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amann中文是什么意思

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用"amann"造句"amann"怎么读"amann" in a sentence

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  • 阿曼

例句与用法

  • L ) the existence of local solutions in the part of the existence of local solutions , we investigate the intial boundary value problems for the more general quasilinear system : we consider the existence of local solutions of the system ( 2 ) when it may be a cross - diffusion system and u g ( g is a open subset of rn ) . in order to use the results of h . amann [ 1 ] on local existence for quasilinear systems ( 2 ) , we find that the results of h . amann on the corresponding linear system were not proved completely . especially for the case of cross - diffusion systems ( 2 )
    1 )局部解存在性在局部解存在性部分,我们研究的为更一般的拟线性耦合方程组的初边值问题:我们研究了在u g ( g是使散度型方程组( 2 )中的系数矩阵a ( x , u )的特征值实部大于零的区域)时散度型方程组( 2 )解的局部解存在性。在我们应用h . amann的局部解存在性理论时,我们发现h . amann的关于散度型方程组( 2 )局部解存在性理论的证明并不完整。
  • 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 )
    所以我们首先利用h . amann [ 1 ]中给出的关于解析半群的充分条件( ( a , b , , , )是正则椭圆初边值问题) 。详细的证明了( 2 )对应的线性方程组生成解析半群,从而说明了h . amann的局部解存在性和整体解存在性理论在散度型方程组( 2 )中也是成立的,这在一定程度上弥补了h . amann [ 2 ]中局部解存在性理论证明的不完善。
  • Throughout the following of this section , e denotes a real banach space and p is a cone in e . in chapter , a new three - solution theorem is obtained . moreover , the famous amann ' s and leggett - williams " three - solution theorems in nonlinear functional analysis can be seen as its special cases , namely they are united . so they are improved . the main results can be stated as the following : let d be a nonempty bounded close convex subset in e , and nonnegative continuous functional on d . and is concave while is convex . suppose 0 < d and denote
    首先我们约定,在下文中, e是实banach空间, p是e中的锥。在第一章中,我们利用锥理论与不动点指数理论统一了著名的amann三解定理与leggett - williams三解定理。主要结论是:设d是e中的非空有界闭凸集, ,是d上的非负连续泛函,且是凹泛函,是凸泛函。
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