Difference between Riesz derivative and fractional Laplacian on the proper subset of \(\mathbb{R}\)

DOI10.1515/FCA-2021-0074zbMath1498.26011OpenAlexW4205852153MaRDI QIDQ2059240

Yanyan Li

Publication date: 13 December 2021

Published in: Fractional Calculus \& Applied Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1515/fca-2021-0074

zbMATH Keywords

Riesz derivativefractional LaplacianRiemann-Liouville derivative

Mathematics Subject Classification ID

Fractional derivatives and integrals (26A33) Riesz operators; eigenvalue distributions; approximation numbers, (s)-numbers, Kolmogorov numbers, entropy numbers, etc. of operators (47B06)

Related Items (1)

Monte Carlo method for parabolic equations involving fractional Laplacian

Cites Work

• Unnamed Item
• High-order algorithms for Riesz derivative and their applications. III
• High-order algorithms for Riesz derivative and their applications. II
• Hitchhiker's guide to the fractional Sobolev spaces
• Reflected symmetric \(\alpha\)-stable processes and regional fractional Laplacian
• Numerical methods for fractional partial differential equations with Riesz space fractional derivatives
• High-order algorithms for Riesz derivative and their applications. I.
• High-order algorithms for Riesz derivative and their applications. IV.
• Dispersion analysis for wave equations with fractional Laplacian loss operators
• Filter regularization method for a nonlinear Riesz-Feller space-fractional backward diffusion problem with temporally dependent thermal conductivity
• On Riesz derivative
• Lévy Processes and Stochastic Calculus
• High‐order algorithms for Riesz derivative and their applications (V)
• BOUNDARY PROBLEMS FOR FRACTIONAL LAPLACIANS

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