摘要
Suppose that D is a （N+1）-connected （0≤N≤∞）,bounded circular domain in the interior of theunit circle, O∈D and its boundary = <sub>j</sub>∈C<sub>μ</sub><sup>2</sup>（0【μ【1）, where <sub>j</sub> （j=1,…,N） are situated inside <sub>0</sub>={z;|z|=1}.Now we consider the nonlinear uniformly elliptic complex equation of first order in z-plane:W<sub> </sub> = F（z,W,W<sub>z</sub>）, F = Q<sub>1</sub>W<sub>2</sub>+ Q<sub>2</sub>W<sub> </sub>+A<sub>1</sub>W + A<sub>2</sub>W + A<sub>3</sub>,Q<sub>j</sub> = Q<sub>j</sub>（z,W,W<sub>z</sub>）, j=1,2, A<sub>j</sub>= A<sub>j</sub>（z,W）, j=1,2,3, z∈D, （1）and suppose that the equation （1） satisfies condition C, i. e.The function F（z,W, v） is continuous with respect to z ∈D, W ∈E and V ∈E (E is the
出处
《四川师范大学学报（自然科学版）》
CAS
CSCD
1991年第1期85-86,共2页
Journal of Sichuan Normal University（Natural Science）
