Game-Theoretic Approach to Hölder Regularity for PDEs Involving Eigenvalues of the Hessian
Blanc, P., Han, J., Parviainen, M., & Ruosteenoja, E. (2022). Game-Theoretic Approach to Hölder Regularity for PDEs Involving Eigenvalues of the Hessian. Potential Analysis, Early online. https://doi.org/10.1007/s11118-022-10037-6
Published in
Potential AnalysisDate
2022Discipline
MatematiikkaAnalyysin ja dynamiikan tutkimuksen huippuyksikköMathematicsAnalysis and Dynamics Research (Centre of Excellence)Copyright
© The Author(s) 2022
Publisher
SpringerISSN Search the Publication Forum
0926-2601Keywords
Publication in research information system
https://converis.jyu.fi/converis/portal/detail/Publication/151751143
Metadata
Show full item recordCollections
Related funder(s)
Academy of FinlandFunding program(s)
Academy Project, AoF
Additional information about funding
Open Access funding provided by University of Jyväskyä (JYU). J. H. was supported by NRF-2021R1A6A3A14045195. P. B. and M. P. were partly supported by the Academy of Finland project 298641.License
Related items
Showing items with similar title or keywords.
-
Asymptotic Hölder regularity for the ellipsoid process
Arroyo, Ángel; Parviainen, Mikko (EDP Sciences, 2020)We obtain an asymptotic Hölder estimate for functions satisfying a dynamic programming principle arising from a so-called ellipsoid process. By the ellipsoid process we mean a generalization of the random walk where the ... -
Local regularity estimates for general discrete dynamic programming equations
Arroyo, Ángel; Blanc, Pablo; Parviainen, Mikko (Elsevier, 2022)We obtain an analytic proof for asymptotic Hölder estimate and Harnack's inequality for solutions to a discrete dynamic programming equation. The results also generalize to functions satisfying Pucci-type inequalities for ... -
Hölder gradient regularity for the inhomogeneous normalized p(x)-Laplace equation
Siltakoski, Jarkko (Elsevier Inc., 2022)We prove the local gradient Hölder regularity of viscosity solutions to the inhomogeneous normalized p(x)-Laplace equation −Δp(x)Nu=f(x), where p is Lipschitz continuous, infp>1, and f is continuous and bounded. -
Convergence of dynamic programming principles for the p-Laplacian
del Teso, Félix; Manfredi, Juan J.; Parviainen, Mikko (De Gruyter, 2022)We provide a unified strategy to show that solutions of dynamic programming principles associated to the p-Laplacian converge to the solution of the corresponding Dirichlet problem. Our approach includes all previously ... -
Regularity properties of tug-of-war games and normalized equations
Ruosteenoja, Eero (University of Jyväskylä, 2017)