Results 41 to 50 of about 12,793,786 (229)
An Analysis of Fifth and Sixth Graders' Algebraic Thinking about Reverse Fraction Problems
Journal of Educational Research in Mathematics, 2020 In light of a growing emphasis on the relationship between fractional knowledge and algebraic thinking, the purpose of this study was to compare algebraic thinking about reverse fraction problems between fifth graders who had not been taught fraction ...
JeongSuk Pang, SeonMi Cho, Minsung Kwon
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The algebraic structure of interfaces
Science of Computer Programming, 2003 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
K. Stephenson +2 more
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GNSS algebraic structures [PDF]
Journal of Geodesy, 2011 The first objective of this paper is to show that some basic concepts used in global navigation satellite systems (GNSS) are similar to those introduced in Fourier synthesis for handling some phase calibration problems. In experimental astronomy, the latter are at the heart of what is called 'phase closure imaging.' In both cases, the analysis of the ...
André Lannes +2 more
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Some structure theorems for algebraic groups [PDF]
, 2015 These are extended notes of a course given at Tulane University for the 2015 Clifford Lectures. Their aim is to present structure results for group schemes of finite type over a field, with applications to Picard varieties and automorphism groups.
M. Brion
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Journal of Algebra, 1985 A unital involutorial algebra \((A,^-)\) over a field \(\Phi\) of characteristic \(\neq 2,3\) is called structurable if \([T_z,V_{x,y}]=V_{T_zx,y}-V_{x,T_{\bar z}y}\) for all \(x,y,z\in A\), where \(V_{x,y}(z) = (x\bar y)z+(z\bar y)x-(z\bar x)y\) and \(T_x = V_{x,1}\).
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On the Structure of Hopf Algebras [PDF]
The Annals of Mathematics, 1965 induced by the product M x M e M. The structure theorem of Hopf concerning such algebras has been generalized by Borel, Leray, and others. This paper gives a comprehensive treatment of Hopf algebras and some surrounding topics. New proofs of the classical theorems are given, as well as some new results. The paper is divided into eight sections with the
Milnor, John W. (John Willard), 1931- +1 more
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The Jordan algebraic structure of the circular cone
, 2017 In this paper, we study and analyze the algebraic structure of the circular cone. We establish a new efficient spectral decomposition, set up the Jordan algebra associated with the circular cone, and prove that this algebra forms a Euclidean Jordan ...
Baha Alzalg
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Superconformal Algebraic Approach to Hadron Structure
EPJ Web of Conferences, 2017 Fundamental aspects of nonperturbative QCD dynamics which are not obvious from its classical Lagrangian, such as the emergence of a mass scale and confinement, the existence of a zero mass bound state, the appearance of universal Regge trajectories and ...
de Téramond Guy F. +4 more
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Algebraic Connectivity Invariance of Network-of-Networks Derived from a Graph Product
SICE Journal of Control, Measurement, and System Integration, 2020 This paper presents algebraic connectivity invariance of a network-of-networks derived from a graph product. The network is modeled as an interconnected system of several kinds of similar subsystems via a certain structure, where several vertices of each
Hojin Lee, Yasumasa Fujisaki
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On the Structure of the Blob Algebra
Journal of Algebra, 2000 The aim of this paper is to understand the structure of the standard modules for the two-parameter blob algebra, \(b_n(q,q')\), an algebra arising from the context of transfer matrix algebras in statistical mechanics. Working over a field of characteristic zero, the authors are able to determine the structure of the standard modules for the algebra ...
David Woodcock, Paul Martin
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