论文标题
与不连续性的某些变分积分的最小化器的规律性
Regularity of minimizers of some variational integrals with discontinuity
论文作者
论文摘要
我们在矢量有价值的情况下证明了规律性的属性，用于最小化表单$$ a（u）= \int_Ωa（x，x，x，x，x，u，u，du）dx $$的各种积分的最小化，而intemptand $ a（x，x，u，du）$不一定是$ x，$ x，$ x，$ x，$ x，$ x，$ x，$ x $ $ | $ $ $ | ex $ peq p，
We prove regularity properties in the vector valued case for minimizers of variational integrals of the form $$A(u) = \int_ΩA(x,u,Du) dx$$ where the integrand $A(x,u,Du)$ is not necessarily continuous respect to the variable $x,$ grows polinomially like $|ξ|^p,$ $p \geq 2.$
