Results 101 to 108 of about 3,092 (108)
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A note on the correlation matrix of fractional Brownian motion
International Mathematical Forum, 2019Let XH(t) be a fractional Brownian motion with index H (1/2 < H < 1), and let Dn(t0, t1, . . . tn) (0 ≤ t0 < t1 < · · · < tn) denote the correlation matrix of {X(tk)−X(tk−1) : k = 1, . . . , n}. In this paper, we give an evaluation of detDn.
N. Kosugi
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Stochastic Calculus with a Special Generalized Fractional Brownian Motion
International Journal of Applied Mathematics and SimulationThis work is a first step toward developing a stochastic calculus theory with respect to the generalized fractional Brownian motion, which a recently introduced Gaussian process is extending both fractional and sub-fractional Brownian motions.
M. Zili
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Doubly Perturbed Neutral Stochastic Functional Equations Driven by Fractional Brownian Motion
, 2015In this paper, we study a class of doubly perturbed neutral stochastic functional equations driven by fractional Brownian motion. Under some non-Lipschitz conditions, we will prove the existence and uniqueness of the solution to these equations by ...
Xu, Liping, Li, Zhi
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Mini-Workshop: Modern Applications of $s$-numbers and Operator Ideals
, 2015The main aim of this mini-workshop was to present and discuss some modern applications of the functional-analytic concepts of s-numbers and operator ideals in areas like Numerical Analysis, Theory of Function Spaces, Signal Processing, Approximation ...
F. Cobos+3 more
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Transportation Inequalities for Multivalued Stochastic Evolution Equations
, 2017In this paper, using the Girsanov transformation argument, we establish Talagrand-type T2 inequalities under the d2 metric and the uniform metric d∞ for the law of the solution of a class multivalued stochastic evolution equations.
Xu, Liping, Li, Zhi
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, 2016
In this paper, Harnack inequalities are established for stochastic functional differential equations driven by sub-fractional Brownian motion(fBm) with Hurst parameter 0 < H < 1.
Liping Xu, Zhi Li
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In this paper, Harnack inequalities are established for stochastic functional differential equations driven by sub-fractional Brownian motion(fBm) with Hurst parameter 0 < H < 1.
Liping Xu, Zhi Li
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Firm dynamics in the Radner-Shepp model
, 2015In a model of corporate finance introduced by Radner and Shepp and its numerous variations, the optimal dividend strategy was the main interest of research. Firm’s dynamic properties like the probability of survival by the given time and the average flow
Radionov Stanislav, I. Pospelov
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