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20012019
most citedAre Number and Phase Complementary Observables?

40 citations · 154 across the 14 of their papers we have counts for

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quant-ph2019★ 13 cited

Complementary observables in quantum mechanics

Jukka Kiukas, Pekka Lahti, Juha-Pekka Pellonpää +1

We review the notion of complementarity of observables in quantum mechanics, as formulated and studied by Paul Busch and his colleagues over the years. In addition, we provide furt…

quant-ph2008★ 3 cited

Semispectral measures as convolutions and their moment operators

Jukka Kiukas, Pekka Lahti, Kari Ylinen

The moment operators of a semispectral measure having the structure of the convolution of a positive measure and a semispectral measure are studied, with paying attention to the na…

quant-ph2006

Noise sequences of infinite matrices and their applications to the characterization of the canonical phase and box localization observables

Pekka Lahti, Maciej J. Maczynski, Egon Scheffold +1

Noise sequences of infinite matrices associated with covariant phase and box localization observables are defined and determined. The canonical observables are characterized within…

quant-ph2006

Notes on phase space quantization

J. Kiukas, P. Lahti, K. Ylinen

We consider questions related to a quantization scheme in which a classical variable f:Ω\to R on a phase space Ωis associated with a semispectral measure E^f, such that the moment…

quant-ph2005

Normal covariant quantization maps

J. Kiukas, P. Lahti, K. Ylinen

We consider questions related to quantizing complex valued functions defined on a locally compact topological group. In the case of bounded functions, we generalize R. Werner's app…

quant-ph2004★ 4 cited

Moment operators of the Cartesian margins of the phase space observables

J. Kiukas, P. Lahti, K. Ylinen

The theory of operator integrals is used to determine the moment operators of the Cartesian margins of the phase space observables generated by the mixtures of the number states. T…