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Functional-Structural Plant Model "GreenLab": A State-of-the-Art Review. [PDF]
Plant PhenomicsWang X +4 more
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Electroconductive Collagen-Carbon Nanodots Nanocomposite Elicits Neurite Outgrowth, Supports Neurogenic Differentiation and Accelerates Electrophysiological Maturation of Neural Progenitor Spheroids. [PDF]
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On the Ramification Theory of Infinite Algebraic Extensions
The Annals of Mathematics, 1953The ramification theory of the infinite normal algebraic extensions was first treated by J. Herbrand and C. Chevalley [5] in 1933. The Hilbert's ramification groups Q3, of an infinite normal algebraic extension K/k were defined there as the projective limit groups Q~x = proj. lim 58n) of the corresponding ramification groups Q!n) of intermediate finite
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Extensions of discrete valuations and their ramification theory [PDF]
, 2011 We study how a discrete valuation v on a field K can be extended to a valuation of a finite separable extension L of K. The ramification theory of extensions of discrete valuations to a finite separable extension is very well established whenever the residue class field extension is separable. This is the so called classical ramification theory.
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Indices of inseparability and refined ramification breaks
Journal of Number Theory, 2014Kevin Keating
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Elementary analytic methods in higher ramification theory
Journal of Number Theory, 2013Jonathan Lubin
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Analogue of the Hyodo Inequality for the Ramification Depth in Degree p2 Extensions
Vestnik St Petersburg University: Mathematics, 2018Igor Zhukov, O Yu Ivanova, Vostokov S V
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Galois group of the maximal ℓ-extension with a fixed ramification of the rational number field
Journal of Soviet Mathematics, 1981Tsvetkov V M, V M Tsvetkov
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