Non-local in time telegraph equations and very slowly growing variances
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Publication:5856962
DOI10.1090/PROC/15390zbMath1465.45013arXiv2101.07323OpenAlexW3101043969MaRDI QIDQ5856962
Francisco Alegría, Juan C. Pozo
Publication date: 30 March 2021
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2101.07323
Integro-partial differential equations (45K05) Asymptotics of solutions to integral equations (45M05) Stochastic integral equations (60H20) Random integral equations (45R05)
Related Items (2)
Notes on ultraslow nonlocal telegraph evolution equations ⋮ Nonlocal in-time telegraph equation and telegraph processes with random time
Cites Work
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- Decay estimates for time-fractional and other non-local in time subdiffusion equations in \(\mathbb R^d\)
- Representation of solutions and large-time behavior for fully nonlocal diffusion equations
- Time-fractional telegraph equations and telegraph processes with Brownian time
- Fundamental solutions and decay of fully non-local problems
- A non-local in time telegraph equation
- Distributed order calculus and equations of ultraslow diffusion
- Stochastic model for ultraslow diffusion
- Asymptotic Behaviour of the Time-Fractional Telegraph Equation
- Asymptotic Behavior of Solutions of Nonlinear Volterra Equations with Completely Positive Kernels
- Abstract Linear and Nonlinear Volterra Equations Preserving Positivity
- Evolutionary Integral Equations and Applications
- Long-time behavior of non-local in time Fokker–Planck equations via the entropy method
- Optimal Decay Estimates for Time-Fractional and Other NonLocal Subdiffusion Equations via Energy Methods
- Mittag-Leffler Functions, Related Topics and Applications
- Bernstein functions. Theory and applications
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