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THE RIEMANN-HILBERT BOUNDARY VALUE PROBLEM FOR FIRST ORDER COMPLEX EQUATIONS OF MIXED TYPE

THE RIEMANN-HILBERT BOUNDARY VALUE PROBLEM FOR FIRST ORDER COMPLEX EQUATIONS OF MIXED TYPE
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摘要 In this Paper the Riemann--Hilbert boundary value problem for first orderquasilinear complex equations of mixed (elliptic- hyperbolic ) type is discussed. Firstly, therepresentation theorem is given, afterwards by using the method of successive iterations,the existence and uniqueness of solutions for the above problem are proved. In [1], A.V.Bitsadze discussed the Tricomi problem for some linear mixed equation of second order,which can be derived from the results of the present paper. In this Paper the Riemann--Hilbert boundary value problem for first orderquasilinear complex equations of mixed (elliptic- hyperbolic ) type is discussed. Firstly, therepresentation theorem is given, afterwards by using the method of successive iterations,the existence and uniqueness of solutions for the above problem are proved. In [1], A.V.Bitsadze discussed the Tricomi problem for some linear mixed equation of second order,which can be derived from the results of the present paper.
出处 《Systems Science and Mathematical Sciences》 SCIE EI CSCD 1999年第4期357-365,共9页
关键词 RIEMANN-HILBERT problem MIXED complex EQUATIONS UNIQUENESS and existence. Riemann-Hilbert problem, mixed complex equations, uniqueness and existence.
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