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Elements of the history of Quantum Mechanics I
Elements of the history of Quantum Mechanics II
Axioms, states, observables, measurement, difficulties
Entanglement, decoherence, Bell?s inequalities, alternative theories
Automorphisms; Quantum dynamics; Theorems of Wigner, Kadison, Segal; Continuity and generators
Operators on Hilbert spaces I; Basic elements
Quadratic forms
Properties of free motion, Anholonomy, Geometric phase
Elements of C ?-algebras, GNS representation, automorphisms and dynamical systems
Derivations and generators. K.M.S. condition. Elements of modular structure. Standard form
Semigroups and dissipations. Markov approximation
Quantum dynamical semigroups I
Positivity preserving contraction semigroups on C ?-algebras
Conditional expectations
Complete Dissipations
Weyl system, Weyl algebra, lifting symplectic maps
Magnetic Weyl algebra
A Theorem of Segal
Representations of Bargmann, Segal, Fock
Second quantization
Other quantizations (deformation, geometric).

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