We relate the convergence of time-changed processes driven by fractional equations to the convergence of corresponding Dirichlet forms. The fractional equations we dealt with are obtained by considering a general fractional operator in time.
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%0 Generic
%1 capitanelli2017fractional
%A Capitanelli, Raffaela
%A D'Ovidio, Mirko
%D 2017
%K Caputo_derivative fractal_landscape fractional_time_derivative generalized_derivative stable_subordinators time_change
%T Fractional equations via convergence of forms
%U https://arxiv.org/abs/1710.01147v1
%X We relate the convergence of time-changed processes driven by fractional equations to the convergence of corresponding Dirichlet forms. The fractional equations we dealt with are obtained by considering a general fractional operator in time.
@misc{capitanelli2017fractional,
abstract = { We relate the convergence of time-changed processes driven by fractional equations to the convergence of corresponding Dirichlet forms. The fractional equations we dealt with are obtained by considering a general fractional operator in time. },
added-at = {2017-10-04T05:48:25.000+0200},
author = {Capitanelli, Raffaela and D'Ovidio, Mirko},
biburl = {https://www.bibsonomy.org/bibtex/2229d61467c7077af36585187f26a4136/peter.ralph},
interhash = {65ef70ff22ac95fd1aafda764283e369},
intrahash = {229d61467c7077af36585187f26a4136},
keywords = {Caputo_derivative fractal_landscape fractional_time_derivative generalized_derivative stable_subordinators time_change},
timestamp = {2017-10-04T05:49:56.000+0200},
title = {Fractional equations via convergence of forms},
url = {https://arxiv.org/abs/1710.01147v1},
year = 2017
}