Results 111 to 120 of about 9,033,403 (128)

Pathways at the Iberian crossroads: Dynamic modeling of the middle-upper paleolithic transition. [PDF]

PLoS One
Shao Y, Klein K, Wegener C, Weniger GC.
europepmc   +1 more source

Q&A: who is H. sapiens really, and how do we know? [PDF]

BMC Biol, 2011
Liang M, Nielsen R.
europepmc   +1 more source

A high-coverage genome from a 200,000-year-old Denisovan

Peyrégne S, Massilani D, Swiel Y, Boyle MJ, Iasi LNM, Sümer AP, Mesa AB, de Filippo C, Viola B, Essel E, Nagel S, Richter J, Weihmann A, Schellbach B, Zeberg H, Visagie J, Kozlikin MB, Shunkov MV, Derevianko AP, Prüfer K, Peter BM, Meyer M, Pääbo S, Kelso J.   +23 more
europepmc   +1 more source

Antihypertensive efficacy of the angiotensin receptor blocker azilsartan medoxomil compared with the angiotensin-converting enzyme inhibitor ramipril. [PDF]

J Hum Hypertens, 2013
Bönner G, Bakris GL, Sica D, Weber MA, White WB, Perez A, Cao C, Handley A, Kupfer S.   +8 more
europepmc   +1 more source

3D enamel thickness in Neandertal and modern human permanent canines.

J Hum Evol, 2017
Buti L, Le Cabec A, Panetta D, Tripodi M, Salvadori PA, Hublin JJ, Feeney RNM, Benazzi S.   +7 more
europepmc   +1 more source

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Shunkov Groups Saturated with Almost Simple Groups

Algebra and Logic, 2023
A group \(G\) is a Shunkov group if whenever \(H\) is a finite subgroup of \(G\) any two conjugate elements of prime order in the group \(N_G(H)/H\) generate a finite subgroup. The class of such groups forms a generalization of the class of locally finite groups.
N V Maslova, A A Shlepkin
exaly   +2 more sources

Periodic part in some Shunkov groups

Algebra and Logic, 1999
A group G is saturated with groups in a set X if every finite subgroup of G is embeddable in G into a subgroup L isomorphic to some group in X. We show that a Shunkov group has a periodic part if the saturating set for it coincides with one of the following: {L2(q)}, {Sz(q)}, {Re(q)}, or {U3(2n)}.
exaly   +2 more sources

The structure of an infinite Sylow subgroup in some periodic Shunkov groups

Discrete Mathematics and Applications, 2002
AbstractWe study periodic groups such that the normaliser of any finite non-trivial subgroup of such a group is almost layer-finite. The class of groups satisfying this condition is rather wide and includes the free Burnside groups of odd period which is greater than 665 and the groups constructed by A. Yu. Olshanskii.We consider the classical question:
exaly   +2 more sources

On Sylow subgroups of Shunkov periodic groups

Ukrainian Mathematical Journal, 2005
Вивчається будова силовських 2-підгруп у періодичних групах Шункова з майже шарово скінченними нормалізаторами скінченних нетривіальних підгруп.We study the structure of Sylow 2-subgroups in Shunkov periodic groups with almost layer-finite normalizers of
V I Senashov
exaly   +1 more source

Characterizations of the Shunkov groups

Ukrainian Mathematical Journal, 2008
We study the structure of a family of finite groups of the form L g = 〈a, a g 〉 in a periodic Shunkov group. As a consequence of the obtained result, we get two characterizations of periodic Shunkov groups.
openaire   +1 more source