Results 61 to 70 of about 1,498,288 (136)
Lattice-points enumeration in polytopes Study of the coefficients of the Ehrhart quasi-polynomial
, 2017 A very important problem in discrete geometry is counting points with integer-coordinates (also called "lattice-points") in polytopes. A polytope is a geometric shape that is the smallest convex set containing the vertices defining the polytope.
Hélène Rochais (10087621)
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International Journal of Digital Earth, 2017 While impressive direct geolocation accuracies better than 5.0 m CE90 (90% of circular error) can be achieved from the last DigitalGlobe’s Very High Resolution (VHR) satellites (i.e.
Manuel A. Aguilar +4 more
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Coefficient functions of the Ehrhart quasi-polynomials of rational polygons
, 2008 5 pages, 2 figures, 2008 International Conference on Information Theory and Statistical Learning (ITSL'08), held in Las Vagas, NV, July ...
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Upper bounds for the number of factors for a class of polynomials with rational coefficients [PDF]
Acta Arithmetica, 2004 Let \(f(X),g(X)\in{\mathbb Q}[X]\) be two relatively prime polynomials, with \(\deg(f) < \deg(g)\). Using Hilbert's irreducibility theorem, \textit{M. Cavachi} [J. Number Theory 82, 96--99 (2000; Zbl 0985.12001)] proved that the polynomial \(f(X)+pg(X)\) is irreducible for infinitely many rational primes \(p\). Later on, \textit{M. Cavachi, M. Vâjâitu}
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A NEW GENERATOR OF THIRD-DEGREE LINEAR FORMS
Проблемы анализаThis paper examines linear forms of the third-degree, i.e., when the associated Stieltjes function satisfies a cubic equation with polynomial coefficients. A generator for third-degree forms is constructed. In fact, we study the stability of the third-
M. Khalfallah
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Painleve Equations and Orthogonal Polynomials [PDF]
, 2016 In this thesis we classify all of the special function solutions to Painleve equations and all their associated equations produced using their Hamiltonian structures.
Smith, James
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Abstract and Applied AnalysisWe examine a linear q−difference differential equation, which is singular in complex time t at the origin. Its coefficients are polynomial in time and bounded holomorphic on horizontal strips in one complex space variable.
Stéphane Malek
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Counting hyperelliptic curves that admit a Koblitz model
Journal of Mathematical Cryptology, 2008 Let be a finite field of odd characteristic. We find a closed formula for the number of k-isomorphism classes of pointed, and non-pointed, hyperelliptic curves of genus g over k, admitting a Koblitz model.
Demirkiran Cevahir, Nart Enric
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, 1980 Systematic methods are presented for obtaining recurrence relations for the coefficients in Chebyshev series solutions of linear differential equations, of first to fourth order, with polynomial coefficients. Polynomial approximations to certain rational
T. S. Horner
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On computing nullspace bases - a fault detection perspective [PDF]
, 2008 We discuss computationally efficient and numerically reliable algorithms to compute minimal proper nullspace bases of a rational or polynomial matrix.
Andras Varga, Varga, Andreas
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