Results 31 to 40 of about 1,325 (293)
A Limit Theorem for the Moment of Self-Normalized Sums
Let {X,Xn;n<1} be a sequence of independent and identically distributed ( i.i.d.) random variables and X is in the domain of attraction of the normal law and EX=0.
Qing-pei Zang
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On Small Deviation Asymptotics In L2 of Some Mixed Gaussian Processes
We study the exact small deviation asymptotics with respect to the Hilbert norm for some mixed Gaussian processes. The simplest example here is the linear combination of the Wiener process and the Brownian bridge.
Alexander I. Nazarov +1 more
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NONCLASSICAL SPECTRAL ASYMPTOTICS AND DIXMIER TRACES: FROM CIRCLES TO CONTACT MANIFOLDS
We consider the spectral behavior and noncommutative geometry of commutators $[P,f]$ , where ...
HEIKO GIMPERLEIN, MAGNUS GOFFENG
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ENUMERATION OF MEANDERS AND MASUR–VEECH VOLUMES
A meander is a topological configuration of a line and a simple closed curve in the plane (or a pair of simple closed curves on the 2-sphere) intersecting transversally. Meanders can be traced back to H.
VINCENT DELECROIX +3 more
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Second-Order Moment Convergence Rates for Spectral Statistics of Random Matrices
This paper considers the precise asymptotics of the spectral statistics of random matrices. Following the ideas of Gut and Spătaru (2000) and Liu and Lin (2006) on the precise asymptotics of i.i.d.
Junshan Xie
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Precise asymptotics in the law of the iterated logarithm
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gut, Allan, Spătaru, Aurel
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Precise Asymptotics in the Law of Iterated Logarithm for Moving Average Process under Dependence
Let be a doubly infinite sequence of identically distributed and -mixing random variables, and let be an absolutely summable sequence of real numbers.
Li Jie
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Physical resurgent extrapolation
Expansions of physical functions are controlled by their singularities, which have special structure because they themselves are physical, corresponding to instantons, caustics or saddle configurations.
Ovidiu Costin, Gerald V. Dunne
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Precise asymptotics for beta ensembles
The edge properties of the spectrum of random matrices are investigated. The paper extends results by \textit{Z. Su} [Acta Math. Sin., Engl. Ser. 24, No. 6, 971--982 (2008; Zbl 1154.60034)]) who first obtained precise asymptotic results for the largest eigenvalues of the Gaussian unitary ensemble and of the Laguerre unitary ensemble for \(\beta = 2 ...
Zeng, Xingyuan, Hou, Zhenting
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The exponential inequality for weighted sums of a class of linearly negative quadrant dependent random variables is established, which extends and improves the corresponding ones obtained by Ko et al. (2007) and Jabbari et al. (2009).
Guodong Xing, Shanchao Yang
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