Results 11 to 20 of about 72,552 (260)
SciPost Physics, 2023 Effective field theories offer a rationale to classify new physics models based on the size of their contribution to the effective Lagrangian, and therefore to experimental observables.
Guilherme Guedes, Pablo Olgoso, José Santiago
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Literal and metaphorical usages of Babanki EAT and DRINK verbs
Afrika und Übersee, 2021 In Babanki, a Grassfields Bantu language of North-West Cameroon, two of the numerous consumption verbs, namely the generic verbs ʒɨ́ ‘eat’ and ɲʉ́ ‘drink’, constitute a major source of metaphorical extensions outside the domain of ingestion. Setting out
Pius W. Akumbu, Roland Kießling
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Field Extensions and Kronecker’s Construction [PDF]
Formalized Mathematics, 2019 Summary This is the fourth part of a four-article series containing a Mizar [3], [2], [1] formalization of Kronecker’s construction about roots of polynomials in field extensions, i.e. that for every field F and every polynomial p ∈
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Extensions of differential fields. III [PDF]
Bulletin of the American Mathematical Society, 1942 Not ...
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On the Content Bound for Real Quadratic Field Extensions
Axioms, 2012 Let K be a finite extension of Q and let S = {ν} denote the collection of K normalized absolute values on K. Let V+K denote the additive group of adeles over K and let K ≥0 c : V + → R denote the content map defined as c({aν }) = Q K ν ∈S ν (aν ) for
Robert G. Underwood
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Existence of Split Property in Quaternion Algebra Over Composite of Quadratic Fields
Cauchy: Jurnal Matematika Murni dan Aplikasi, 2023 Quaternions are extensions of complex numbers that are four-dimensional objects. Quaternion consists of one real number and three complex numbers, commonly denoted by the standard vectors and .
Muhammad Faldiyan +2 more
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Quartic Fields and Radical Extensions
Journal of Symbolic Computation, 2002 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Huah Chu, Ming-Chang Kang
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IEEE Access, 2022 This work presents a review of the generalized intersection approach (GIA) for electromagnetic array antenna beam-shaping synthesis. After briefly describing the mechanics of the classical IA, we show the extensions to the IA that make the GIA a more ...
Daniel R. Prado
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Spread decoding in extension fields
Finite Fields and Their Applications, 2014 Submitted for publication to Finite Fields and their Applications (Elsevier)
Felice Manganiello, Anna-Lena Trautmann
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Tree-level S-matrix of superstring field theory with homotopy algebra structure
Journal of High Energy Physics, 2021 We show that the tree-level S-matrices of the superstring field theories based on the homotopy-algebra structure agree with those obtained in the first-quantized formulation. The proof is given in detail for the heterotic string field theory.
Hiroshi Kunitomo
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