Fa Peng

most citedRegularity of absolute minimizers for continuous convex Hamiltonians

3 citations · 5 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2019

Everywhere differentiability of absolute minimizers for locally strongly convex and concave Hamiltonian $H (p) \in C^{0} (R^{n})$ with $n \geq 3$

Peng Fa, Qianyun Miao, Yuan Zhou

Suppose that $n \geq 3$ and $H (p) \in C^{0} (R^{n})$ is a locally strongly convex and concave Hamiltonian. We obtain the everywhere differentiability of all absolute minimizers for…

math.AP2019★ 2 cited

A quantative Sobolev regularity for absolute minimizers involving Hamiltonian $H (p) \in C^{0} (R^{2})$ in plane

Peng Fa, Qianyun Miao, Yuan Zhou

Suppose that $H \in C^{0} (R^{2})$ satisfies \begin{enumerate} \item[(H1)] $H$ is locally strongly convex and locally strongly concave in $\rr^2$, \item[(H2)] $H(0)=\min_{p\in…

math.AP2019★ 3 cited

Regularity of absolute minimizers for continuous convex Hamiltonians

Peng Fa, Changyou Wang, Yuan Zhou

For any $n \geq 2$ , $Ω\subset\rn$, and any given convex and coercive Hamiltonian function $H\in C^{0}(\rn)$, we find an optimal sufficient condition on $H$ , that is, for any $c\in\ma…

Everywhere differentiability of absolute minimizers for locally strongly convex and concave Hamiltonian H(p)∈C0(Rn) with n≥3

A quantative Sobolev regularity for absolute minimizers involving Hamiltonian H(p)∈C0(R2) in plane

Regularity of absolute minimizers for continuous convex Hamiltonians

Everywhere differentiability of absolute minimizers for locally strongly convex and concave Hamiltonian $H (p) \in C^{0} (R^{n})$ with $n \geq 3$

A quantative Sobolev regularity for absolute minimizers involving Hamiltonian $H (p) \in C^{0} (R^{2})$ in plane