The Existence and Unigueness of Solution of Dirichlet Problem for the Linear Elliptic Systems in Petrovskii Sense of Second Order
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The Existence and Unigueness of Solution of Dirichlet Problem for the Linear Elliptic Systems in Petrovskii Sense of Second Order
Acta Scientiarum Naturalium Universitatis SunYatseniVol. 26, Issue 4, Pages: 21-28(1987)
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Published:1987,
Published Online:25 September 1987,
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The Existence and Unigueness of Solution of Dirichlet Problem for the Linear Elliptic Systems in Petrovskii Sense of Second Order. [J]. Acta Scientiarum Naturalium Universitatis SunYatseni 26(4):21-28(1987)
DOI:
The Existence and Unigueness of Solution of Dirichlet Problem for the Linear Elliptic Systems in Petrovskii Sense of Second Order. [J]. Acta Scientiarum Naturalium Universitatis SunYatseni 26(4):21-28(1987)DOI:
The Existence and Unigueness of Solution of Dirichlet Problem for the Linear Elliptic Systems in Petrovskii Sense of Second Order
The normal form of the lincar elliptic systems of second order in Petrovskii sense with two variations and two unknow functions in divergence form is that Assume that the matrix -D(x) is positive definite and its least eigenvalueIn this paper we prove that if γ>0
then Dirichlet probfems of the elliptic systems in Petrovskii sense exist unigue. solutipn. Particularly
if Bi(x)=Ci(x) and D(x) is seminegative definite there is an unique solution
关键词
&nbsp线性椭圆组Dirichlet问题有界强迫双线性形式
Keywords
&nbspLinear elliptic systemsDirichlit problemBounded and coercivebilinear form