On strict deformation quantization of the particle coupled to a Yang-Mills background field:

- Klaas Landsman,
*Strict deformation quantization of a particle in external gravitational and Yang-Mills fields*, Journal of Geometry and Physics**12**2 (1993) 93-132 [doi:10.1016/0393-0440(93)90010-C]

Survey of strict deformation quantization:

- Nicolaas P. Landsman,
*Classical and quantum representation theory*[arXiv:hep-th/9411172]

On $C^\ast$-groupoid algebras (including group algebras) as strict deformation quantizations of Lie-Poisson structures in the generality of Lie algebroids:

- Nicolaas P. Landsman, B. Ramazan, Ex. 11.1 in:
*Quantization of Poisson algebras associated to Lie algebroids*, in:*Groupoids in Analysis, Geometry, and Physics*, Contemporary Mathematics**282**(2001) [arXiv:math-ph/0001005, ams:conm/282]

On the Born rule in quantum mechanics (at the end with an eye towards Bohr toposes):

- Klaas Landsman,
*The Born rule and its interpretation*, in:*Compendium of Quantum Physics*, Springer (2009) 64-70 [doi:10.1007/978-3-540-70626-7_20, pdf, pdf]

On Bohr toposes:

- Chris Heunen, Klaas Landsman, Bas Spitters,
*Bohrification of operator algebras and quantum logic*, Synthese**186**3 (2012) 719-752 [arXiv:0905.2275, doi;10.1007/s11229-011-9918-4]

On the foundations of quantum theory (quantum probability, operator algebra, measurement problem, classical limit, spontaneous symmetry breaking, Bohr topos):

- Klaas Landsman,
*Foundations of quantum theory – From classical concepts to Operator algebras*, Springer Open 2017 (doi:10.1007/978-3-319-51777-3, pdf)

On the Penrose singularity theorem and the cosmic censorship hypothesis:

- Klaas Landsman,
*Singularities, black holes, and cosmic censorship: A tribute to Roger Penrose*(arXiv:2101.02687)

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Last revised on December 4, 2023 at 11:10:59. See the history of this page for a list of all contributions to it.