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A proof of image Euler Number formula
Science in China Series F, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Xiaozhu Lin +3 more
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2010
We now begin our study of topological invariants, by considering the “Euler number” or “Euler characteristic.” This assigns an integer to each topological space in a way that tells us something about the topology of the space. In particular, it can sometimes tell if two spaces are not homotopy equivalent, since spaces which are homotopy equivalent have
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We now begin our study of topological invariants, by considering the “Euler number” or “Euler characteristic.” This assigns an integer to each topological space in a way that tells us something about the topology of the space. In particular, it can sometimes tell if two spaces are not homotopy equivalent, since spaces which are homotopy equivalent have
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Integral Transforms and Special Functions, 2013
These numbers are defined as the coefficients of the Euler–Frobenius polynomials which usually are introduced via the rational function expansion n being a nonnegative integer and λ∈[0, 1). The special case An, l (0) is known from combinatorics (Eulerian numbers) and the general one An, l (λ) occurs, for example, in approximation theory, summability ...
Wolfgang Gawronski, Thorsten Neuschel
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These numbers are defined as the coefficients of the Euler–Frobenius polynomials which usually are introduced via the rational function expansion n being a nonnegative integer and λ∈[0, 1). The special case An, l (0) is known from combinatorics (Eulerian numbers) and the general one An, l (λ) occurs, for example, in approximation theory, summability ...
Wolfgang Gawronski, Thorsten Neuschel
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Proceedings of the Steklov Institute of Mathematics, 2009
We give an account of the most important results obtained by Euler in number theory, including the main contribution of Euler, application of analysis to problems of number theory. We note an important role played in modern number theory by the function that was introduced by Euler and is called the Riemann zeta function.
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We give an account of the most important results obtained by Euler in number theory, including the main contribution of Euler, application of analysis to problems of number theory. We note an important role played in modern number theory by the function that was introduced by Euler and is called the Riemann zeta function.
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An Addendum on the Euler Numbers
Journal of the London Mathematical Society, 1971openaire +2 more sources
A-to-Z Guide to Thermodynamics, Heat and Mass Transfer, and Fluids Engineering, 2006
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Dynamic numerical simulation of gas-liquid two-phase flows Euler/Euler versus Euler/Lagrange
Chemical Engineering Science, 1997G Eigenberger, A Lapin
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Euler–Rodrigues formula variations, quaternion conjugation and intrinsic connections
Mechanism and Machine Theory, 2015Jian S Dai
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