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(n+1)重周期和准周期Riemann边值问题

(n+1)-folds Periodic and Quasi-periodic Riemann Boundary Value Problems
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摘要 该文首先考虑了R^(n+1)维欧氏空间中(n+1)重周期正则函数和(n+1)重准周期正则函数的一些性质,然后分别讨论了n+1重周期和准周期Riemann边值问题,分别给出了两种边值问题解的显式表达式和可解条件. First some properties of (n + 1)-folds periodic and quasi-periodic regular functions in R^n+1 are considered in this paper, then Riemann boundary value problems for (n + 1)- folds periodic functions and (n + 1)-folds quasi-periodic functions are discussed respectively, the explicit representations of solutions and solvabilities are obtained for both cases.
作者 龚亚方
出处 《数学物理学报(A辑)》 CSCD 北大核心 2008年第4期711-718,共8页 Acta Mathematica Scientia
基金 国家自然科学基金(10471107) 武汉大学创新基金(20127004)资助
关键词 DIRAC算子 (n+1)重周期正则函数 (n+1)重准周期正则函数 RIEMANN边值问题 Dirac operator (n + 1)-folds periodic regular function (n + 1)-folds quasi-periodic regular function Riemann boundary value problem.
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参考文献5

  • 1Krausshar R S. Monogenic multiperiodic functions in Clifford analysis. Complex variables, 2001, 46(4): 337-368
  • 2Lu Jianke. Boundary Value Problems for Analytic Functions. Singapore: World Scientific, 1993
  • 3John Ryan. Clifford analysis with generalized elliptic and quasi-elliptic functions. Applicable Analysis, 1982, 13:151-171
  • 4Bra~kx F, Delanghe R, Sommen F. Clifford Analysis. Research Notes in Mathematics. London: Pitman, 1982
  • 5Delanghe R. On regular points and Liouville's theorem for functions with values in a Clifford algebra. Simon Stevin, 1970-1971, 44:55-66

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