Results 11 to 20 of about 5,264,500 (305)
Asymptotic behaviours of stochastic differential delay equations [PDF]
, 2006 Most of the existing results on stochastic stability use a single Lyapunov function, but we shall instead use multiple Lyapunov functions in this paper.
Shen, Yi, Mao, Xuerong
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Scaling and asymptotic scaling in the SU(2) gauge theory [PDF]
Nuclear Physics B, 1993 27 pages with 9 postscript figures included. Plain TeX file (needed macros are included). BI-TP 92-26, FSU-SCRI-92-103, HLRZ-92-39 (Quote of UKQCD string tension, and accordingly Figs. 5 and 7a, plus a few typo's corrected.)
Fingberg, Jochen +2 more
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Multiple scale asymptotics of map enumeration
Nonlinearity, 2023 Abstract We introduce a systematic approach to express generating functions for the enumeration of maps on surfaces of high genus in terms of a single generating function relevant to planar surfaces. Central to this work is the comparison of two asymptotic expansions obtained from two different fields of mathematics: the Riemann–Hilbert ...
Nicholas Ercolani +2 more
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Scaled asymptotics for some q-functions
Advances in Applied Mathematics, 2012 In 2006-2007, the author and M. E. Ismail applied a new method to Plancherel-Rotach type asymptotics for certain sets of orthogonal polynomials. Later, in 2008, the author extended the method to study certain Plancherel-Rotach type asymptotics for some \(q\)-series.
Ismail, Mourad E.H., Zhang, Ruiming
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Statistical Analysis of Multi-Relational Network Recovery
Frontiers in Applied Mathematics and Statistics, 2020 In this paper, we develop asymptotic theories for a class of latent variable models for large-scale multi-relational networks. In particular, we establish consistency results and asymptotic error bounds for the (penalized) maximum likelihood estimators ...
Zhi Wang, Xueying Tang, Jingchen Liu
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Asymptotic scale invariance and its consequences [PDF]
Physical Review D, 2019 Version published in PRD; minor changes, references ...
Shaposhnikov, Mikhail, Shimada, Kengo
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The middle-scale asymptotics of Wishart matrices [PDF]
The Annals of Statistics, 2019 We study the behavior of a real $p$-dimensional Wishart random matrix with $n$ degrees of freedom when $n,p\rightarrow\infty$ but $p/n\rightarrow 0$. We establish the existence of phase transitions when $p$ grows at the order $n^{(K+1)/(K+3)}$ for every $k\in\mathbb{N}$, and derive expressions for approximating densities between every two phase ...
Chételat, Didier, Wells, Martin T.
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Asymptotic scaling from strong coupling [PDF]
Physical Review D, 1995 Strong-coupling analysis of two-dimensional chiral models, extended to 15th order, allows for the identification of a scaling region where known continuum results are reproduced with great accuracy, and asymptotic scaling predictions are fulfilled. The properties of the large-$N$ second-order phase transition are quantitatively investigated.
Campostrini M +2 more
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ASYMPTOTIC SCALING SYMMETRIES FOR NONLINEAR PDES [PDF]
International Journal of Geometric Methods in Modern Physics, 2005 In some cases, solutions to nonlinear PDEs happen to be asymptotically (for large x and/or t) invariant under a group G which is not a symmetry of the equation. After recalling the geometrical meaning of symmetries of differential equations — and solution-preserving maps — we provide a precise definition of asymptotic symmetries of PDEs; we deal in ...
G. Gaeta, R. Mancinelli
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No asymptotic acceleration without higher-dimensional de Sitter vacua
Journal of High Energy Physics, 2023 There has recently been considerable interest in the question whether and under which conditions accelerated cosmological expansion can arise in the asymptotic regions of field space of a d-dimensional EFT.
Arthur Hebecker +2 more
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