论文标题
各向异性净空间的插值定理
Interpolation theorem for anisotropic net spaces
论文作者
论文摘要
该论文研究各向异性网的插值属性$ n _ {\ bar {p}，\ bar {q}}}}（m）$，其中$ \ bar {p_1，p_1，p_1，p_1，p_1，p_2）$，$ \ bar {q} =（q_1，q_1，q_2）$。结果表明，以下平等相对于多维插值方法$$（n _ {\ bar {p} _0，\ bar {q} _0}（m）， n _ {\ bar {p} _1，\ bar {q} _1}（m））_ {\barθ，\ bar {q}} = n _ {\ bar {p}，\ bar {q}}}}}}}}}}（m），\; \; \; \; \ frac {1} {\ bar {p}} = \ frac {1- \barθ} {\ bar {p} _0}+\ frac {\barθ} {\ bar {p {p} _1}。 $$
The paper studies the interpolation properties of anisotropic net spaces $N_{\bar{p},\bar{q}}(M)$, where $\bar{p}=(p_1, p_2)$, $\bar{q}=(q_1, q_2)$. It is shown that the following equality holds with respect to the multidimensional interpolation method $$ (N_{\bar{p}_0,\bar{q}_0}(M), N_{\bar{p}_1,\bar{q}_1}(M))_{\barθ,\bar{q}}=N_{\bar{p},\bar{q}}(M),\;\;\; \frac{1}{\bar{p}}=\frac{1-\barθ}{\bar{p}_0}+\frac{\barθ}{\bar{p}_1}. $$
