Results 51 to 60 of about 877,249 (137)

A Neanderthal/Denisovan GLI3 variant contributes to anatomical variations in mice. [PDF]

Front Cell Dev Biol, 2023
Agata A, Ohtsuka S, Noji R, Gotoh H, Ono K, Nomura T.   +5 more
europepmc   +1 more source

Manis valuations and Prüfer extensions

, 2002
v.1 : The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g.
Knebusch, Manfred, Zhang, Digen, Kaiser, Tobias   +2 more
core   +1 more source

The Ca²⁺ response of a smart forisome protein is dependent on polymerization. [PDF]

Protein Sci, 2022
Rose J, Brand I, Bilstein-Schloemer M, Jachimska B, Twyman RM, Prüfer D, Noll GA.   +6 more
europepmc   +1 more source

Theses de sponsalibus et matrimoniis

quas ... ad consequendum doctoratus in utroque iure gradum publicè discutiendas exhibet M. Iohannes Pruferus Francofordensis ad Viadrum, Marchicus, ad XX. Iunii, hora et loco consuetisEnthält 63 ThesenDiss. iur.
Prüfer, Johannes
core   +1 more source

Passivated Impedimetric Sensors for Immobilization-Free Pathogen Detection by Isothermal Amplification and Melt Curve Analysis. [PDF]

Biosensors (Basel), 2022
Steinmaßl M, Boudaden J, Edgü G, Freund LJ, Meyer S, Mordehay N, Soto M, Endres HE, Muth J, Prüfer D, Lerch W, Kutter C.   +11 more
europepmc   +1 more source

What made us "hunter-gatherers of words". [PDF]

Front Neurosci, 2023
Boeckx C.
europepmc   +1 more source

Balancing selection on genomic deletion polymorphisms in humans. [PDF]

Elife, 2023
Aqil A, Speidel L, Pavlidis P, Gokcumen O.   +3 more
europepmc   +1 more source

The Complete Quotient Ring of Images of Semilocal Prüfer Domains

, 1977
It is well known that the complete quotient ring of a Noetherian ring coincides with its classical quotient ring, as shown in Akiba [1]. But in general, the structure of the complete quotient ring of a given ring is largely unknown.
John Chuchel, Norman Eggert
core   +1 more source

Ideal-theoretic characterizations of valuation and Prüfer monoids [PDF]

, 2004
summary:It is well known that an integral domain is a valuation domain if and only if it possesses only one finitary ideal system (Lorenzen $r$-system of finite character).
Halter-Koch, Franz, Franz Halter-Koch
core   +1 more source

Prüfer codes for hypertrees

, 2014
20 pagesInternational audienceWe describe a new Prüfer code which works also for infinite ...
Bacher, Roland
core