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The Asymptotic Behavior of the Price of Anarchy
2017This paper examines the behavior of the price of anarchy as a func- tion of the traffic inflow in nonatomic congestion games with multiple origin- destination (O/D) pairs. Empirical studies in real-world networks show that the price of anarchy is close to 1 in both light and heavy traffic, thus raising the ques- tion: can these observations be ...
Riccardo Colini-Baldeschi +3 more
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On Asymptotic Behavior of Induced Representations
Canadian Journal of Mathematics, 1982This paper is devoted to the proof of the following theorem.THEOREM 1.1. Let H be a closed subgroup of a connected Lie group G, let N denote the largest (closed) subgroup of H which is normal in all of G, and suppose that π is a unitary representation of H whose restriction to N is a multiple of a character χ of N.
Baggett, Larry, Taylor, Keith F.
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Asymptotic critical behavior of Ni
Physical Review B, 1995The values \ensuremath{\beta}=0.395(10), \ensuremath{\gamma}=1.345(10), \ensuremath{\delta}=4.35(6) for the asymptotic critical exponents, \ensuremath{\mu}(0)${\mathit{h}}_{0}$/${\mathit{k}}_{\mathit{B}}$${\mathit{T}}_{\mathit{C}}$=1.35(10), ${\mathit{DJ}}_{0}^{\mathrm{\ensuremath{\delta}}}$/${\mathit{h}}_{0}$=1.20(55), ${\mathit{a}}_{\mathit{M ...
, Seeger +3 more
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Asymptotic behavior for asymptotically nonexpansive mappings
Nonlinear Analysis: Theory, Methods & Applications, 1996Let \(X\) be a Banach space. Suppose that \(X\) has the Opial (or locally uniform Opial) property and the norm of \(X\) is UKK (uniform Kadec-Klee). Let \(C\) be a weakly compact convex subset of \(X\), and let \(T\) be an asymptotically nonexpansive self-mapping of \(C\) in the weak sense.
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Asymptotic Behavior of the t Expansion
Journal of Mathematical Chemistry, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On the Asymptotic Behavior of the Prediction Error
Theory of Probability & Its Applications, 1964Let $\{ {x_j } \}$ be a stationary stochastic process in the wide sense which is regular, with spectral density function $f(\lambda )$. Denote by $\sigma _n^2 $ the mean square prediction error in predicting $x_0 $ by linear forms in $x_{ - 1} ,x_{ - 2} , \cdots ,x_{ - n} $.
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Asymptotic Behavior of Random Permanents
rose, 1996Summary: Let \(\Xi = (\xi_{ij})\) be a random \(m \times n\) \((m \leq n)\) matrix with independent entries satisfying \(0 < c \leq \xi_{ij} \leq d < \infty\) and \({\mathbf E} \xi_{ij} = a\). We prove that when \(m/n \to \lambda > 0\), then the CLT as well as the SLLN hold for properly normalized version of \(\ln (\text{Per} \Xi)\).
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The Asymptotic Behavior of the Pearson Statistic
Theory of Probability & Its Applications, 2001A polynomial distributed random vector of dimension \(s\) on a certain probability space is considered. The common Pearson statistic (chi-square statistic) created by this vector is studied from the viewpoint of a convergence to \(N(0,1)\). The convergence of the distribution of the Pearson statistic to \(\Phi(0,1)\) is generalized for the Pearson ...
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