Regular Perturbation and Asymptotic Limits of Operators in Fixed-Source Theory
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概要
- 論文の詳細を見る
Within the theory of regular perturbation the restriction on a source function is slightly relaxed so that the theory may include cases in which the interaction part of Hamiltonian not only has no dense domain common with the free part, but also it is never defined in a Hilbert space. A smallness condition of the interaction part expressed in terms of symmetric quadratic forms ensures the total Hamiltonian to be uniquely determined as a self-adjoint operator. All the results concerning the strong asymptotic limits of operators which have been established previously for more restrictive source functions are retained in these cases.
- 理論物理学刊行会の論文
- 1964-02-25
著者
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Kato Yusuke
Department Of Applied Biological Chemistry Graduate School Of Agricultural And Life Sciences Univers
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MUGIBAYASHI Nobumichi
Department of Electrical and Electronic Engineering,Faculty of Engineering,Kobe University
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Mugibayashi Nobumichi
Department Of Physics Kobe University
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Kato Yusuke
Department Of Physics Kobe University
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Mugibayashi N.
Department of Physics Kobe University
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