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 imbedding inequality 的翻译结果: 查询用时：0.154秒
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 imbedding inequality 嵌入不等式(3)
 嵌入不等式
 The weighted Sobolev imbedding inequality for conjugate A - harmonic tensors 关于共轭A-调和张量的加权SOBOLEV嵌入不等式 短句来源 From extension of Sobolev Imbedding Theorem a imbedding inequality is drawn out from this article. On basis mentioned above two of additional imbedding inequalities are spread out. 本文推广了Sobolev嵌入定理，得到一个嵌入不等式，并在此基础上，又推导出两个嵌入不等式。 短句来源 The weighted Sobolev imbedding inequality for conjugate A - harmonic tensors is obtained, and the weighted norm estimates for homotopy operator applied to conjugate A - harmonic tensors is established. These results can be used to study the integrability of conjugate A - harmonic tensors, and the integral estimates of homotopy and Hodge codifferential operators. 建立了关于共轭A-调和张量的加权SOBOLEV嵌入不等式以及作用于共轭A-调和张量的同伦算子T的加权范数估计式,这些结论可以用来研究共轭A-调和张量的可积性及同伦算子、HODGE上微分算子的积分估计． 短句来源
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 N. inequality. N不等式及Ambrosetti的山路引理证明了方程存在非平凡解. 短句来源 Inequality 不等式(之3) 短句来源 The weighted Sobolev imbedding inequality for conjugate A - harmonic tensors 关于共轭A-调和张量的加权SOBOLEV嵌入不等式 短句来源 By using the Poincare inequality,Sobolev imbedding theorem, and energyinequality , the existence of global attractor is obtained. 本文第三章研究非齐次边界条件下Lipshitz区域内含时滞的2D-Navier-Stokes方程，通过对非线性算子作估计，结合利用Poincare不等式，Sobolev嵌入定理和能量不等式等技巧，给出了全局吸引子存在的充分条件。 短句来源

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 The localization problem of solutions for general quasilinear degenerate parabolic equations of the formis studied in this paper. Some estimates of solutions are discussed. The Sobolev imbedding imbedding inequality and thd Moser iteration technique are adopted in the proof. ＬｏｃａｌｉｚａｔｉｏｎＰｒｏｂｌｅｍｆｏｒＧｅｎｅｒａｌＦｉｌｔｒａｔｉｏｎＥｑｕａｔｉｏｎｓＹｕａｎＨｏｎｇｊｕｎ（袁洪君）（ＤｅｐａｒｔｍｅｎｔｏｆＭａｔｈｅｍａｔｉｃｓ，ＪｌｉｎＵｎｉｖｅｒｓｉｔｙ，Ｃｈａｎｇｃｈｕｎ，１３００２３）＆（Ｄｅ... From extension of Sobolev Imbedding Theorem a imbedding inequality is drawn out from this article. On basis mentioned above two of additional imbedding inequalities are spread out. These conclusions provide theoretical foundation for studying anisotropic space. 本文推广了Ｓｏｂｏｌｅｖ嵌入定理，得到一个嵌入不等式，并在此基础上，又推导出两个嵌入不等式。这些结论为研究各向异性空间提供了理论依据。 The weighted Sobolev imbedding inequality for conjugate A - harmonic tensors is obtained, and the weighted norm estimates for homotopy operator applied to conjugate A - harmonic tensors is established. These results can be used to study the integrability of conjugate A - harmonic tensors, and the integral estimates of homotopy and Hodge codifferential operators. 建立了关于共轭A-调和张量的加权SOBOLEV嵌入不等式以及作用于共轭A-调和张量的同伦算子T的加权范数估计式,这些结论可以用来研究共轭A-调和张量的可积性及同伦算子、HODGE上微分算子的积分估计．
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