A modulus of uniform continuity with some order in $L^s_{loc}(\Omega ; R^N) (2 \le s \le \infty)$ and a sharp estimate of $Lebesque points$ of the first-derivatives of minimizers of a Quasi-convex functional in the calculus of variations

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• 堀畑 和弘

  東北大学理学研究科数学専攻

• 堀畑 和弘

  Department of Mathematics, Facutly of Science and Technology, Keio University

関連論文

• On discrete Morse semi-flow (Variational Problems and Related Topics)
• Nonlinear Fefferman-Phongの不等式とGinzburg-Landau Systemへの応用 (調和解析学と非線形偏微分方程式)
• A modulus of uniform continuity with some order in $L^s_{loc}(\Omega ; R^N) (2 \le s \le \infty)$ and a sharp estimate of $Lebesque points$ of the first-derivatives of minimizers of a Quasi-convex functional in the calculus of variations
• On Higher Differentiability and Partial Regularity if the Minimizers in the Calculus of Variations(Solutions for Nonlinear Elliptic Equations)

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