1) Beltrami equation with three characteristic matrices
三特征Beltrami方程
1.
This paper considers Beltrami equation with three characteristic matrices in even dimensions which can be regarded as the generalized form of Beltrami equation and Beltrami equation with two characteristic matrices.
本文研究偶数维空间上Beltrami方程和双特征Beltrami方程的推广形式，即三特征Beltrami方程。
2) Beltrami system with three characteristic matrices
三特征Beltrami方程组
1.
This paper deals with space Beltrami system with three characteristic matrices in even dimensions, which can be regarded as a generalization of space Beltrami system with one and two characteristic matrices.
本文考虑偶数维三特征Beltrami方程组,这可看成是空间单特征和双特征Beltrami方程组的推广。
3) Beltrami system with double characteristic matrices
双特征Beltrami方程组
1.
The Beltrami system with double characteristic matrices in high dimensional domain Ω of Rn was considered in this paper.
在Rn中的有界区域Ω中,考虑双特征Beltrami方程组。
5) Beltrami equation
Beltrami方程
1.
On normal solutions of a class of the Beltrami equations;
Beltrami方程正规解的一个注记
2.
In this paper, we change the Beltrami systems of equations into “one Beltrami equation”.
将所有维数的 Beltrami方程组 Dtf· Df =J2 /n G化为一个“Beltrami方程”并利用它研究了 Bel-trami方程组的解的正则性 ,得到一个比文献 [8]更大的正则性区间 。
3.
The Beltrami equation is applied widely on Hydrodynamics、 Elastic mechanics and Modern control theory with the development of the Cauchy-Riemann equation.
Beltrami方程作为Cauchy-Riemann方程的推广在流体力学、弹性力学和现代控制理论等领域都有着广泛的应用。
6) Beltrami system
Beltrami方程组
1.
The following result is given by using Hodge decomposition:if f∈W 1,n(1-ε) 0(Ω,R n),n>33,be a generalized solution of Beltrami system (1) and ε<14×10 4 log nab n/2 ,where a and b come from (2),then f=0, a.
使用Hodge分解得到了下列结果 :若f∈W1,n(1-ε)0 (Ω ,Rn) ,n>33为Beltrami方程组 (1 )的广义解 ,并且ε<14× 1 0 4lognabn/2 ,这里a与b来自 (2 ) ,则f=0 ,a 。
2.
The weak monotonicity for component functions of weak solutions of Beltrami system in space is derived.
该文引入一类新的函数空间,并借助于此空间,研究了A-调和方程很弱解的弱单调性,并得到了空间Beltrami方程组弱解分量函数的弱单调性。
补充资料：Beltrami方程
Beltrami方程
BeHnmi equation
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