摘要
研究开口弧段Γ上k解析函数的Riemann边值问题与封闭的Liapunov曲线L上k解析函数的Hilbert边值问题复合而成的一般复合边值问题,利用消去法将问题转化为Hilbert边值问题加以求解,并给出可解性条件和解的具体表达式.
The general compound boundary value problem which was compounded by the Riemann bound- ary value problem on an open arc-segment F and Hilbert boundary value problem on closed Liapunov curve L was studied. By using the method of elimination, the compound boundary value problem was trans- formed into the Hilbert boundary value problem and then solved. The conditions of its solvability and concrete expression of its solution were also given out.
出处
《兰州理工大学学报》
CAS
北大核心
2012年第4期158-161,共4页
Journal of Lanzhou University of Technology
基金
国家自然科学基金(11071020)
高校博士点基金(20100003110004)
内蒙古自然科学基金(2010MS0117)
内蒙古高等学校科研基金(NJzc08160)
