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Titlebook: Conceptual Basis of Quantum Mechanics; Jan-Markus Schwindt Textbook 20161st edition Springer Nature Switzerland AG 2016 Dirac Equation.Ele

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楼主: TINGE
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https://doi.org/10.1007/978-1-4684-6450-4The weird formalism of QM is introduced, at first in the context of finite-dimensional Hilbert spaces, where the known theorems of Linear Algebra hold. The qubit is used as an example.
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Competitve Manufacturing SeriesSeveral interpretations of the QM formalism are discussed, in particular the Many Worlds Interpretation, the Copenhagen Interpretation, and Bohmian Mechanics.
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Introduction to Total Materials ManagementTypical features of solutions of the Schrödinger equation in position space are investigated, using the simplest possible potentials in one dimension. As a highlight, we solve the harmonic oscillator with algebraic methods.
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Introduction to Total Materials ManagementThis is just a stopover between one and three dimensions. It allows for a simplified introduction into rotation symmetric potential, angular momentum, and separation of variables.
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Introduction to Total Materials ManagementThe behavior of wave functions in three dimensions is investigated, with a focus on angular momentum and spherically symmetric potentials. As a highlight, we determine the energy levels of the hydrogen atom. Again, algebraic methods turn out to be very useful and elegant.
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https://doi.org/10.1007/978-1-4684-6566-2The theory of scattering in QM is introduced, with a focus on the meaning of basic notions and general structure.
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Organiser l’amériolation continueIt is shown how to generalize the concept of angular momentum and how to combine several observables of that type. Some mathematical background is given regarding Lie groups and Lie algebras.
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Communiquer et relier le Balanced ScorecardIt is shown how electromagnetism enters QM. This provides some insights into a deeper meaning of gauge invariance. The Aharanov-Bohm effect demonstrates how the vector potential is much more real in QM than in classical electromagnetism.
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Organiser l’amériolation continueWe make use of divergent power series that pretend to be convergent. They help us to solve some QM problems that cannot be solved exactly. In the end, this even leads us to the Golden Rule.
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