Keyword: Fractional Gradient

Papers related to keyword:

• R. Alicandro - A. Braides - M. Solci - G. Stefani (Math. Ann.)
  Topological singularities arising from fractional-gradient energies (2025)
• L. Carrero - A. Quaas - A. Zuniga (Calculus of Variations and Partial Differential Equations)
  Existence of solutions to a quasilinear nonlocal PDE (2025)
• S. Almi - M. Caponi - M. Friedrich - F. Solombrino (Preprint)
  Riesz fractional gradient functionals defined on partitions: nonlocal-to-local variational limits (2025)
• G. Stefani (Submitted Paper)
  On blow-ups of sets with finite fractional variation (2025)
• G. E. Comi - G. Stefani (Conference proceedings of the workshop "Anisotropic Isoperimetric Problems & Related Topics" held in Rome, 5-9 Sept 2022.)
  On sets with finite distributional fractional perimeter (2024)
• G. E. Comi - G. Stefani (Port. Math.)
  Failure of the local chain rule for the fractional variation (2023)
• G. E. Comi - G. Stefani (Rev. Mat. Complut.)
  A distributional approach to fractional Sobolev spaces and fractional variation: asymptotics I (2022)
• E. Bruè - M. Calzi - G. E. Comi - G. Stefani (C. R. Math.)
  A distributional approach to fractional Sobolev spaces and fractional variation: asymptotics II (2022)
• G. E. Comi - D. Spector - G. Stefani (Fract. Calc. Appl. Anal.)
  The fractional variation and the precise representative of $BV^{\alpha,p}$ functions (2022)
• G. E. Comi - G. Stefani (J. Math. Anal. Appl.)
  Leibniz rules and Gauss-Green formulas in distributional fractional spaces (2022)
• G. E. Comi - G. Stefani (Journal of Functional Analysis)
  A distributional approach to fractional Sobolev spaces and fractional variation: existence of blow-up (2019)
• T. T. Shieh - D. Spector (Accepted Paper: Adv. Calc. Var.)
  On a new class of fractional partial differential equations (2013)