Fractional equations via convergence of forms

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.

References in corpus (6)

• Fractional Cauchy problems on bounded domains
• Fractional diffusion equations and processes with randomly varying time
• Time fractional equations and probabilistic representation
• Brownian-Time Processes: The PDE Connection and the Half-Derivative Generator
• Brownian-Time Processes: The PDE Connection II and the Corresponding Feynman-Kac Formula
• Generalised Fractional Evolution Equations of Caputo Type