Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula | Paper Citation Record

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Unresolved cited work

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Barraquand and M

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Beauduin, Old and new powerful tools for the normal ordering problem and noncommutative binomials , Enumer

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Benaoum, h analogue of Newton ’s binomial formula , J

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Benaoum, pq, hq-analogue of Newton ’s binomial formula , J

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Observation b2753295-8602-44e8-8f08-2dfe7972b693 · outbound

This paper cites Benkart, S.A.

Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Benkart, S.A

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Observation 01435f0c-8610-41c5-8c69-ecebc449ca50 · outbound

This paper cites Benkart, S.A.

Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Benkart, S.A

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Observation 68c56164-953b-4c27-a4b3-5188730e40b1 · outbound

This paper cites Benkart, S.A.

Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Benkart, S.A

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Observation c0c235cf-7b22-4b4b-b467-3a9d0f0e504a · outbound

This paper cites Berry, Diffraction of Light by Ultrasound , Academic Press (1966).

Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Berry, Diffraction of Light by Ultrasound , Academic Press (1966)

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Observation 9af6f299-45b1-4b8e-96c7-b13551c3fce0 · outbound

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Blasiak and P

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Blumen, Two generalisations of the binomial theorem , Austral

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Burchnall, A note on the polynomials of Hermite , Q

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Burde, On the matrix equation XA ´ AX “ X p, Linear Algebra Appl

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Celeste, R.B

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Some operator identities related to $q-$Hermite polynomials

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula d’Ocagne, Sur une classe de nombres remarquables , Amer

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula de Médicis and P

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Dulucq, Un q-analogue des polynomes de Bessel

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Duran, M

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Gaddis, Two-parameter analogs of the Heisenberg enveloping algebra , Commun

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Goldman and J

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Habib, A

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Hegazi and M

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Ismail, The basic Bessel functions and polynomials , SIAM J

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Jia and Y

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Katriel and M

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Kirkman and L.W

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Manin, Quantum Groups and Noncommutive Geometry , Centre de Recherches Mathématiques, Montréal (1988)

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. I: Algebraic Framework and Combinatorial Identities

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. II: Interpretation in terms of rook placements

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Mansour, M

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Mansour and M

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Observation 10545275-8ce5-492e-ab6d-f9ee196423b1 · outbound

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Mansour, M

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Mansour and M

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Mason and D.C

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Mikhailov, Ordering of some boson operator functions , J

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Mikhailov, Normal ordering and generalized Stirling numbers , J

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Ouahhabi and E.H

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Oussi, A pp, qq-deformed recurrence for the Bell numbers , J

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Oussi, pp, qq-analogues of the generalized Touchard polynomials and Stirling numbers , Indag

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Oussi, A note on the pp, qq-derivative operator, Int

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Potter, On the latent roots of quasi-commutative matrices , Amer

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Povolotsky, On the integrability of zero-range chipping models with factorized steady states , J

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Riahi, Wick ordering associated with the pp, qq-Gaussian white noise process , Complex Anal

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Ricci and I

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Rosengren, A non-commutative binomial formula , J

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Sack, Taylor’s theorem for shift operators , Philos

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Njionou Sadjang, On pp, qq-Appell polynomials , Anal

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Schork, Recent developments in combinatorial aspects of normal ordering , Enumer

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Schork, On Stirling and Bell numbers of order 1{2, Filomat 38 (2024), 609–619

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Schützenberger, Une interprétation de certains solutions de l’équation fonctionnelle: F px ` yq “ F pxqF pyq, C

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Varvak, Rook numbers and the normal ordering problem , J

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Viskov, On the R

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Viskov, Expansion in powers of a noncommutative binomial , Proc

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Viskov, An approach to ordering , Dokl

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Wood, R.A

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Yang and Z

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Yasmin and A

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Normal ordering in the $(p,q)$-deformed generalized Weyl algebra. III: The binomial formula Zhang and J

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