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一类矩阵微分算子的亏指数问题

On Deficiency Index of Matrix Differential Operators of Mixed Order
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摘要 文章考虑一类混合阶矩阵微分算子的亏指数问题,通过将该算子转化为Hamilton算子,运用Hamilton算子已有结论给出矩阵微分算子的几个极限点型与极限圆型判别定理. The present paper deals with the deficiency index of matrix differential operators of mixed order. By transforming the operator into Harmiltonia differential systems equivalent to square integrable in suitable Hilbert spaces, the paper attempts to propose several theorems on matrix differential operators that distinguish a limit- point case from a limit- circle one.
作者 李良 綦建刚
出处 《绍兴文理学院学报》 2009年第7期29-33,44,共6页 Journal of Shaoxing University
关键词 矩阵微分算子 hamiltion算子 亏指数 极限圆型/极限点型 matrix differential operators of mixed order Hamiltonia operator deficiency index limit- circle/limit- point case
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参考文献2

  • 1Pavel Kurasov,Serguei Naboko. On the Essential Spectrum of a Class of Singular Matrix Differential Operators. I: Quasiregularity Conditions and Essential Self-adjointness[J] 2002,Mathematical Physics, Analysis and Geometry(3):243~286
  • 2Takashi Kako. Essential spectrum of linearized operator for MHD plasma in cylindrical region[J] 1987,ZAMP Zeitschrift für angewandte Mathematik und Physik(3):433~449

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