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Mathematical Topics Between Classical and Quantum Mechanics
- N. P. Landsman
- Mathematics
- 7 December 1998
Introductory Overview.- I. Observables and Pure States.- Observables.- Pure States.- From Pure States to Observables.- II. Quantization and the Classical Limit.- Foundations.- Quantization on Flat…
Between classical and quantum
- N. P. Landsman
- Physics
- 10 June 2005
A Topos for Algebraic Quantum Theory
- C. Heunen, N. P. Landsman, Bas Spitters
- Mathematics
- 27 September 2007
The aim of this paper is to relate algebraic quantum mechanics to topos theory, so as to construct new foundations for quantum logic and quantum spaces. Motivated by Bohr’s idea that the empirical…
Mathematical topics between classical and quantum mechanics, Springer Monographs in Mathematics
- N. P. Landsman
- Mathematics
- 1998
Real- and imaginary-time field theory at finite temperature and density
- N. P. Landsman, C. Weert
- Physics
- 1987
Functorial Quantization and the Guillemin-Sternberg Conjecture
- N. P. Landsman
- Mathematics
- 29 July 2003
We propose that geometric quantization of symplectic manifolds is the arrow part of a functor, whose object part is deformation quantization of Poisson manifolds. The `quantization commutes with…
Observation and superselection in quantum mechanics
- N. P. Landsman
- Physics
- 23 November 1994
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