Operator Methods and SU(1,1) Symmetry in the Theory of Jacobi and of Ultraspherical Polynomials

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ISSN Print: 2160-0368
ISSN Online: 2160-0384
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"Operator Methods and SU(1,1) Symmetry in the Theory of Jacobi and of Ultraspherical Polynomials"
written by Alfred Wünsche,
published by Advances in Pure Mathematics, Vol.7 No.2, 2017

has been cited by the following article(s):

[1]	Coherent and incoherent superposition of transition matrix elements of the squeezing operator
	Journal of Physics: Conference Series, 2022

[2]	On the power of Sobolev tests for isotropy under local rotationally symmetric alternatives
	Portugués, D Paindaveine… - arXiv preprint arXiv …, 2021

[3]	Chaos in three-dimensional higher spin gravity
	2019

[4]	Associated Hermite Polynomials Related to Parabolic Cylinder Functions
	2019

[5]	Chebyshev Polynomials with Applications to Two-Dimensional Operators
	2019

[6]	Generalized Eulerian Numbers
	2018

[7]	Squeezed Coherent States in Non-Unitary Approach and Relation to Sub-and Super-Poissonian Statistics
	2017

[8]	About Classical to Quantum Weyl
	2017

[9]	About Squeezed Coherent States in Non-Unitary Approach and Relation to Sub-and Super-Poissonian Statistics
	2017

[10]	About Classical to Quantum Weyl Correspondence
	2017

[1]	Coherent and incoherent superposition of transition matrix elements of the squeezing operator Journal of Physics: Conference Series, 2022 DOI:10.1088/1742-6596/2249/1/012013

[2]	Coherent and incoherent superposition of transition matrix elements of the squeezing operator New Journal of Physics, 2022 DOI:10.1088/1367-2630/ac6b4d

[3]	Chaos in three-dimensional higher spin gravity Journal of High Energy Physics, 2019 DOI:10.1007/JHEP07(2019)046

[4]	About Classical to Quantum Weyl Correspondence Advances in Pure Mathematics, 2017 DOI:10.4236/apm.2017.710034

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