Results 11 to 20 of about 332,668 (285)
A remark on Mirzakhani’s asymptotic formulae [PDF]
Asian Journal of Mathematics, 2014 11 ...
Liu, Kefeng, Xu, Hao
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On the square-free number sequence [PDF]
, 2005 The main purpose of this paper is to study the number of the square-free number sequence, and give two interesting asymptotic formulas for it.
Dongmei, Ren
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Exact and asymtotic formulas for overdamped Brownian dynamics [PDF]
, 1996 Exact and asymptotic formulas relating to dynamical correlations for overdamped Brownian motion are obtained. These formulas include a generalization of the $f$-sum rule from the theory of quantum fluids, a formula relating the static current-current ...
B. Jancovici +17 more
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A lower bound on the number of finite simple groups
International Journal of Mathematics and Mathematical Sciences, 1980 Let S(n ...
Michael E. Mays
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Journal of Number Theory, 1989 Let \(R_ 0,R_ 1,R_ 2,..\). be a nondegenerate binary linear recurrence of integers defined by \(R_ n=AR_{n-1}+BR_{n-2}\) \((n>1)\), where \(R_ 0\), \(R_ 1=1,and\) A, B are fixed nonzero integers. It is proved that \[ \sqrt{\frac{6\cdot \log | R_ 1\cdot R_ 2\cdot \cdot \cdot R_ N|}{\log [R_ 1,R_ 2,...,R_ N]}}\quad =\quad \pi +O(\frac{1}{\log N}) \] for ...
Kiss, Péter, Mátyás, Ferenc
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Analysis of contact Cauchy–Riemann maps III: Energy, bubbling and Fredholm theory
Bulletin of Mathematical Sciences, 2023 In [Y.-G. Oh and R. Wang, Analysis of contact Cauchy-Riemann maps I: A priori [Formula: see text] estimates and asymptotic convergence, Osaka J. Math. 55(4) (2018) 647–679; Y.-G. Oh and R.
Yong-Geun Oh
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Quaternionic Artin representations of Q [PDF]
, 2016 Isomorphism classes of dihedral Artin representations of ℚ can be counted asymptotically using Siegel's asymptotic averages of class numbers of binary quadratic forms. Here we consider the analogous problem for quaternionic representations.
Rohrlich, D.
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Asymptotic Formulas for Toeplitz Determinants [PDF]
Transactions of the American Mathematical Society, 1978 The object of this paper is to find an asymptotic formula for determinants of finite dimensional Toeplitz operators generated by a class of functions with singularities. The formula is a generalization of the Strong Szegö Limit Theorem.
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Asymptotic Variational Formulae for Eigenvalues [PDF]
Canadian Mathematical Bulletin, 1963 The eigenvalues of a second order self-adjoint elliptic differential operator on Riemannian n-space R will be considered. Our purpose is to obtain asymptotic variational formulae for the eigenvalues under the topological deformations of (i) removing an ɛ -cell (and adjoining an
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A cardy formula for three-point coefficients or how the black hole got its spots
Journal of High Energy Physics, 2017 Modular covariance of torus one-point functions constrains the three point function coefficients of a two dimensional CFT. This leads to an asymptotic formula for the average value of light-heavy-heavy three point coefficients, generalizing Cardy’s ...
Per Kraus, Alexander Maloney
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