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本文先論一實變數之線形微分演素（operator)之若干性質，主旨在尋求Hermite 演素之條件，並舉出量子力學中之各種例證。The main purpose of this paper is, after making some necessary preliminaries on the theory of linear differential operators in one real variable, to obtain the explicit condition that such an operator of any order be a Hermitean operator, and as application of the result point out various quantum-mechanical instances.
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