论文标题
Navier-Stokes方程：关于享受能量平等的薄弱解决方案的存在
The Navier-Stokes equations: on the existence of a weak solution enjoying the energy equality
论文作者
论文摘要
在最初的基准差异和在L2中的假设下，我们证明了Navier-Stokes初始边界价值问题的薄弱解决方案，享受（0，t）的能量平等，几乎在t> 0中的任何地方，尤其是在[θ，\ infty）中的所有t $ \ in [θ，\ infty）$ in t $ \ in t $ \ in t $ \ in [θ，\ infty）$ in t> 0，带有$θ：=θ：=θ（| fimis）$ fimcy（| v0 || v0 || v0 || v0 || 2）$。另外，结果使我们能够完善其他一些。
Under the assumption of an initial datum divergence free and in L2, we prove the existence of a weak solution to the Navier-Stokes initial boundary value problem enjoying the energy equality on (0,t), almost everywhere in t>0, in particular, for all t $\in [θ, \infty)$, with $θ:= θ(||v0||2)$. Also, the result allows us to refine some others.
