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19952005
most citedGeneralization of the Darboux transformation and generalized harmonic oscillators

14 citations · 24 across the 8 of their papers we have counts for

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quant-ph20053 cited

Path Integrals, and Classical and Quantum Constraints

John R. Klauder

Systems with constraints pose problems when they are quantized. Moreover, the Dirac procedure of quantization prior to reduction is preferred. The projection operator method of qua…

quant-ph20032 cited

How far apart are classical and quantum systems?

John R. Klauder

As is well known, classical systems approximate quantum ones -- but how well? We introduce a definition of a "distance" on classical and quantum phase spaces that offers a measure…

quant-ph200314 cited

Generalization of the Darboux transformation and generalized harmonic oscillators

Dae-Yup Song, John R. Klauder

The Darbroux transformation is generalized for time-dependent Hamiltonian systems which include a term linear in momentum and a time-dependent mass. The formalism for the -fold…

quant-ph2001

The Current State of Coherent States

John R. Klauder

The original canonical coherent states could be defined in several ways. As applications for other sets of coherent states arose, the rules of definition were correspondingly chang…

quant-ph2000

Coherent State Path Integrals without Resolutions of Unity

John R. Klauder

From the very beginning, coherent state path integrals have always relied on a coherent state resolution of unity for their construction. By choosing an inadmissible fiducial vecto…

quant-ph1999

Path Integral Quantization for a Toroidal Phase Space

Bernhard G. Bodmann, John R. Klauder

A Wiener-regularized path integral is presented as an alternative way to formulate Berezin-Toeplitz quantization on a toroidal phase space. Essential to the result is that this qua…