正則局部方程 的英文怎麼說

中文拼音 [zhēngfāngchéng]
正則局部方程 英文
regular local equation
  • : 正名詞(正月) the first month of the lunar year; the first moon
  • : Ⅰ名詞1 (規范) standard; norm; criterion 2 (規則) regulation; rule; law 3 (姓氏) a surname Ⅱ...
  • : Ⅰ名詞1 (棋盤) chessboard2 (下棋或其他比賽一次叫一局) game; set; innings 3 (形勢; 情況; 處境...
  • : Ⅰ名詞1 (部分; 部位) part; section; division; region 2 (部門; 機關或組織單位的名稱) unit; mini...
  • : Ⅰ名詞1 (方形; 方體) square 2 [數學] (乘方) involution; power 3 (方向) direction 4 (方面) ...
  • : 名詞1 (規章; 法式) rule; regulation 2 (進度; 程序) order; procedure 3 (路途; 一段路) journe...
  • 正則 : holomorphic
  1. We will regularize the equations by the standard mollifier to get the approximate solutions. then by making uniform estimates to the approximate solutions and by passing to the limit, we obtain the local existence for the above problem. then, based on the local existence of the classical solution, we discuss the blow - up criterion

    我們主要研究了此組古典解的存在性,爆破準以及通過粘性消失法來研究如上組的存在性和收斂率問題,主要結論有: ( 1 )解的存在性利用光滑子對組進行化,從而得到原組的逼近解。
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  3. Regular local equation

    正則局部方程
  4. Local regularity result of very weak solutions for a class of quasilinear elliptic equation

    一類擬線性橢圓型很弱解的
  5. In this paper, we study the a - harmonic equation we first prove a local ar - weighted caccioppoli - type inequality for weak solutions to a - harmonic equation. then, by using the methods of hodge decomposition and the weak reverse holder inequality, we prove a regularity result for very weak solutions to a - harmonic equation

    在這篇文章中,我們討論形如diva ( x , ? u ( x ) ) = 0的a -調和,證明了其弱解滿足的a _ ~ -加權caccioppoli型不等式,並以hodge分解和弱逆hlder不等式為工具,得到了其很弱解的性結果。
  6. First. for linear systems in more general divergent form stated in [ 1 ], we give a complete proof on the generation of an analytic semigroup for the linear system by verifying the general sufficient condition on the analytic semigroup ( (. a, b, ) is a - regular elliptic bvp ), which make up for the insufficiency in the existence of local solutions which was established by h. amann [ 2 ]. thus the h. amann ' s theory on local existence and global existence of ( 1 ) is valid for cross - diffusion system ( 1 )

    所以我們首先利用h . amann [ 1 ]中給出的關于解析半群的充分條件( ( a , b , , , )是橢圓初邊值問題) 。詳細的證明了( 2 )對應的線性組生成解析半群,從而說明了h . amann的解存在性和整體解存在性理論在散度型組( 2 )中也是成立的,這在一定度上彌補了h . amann [ 2 ]中解存在性理論證明的不完善。
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