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On the quadratic variation of semi-martingales
2010Let X be a semi-martingale. Techniques of [1] and El Karoui (in [3] and [4]) are used to study the convergence of 2∊ times the number of upcrossings of [x, x+∊] by X to its local time at x. If X is continuous and if there exists a bicontinuous version of its local time process, then off a single null set, the convergence is shown to be uniform in x ...
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Stochastic calculus with respect to continuous finite quadratic variation processes
Stochastic and Stochastics Reports, 2000Francesco Russo, Pierre Vallois
exaly
On the Quadratic Variation of Two-Parameter Continuous Martingales
Annals of Probability, 1984D Nualart
exaly
Quadratic variation of martingales in Riesz spaces
Journal of Mathematical Analysis and Applications, 2014Jacobus J Grobler +2 more
exaly
A Quadratic Variational Method in the Eidetic
Singapore International Conference on Intelligent Control and Instrumentation [Proceedings 1992], 2005B. De Gemmis +3 more
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On the convergence of quadratic variation for compound fractional Poisson processes
Fractional Calculus and Applied Analysis, 2012Enrico Scalas
exaly
Optimal trade execution: A mean quadratic variation approach
Journal of Economic Dynamics and Control, 2012Peter A Forsyth
exaly
Quadratic variation of the local time of a random walk
Statistics and Probability Letters, 1993Antonia Foldes, Pal Revesz
exaly
Quadratic variation of a càdlàg semimartingale as a.s. limit of the normalized truncated variations
Stochastics, 2019Rafał M Łochowski
exaly

