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Random Time Changes and Convergence in Distribution Under the Meyer-Zheng Conditions

The Annals of Probability, 1991
Let \(\{X_ n\}\) be a sequence of stochastic processes with values in a separable metric space. In the paper the results of \textit{P. A. Meyer} and \textit{W. A. Zheng} [Ann. Inst. Henri Poincaré, Probab. Statist. 20, 353- 372 (1984; Zbl 0551.60046)] are extended in a number of ways. First suppose \(X_ n\) are cadlag processes.
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Mimic storage scheme based on regenerated code

Tongxin xuebao, 2018
Aiming to solve security threats in the cloud storage system due to static storage architecture and storage mode,a mimic storage scheme based on regenerated code was proposed.The scheme used network coding scheme to store the data in the cloud data node ...
Yue CHEN +3 more
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On Two Parameter Time-Changed Poisson Random Fields with Drifts

We study the composition of bivariate Lévy process with bivariate inverse subordinator. The explicit expressions for its dispersion and auto correlation matrices are obtained. Also, the time-changed two parameter Lévy processes with rectangular increments are studied. We introduce some time-changed variants of the Poisson random field in plane with and
Vishwakarma, Pradeep +2 more
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Developmental relations between internalizing symptoms and negative urgency during middle adolescence. [PDF]