsets

open access: yesJournal of Group Theory, 2009
For any class of groups \(\mathcal X\), let \(\mathcal X^*\) denote the class of all groups \(G\) such that every infinite subset of \(G\) contains a pair of distinct elements which generate an \(\mathcal X\)-subgroup of \(G\). Is it true that a group in \(\mathcal X^*\) contributes to \(\mathcal X\)? This is a famous problem of P. Erdős. \textit{B. H.
Costantino Delizia, Antonio Tortora
exaly   +4 more sources

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