Results 21 to 30 of about 5,262 (258)
Fractional Moments of Solutions to Stochastic Recurrence Equations [PDF]
In this paper we study the fractional moments of the stationary solution to the stochastic recurrence equationXt=AtXt−1+Bt,t∈Z, where ((At,Bt))t∈Zis an independent and identically distributed bivariate sequence. We derive recursive formulae for the fractional moments E|X0|p,p∈R.
Thomas Mikosch +2 more
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Fractional Moments on Bandit Problems
Reinforcement learning addresses the dilemma between exploration to find profitable actions and exploitation to act according to the best observations already made. Bandit problems are one such class of problems in stateless environments that represent this explore/exploit situation.
Ananda Narayanan B., Balaraman Ravindran
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Local fractional integral inequalities of Hermite-Hadamard type involving local fractional integral operators with Mittag-Leffler kernel have been previously studied for generalized convexities and preinvexities.
Vivas-Cortez Miguel +3 more
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Caputo Fractional Differential Equations with Non-Instantaneous Random Erlang Distributed Impulses
The p-moment exponential stability of non-instantaneous impulsive Caputo fractional differential equations is studied. The impulses occur at random moments and their action continues on finite time intervals with initially given lengths. The time between
Snezhana Hristova, Krasimira Ivanova
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Fractional differential equations with impulses arise in modeling real world phenomena where the state changes instantaneously at some moments. Often, these instantaneous changes occur at random moments.
Ravi Agarwal +3 more
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Fractional moments of Dirichlet L-functions [PDF]
Let $k$ be a positive real number, and let $M_k(q)$ be the sum of $|L(\tfrac12,χ)|^{2k}$ over all non-principal characters to a given modulus $q$. We prove that $M_k(q)\ll_k ϕ(q)(\log q)^{k^2}$ whenever $k$ is the reciprocal $n^{-1}$ of a positive integer $n$.
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Accurate Computation of Fractional-Order Exponential Moments [PDF]
Exponential moments (EMs) are important radial orthogonal moments, which have good image description ability and have less information redundancy compared with other orthogonal moments. Therefore, it has been used in various fields of image processing in recent years.
Shujiang Xu +4 more
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The estimate of fractional moments for Dirichlet L-functions
There is not abstract.
Saulius Zamarys
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Fractional moment methods for Anderson localization in the continuum [PDF]
The fractional moment method, which was initially developed in the discrete context for the analysis of the localization properties of lattice random operators, is extended to apply to random Schrödinger operators in the continuum. One of the new results for continuum operators are exponentially decaying bounds for the mean value of transition ...
STOLZ, GÜNTER +4 more
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Inequalities of trapezoidal type involving generalized fractional integrals
During the last years several fractional integrals were investigated. Having this idea in mind, in the present article, some new generalized fractional integral inequalities of the trapezoidal type for λφ–preinvex functions, which are differentiable and ...
Dumitru Baleanu +2 more
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