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  • Basic mathematical apparatus of quantum mechanics like the wave function, coordinate and momentum operator, corresponding commutation relation, Schrödinger equation, kinetic energy, uncertainty relations and continuity equation is discussed from the point of view of mathematical statistics. It is shown that the mathematical structure of quantum mechanics can be understood as generalization of classical mechanics in which the statistical character of results of measurement is taken into account and the most important general properties of statistical theories are correctly respected.
  • Basic mathematical apparatus of quantum mechanics like the wave function, coordinate and momentum operator, corresponding commutation relation, Schrödinger equation, kinetic energy, uncertainty relations and continuity equation is discussed from the point of view of mathematical statistics. It is shown that the mathematical structure of quantum mechanics can be understood as generalization of classical mechanics in which the statistical character of results of measurement is taken into account and the most important general properties of statistical theories are correctly respected. (en)
Title
  • Quantum mechanics and mathematical statistics, in Quantum Mechanics
  • Quantum mechanics and mathematical statistics, in Quantum Mechanics (en)
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  • Quantum mechanics and mathematical statistics, in Quantum Mechanics
  • Quantum mechanics and mathematical statistics, in Quantum Mechanics (en)
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  • RIV/00216208:11320/11:10109197!RIV12-MSM-11320___
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  • Z(MSM0021620835)
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  • 225448
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  • RIV/00216208:11320/11:10109197
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  • Schrödinger equation; Hamilton-Jacobi equation; mathematical statistics; quantum mechanics (en)
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  • [06F7AC9F8B55]
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  • New York
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  • Neuveden
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  • Quantum Mechanics
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  • Kapsa, Vojtěch
  • Skála, Lubomír
  • Čížek, Jiří
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number of pages
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  • Nova Science Publishers, Inc., New York
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  • 978-1-61728-966-8
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  • 11320
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