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We review the work of Tosio Kato on the mathematics of non–relativistic quantum mechanics and some of the research that was motivated by this. Topics include analytic and asymptotic eigenvalue perturbation theory, Temple–Kato inequality, self–adjointness results, quadratic forms including monotone convergence theorems, absence of embedded eigenvalues, trace class scattering, Kato smoothness, the quantum adiabatic theorem and Kato’s ultimate Trotter Product Formula.

生成讲解博客的中文版本

生成AI智能校验的中文版本