32 citations · 45 across the 4 of their papers we have counts for
4 papers
Integral Quantization for the Discrete Cylinder
Jean Pierre Gazeau, Romain Murenzi
Covariant integral quantizations are based on the resolution of the identity by continuous or discrete families of normalised positive operator valued measures (POVM), which have a…
2-D Covariant Affine Integral Quantization(s)
Jean Pierre Gazeau, Tomoi Koide, Romain Murenzi
Covariant affine integral quantization is studied and applied to the motion of a particle in a punctured plane R^2_\ast=R^2\{0}, for which the phase space is R^2_\ast=R^2\{0}X R^2.…
More quantum centrifugal effect in rotating frame
J. -P. Gazeau, T. Koide, R. Murenzi
The behaviour of quantum systems in non-inertial frames is revisited from the point of view of affine coherent state (ACS) quantization. We restrict our approach to the one-particl…
Covariant Affine Integral Quantization(s)
Jean Pierre Gazeau, Romain Murenzi
Covariant affine integral quantization of the half-plane is studied and applied to the motion of a particle on the half-line. We examine the consequences of different quantizer ope…