Results 101 to 110 of about 52,649 (219)
Aspects of derivative causality in bond-graph models
MATEC Web of Conferences, 2017 The bond-graph method used in the analysis of system dynamics problems leads to a system containing a number of differential equations equal to the number of energy storing elements in integral causality and a number of algebraic equations equal to the ...
Ibănescu Radu, Ibănescu Mihaela
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Computing all integer solutions of a genus 1 equation [PDF]
The Elliptic Logarithm Method has been applied with great successto the problem of computing all integer solutions of equations ofdegree 3 and 4 defining elliptic curves. We extend this methodto include any equation f(u,v)=0 that defines a curve of genus
Stroeker, R.J., Tzanakis, N.
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On the Girth of Tanner QC-LDPC Cycle Codes: An Algebraic Number Theory Approach
AxiomsTanner quasi-cyclic low-density parity-check (QC-LDPC) codes form an important family of structured LDPC codes with favorable girth properties. This paper studies the girth of Tanner (2, L)-regular QC-LDPC codes (referred to as Tanner QC-LDPC cycle codes)
Haipeng Yu +4 more
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Number theory and algebraic geometry [PDF]
, 2004 This volume honors Sir Peter Swinnerton-Dyer's mathematical career spanning more than 60 years' of amazing creativity in number theory and algebraic ...
Reid, Miles, Skorobogatov, Alexei
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Algebraic Number Theory (Lecture Notes) [PDF]
, 2016 These are lecture notes for the course Algebraic Number Theory taught in the Master in Mathematics and Master in Secondary Education at the University of ...
Arias-de-Reyna, Sara, WIESE, Gabor
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Small points on subvarieties of a torus [PDF]
, 2009 Let V be a subvariety of a torus defined over the algebraic numbers. We give a qualitative and quantitative description of the set of points of V of height bounded by invariants associated to any variety containing V .
Evelina, Viada, Amoroso, Francesco
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Arithmetic rigidity and units in group rings [PDF]
, 2001 For any finite group G the group U(Z[G]) of units in the integral group ring Z[G]is an arithmetic group in a reductive algebraic group, namely the Zariski closure of SL1 (Q[G]).
Johnson, F.E.A., F. E. A. Johnson
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An algebraic-closure-based momentmethod for unsteady Eulerian modeling of non-isothermal particle-laden turbulent flows in very dilute regime and high Stokes number [PDF]
An algebraic-closure-based moment method (ACBMM) is developed for unsteady Eulerian particle simulations coupled with direct numerical simulations (DNS) of non-isothermal fluid turbulent flows, in very dilute regime and for large Stokes numbers.
Simonin, Olivier, Masi, Enrica
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Approximation of algebraic numbers by algebraic numbers.
Michigan Mathematical Journal, 1961 openaire +2 more sources
Normal Algebraic Number Fields [PDF]
Proceedings of the National Academy of Sciences, 1940 MacLane, Saunders, Schilling, O. F. G.
openaire +4 more sources