Results 221 to 230 of about 4,290 (264)
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The American Mathematical Monthly, 2005
Since (x, y, z) is integral, the claim follows. (b) The formulas given for x, y, and z in terms of a, ,8, s, and t give valid points in N(a, b, c) also when s + t is even or gcd(s, t) > 1. (c) Let g(x) = (a/x)2 + (b/(c x))2. Since g is convex on (0, c), the equation g(x) = 1 has zero, one, or two solutions, depending on the minimum of g(x) over (0, c).
Slavko Simic, John H. Lindsey II
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Since (x, y, z) is integral, the claim follows. (b) The formulas given for x, y, and z in terms of a, ,8, s, and t give valid points in N(a, b, c) also when s + t is even or gcd(s, t) > 1. (c) Let g(x) = (a/x)2 + (b/(c x))2. Since g is convex on (0, c), the equation g(x) = 1 has zero, one, or two solutions, depending on the minimum of g(x) over (0, c).
Slavko Simic, John H. Lindsey II
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Asymptotic Revenue Equivalence in Auctions
Journal of Economic Theory, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Valentina Bali, Matthew O. Jackson
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Asymptotically lacunary I2-invariant equivalence [PDF]
Journal of Intelligent & Fuzzy Systems, 2019 In this paper, the concept of asymptotically lacunary I 2 -invariant equivalence, the concepts of asymptotically lacunary
Ulusu, Uğur, Dündar, Erdinç
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Asymptotic Unitary Equivalence in KK-Theory
K-Theory, 2001We cite from the introduction: ``The versatility of KK-theory is due to some extent to the remarkable fact that all ``reasonable'' equivalence relations on the set of Kasparov-bimodules over a pair of (separable) \(C^*\)-algebras, ranging from homotopy to cobordism, prove to be the same.
Dadarlat, Marius, Eilers, Søren
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Asymptotic equivalence of systems of differential equations
Russian Mathematical Surveys, 1985Translation from Izv. Vyssh. Uchebn. Zaved., Mat. 1984, No.3(262), 33-38 (Russian) (1984; Zbl 0551.34033).
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Asymptotically Equivalent Singular Perturbation Problems
Studies in Applied Mathematics, 1976A study is made of a two‐point nonlinear boundary‐value problem with a small parameter multiplying the highest derivative. It is shown that under certain circumstances the asymptotic solution to the problem is expressible in terms of the solution to a linear boundary‐value problem—in which case the two problems are said to be asymptotically equivalent.
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The Equivalence of Two Forms of an Asymptotic Expansion
Theory of Probability & Its Applications, 1989zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Asymptotic Equivalence of Seat Bias Models
Statistical Papers, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Asymptotic equivalence of impulsive systems
Ukrainian Mathematical Journal, 2007We present sufficient conditions for the asymptotic equivalence of a nonlinear impulsive system and a nonlinear system without pulses. We also consider the case of the asymptotic equivalence of a weakly nonlinear impulsive system and a linear system with pulses.
O. M. Stanzhyts’kyi, O. O. Misyats’
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