Contents
Preface ix
Preface to the English Edition xi
§1. The algebra of observables in classical mechanics 1
§2. States 6
§3. Liouville’s theorem, and two pictures of motion in
classical mechanics 13
§4. Physical bases of quantum mechanics 15
§5. A finite-dimensional model of quantum mechanics 27
§6. States in quantum mechanics 32
§7. Heisenberg uncertainty relations 36
§8. Physical meaning of the eigenvalues and eigenvectors of
observables 39
§9. Two pictures of motion in quantum mechanics. The
Schr¨ odinger equation. Stationary states 44
§10. Quantum mechanics of real systems. The Heisenberg
commutation relations 49
§11. Coordinate and momentum representations 54
§12. “Eigenfunctions” of the operators Q and P 60
§13. The energy, the angular momentum, and other examples
of observables 63
v
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