Mean value properties of solutions to parabolic equations with variable coefficients
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Publication:1092326
DOI10.1016/0022-247X(87)90249-6zbMath0627.35041MaRDI QIDQ1092326
Nicola Garofalo, Eugene B. Fabes
Publication date: 1987
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Related Items (9)
Asymptotic mean value formulas for parabolic nonlinear equations ⋮ Asymptotic behaviour of fundamental solutions and potential theory of parabolic operators with variable coefficients ⋮ Regularity for parabolic systems with critical growth in the gradient and applications ⋮ Mean value formulas for classical solutions to uniformly parabolic equations in the divergence form with non‐smooth coefficients ⋮ Local monotonicity and mean value formulas for evolving Riemannian manifolds ⋮ On Mean Value formulas for solutions to second order linear PDEs ⋮ The Role of Fundamental Solution in Potential and Regularity Theory for Subelliptic PDE ⋮ Dynamics of Dislocation Densities in a Bounded Channel. Part II: Existence of Weak Solutions to a Singular Hamilton–Jacobi/Parabolic Strongly Coupled System ⋮ Improvement of Besov regularity for solutions of the fractional Laplacian
Cites Work
- Mean property for the heat-conduction equation
- Wiener's criterion for the heat equation
- Sulle equazioni a derivate parziali, lineari del secondo ordine in due variabili, di tipo parabolico
- Maggioranti e minoranti delle soluzioni delle equazioni paraboliche
- Sulla soluzione generalizzata di Wiener per il primo problema di valori al contorno nel caso parabolico
- On the Definition of a Subtemperature
- A Mean Value Theorem for the Heat Equation
- A Theory of Subtemperatures in Several Variables
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