Results 131 to 140 of about 667 (161)

The divergence of mean phenotypes under persistent Gaussian selection. [PDF]

Genetics
Lynch M, Menor S.
europepmc   +1 more source

A gene-based model of fitness and its implications for genetic variation: linkage disequilibrium. [PDF]

Genetics
Johri P, Charlesworth B.
europepmc   +1 more source

Playing Catch with Electrons: A Dynamic Metaphor for Chemical Bonding with an Extension of the Tunneling Model to Gas-Phase Molecules. [PDF]

ACS Omega
Wager JF.
europepmc   +1 more source

Generalized Derangetropy Functionals for Modeling Cyclical Information Flow. [PDF]

Entropy (Basel)
Ataei M, Wang X.
europepmc   +1 more source

The Camino de Santiago as a 'Spiritual Journey': A Contemporary Challenge to Religion? [PDF]

J Relig Health
Roszak P, Mróz F.
europepmc   +1 more source

Surrogate Modeling of Resonant Behavior in Scattering Problems Through Adaptive Rational Approximation and Sketching. [PDF]

J Sci Comput
Pradovera D, Hiptmair R, Perugia I.
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Validation of a Low-Cost Open-Ended Coaxial Probe Setup for Broadband Permittivity Measurements up to 6 GHz. [PDF]

Sensors (Basel)
Arias-Rodríguez J, Moreno-Merín R, Martínez-Lozano A, Torregrosa-Penalva G, Ávila-Navarro E.   +4 more
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The endoplasmic reticulum as an active liquid network. [PDF]

Proc Natl Acad Sci U S A
Scott ZC, Steen SB, Huber G, Westrate LM, Koslover EF.   +4 more
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Recognizing Simple Subextensions of Purely Transcendental Field Extensions

Applicable Algebra in Engineering, Communication and Computing, 2000
Let \(k(X)/k\) be a finitely generating purely transcendental field extension, where \(X\) is algebraically independent over \(k\). It is known that all intermediate fields \(K\) of \(k(X)/k\) with \(\text{transdeg} (K/k)=1\) are simple extensions of \(k\).
Mueller-Quade, Jörn, Steinwandt, Rainer
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Value groups and simple transcendental extensions

Mathematika, 1991
Let K(x) be a simple transcendental extension of a field K, v be a valuation of K and w be an extension of v to K(x). Let \(k_ 0\subseteq k\) and \(G_ 0\subseteq G\) be the respective residue fields and value groups of the valuations v and w. A well-known result conjectured by Nagata and proved by \textit{J. Ohm} [Proc. Am. Math. Soc.
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