Itô calculus and quantum white noise calculus (original) (raw)
Fock representation of the renormalized higher powers of white noise and the Virasoro--Zamolodchikov-w∞*-Lie algebra
Luigi Accardi
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0 60 70 62 v 2 5 S ep 2 00 6 The emergence of the Virasoro and w ∞ algebras through the renormalized powers of quantum white noise
Luigi Accardi
2018
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Fock representation of the renormalized higher powers of White noise and the centreless Virasoro (or Witt)–Zamolodchikov– w ∞ *-Lie algebra
Andreas Boukas, Luigi Accardi
Journal of Physics A: Mathematical and Theoretical, 2008
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The emergence of the Virasoro and w_∞ algebras through the renormalized powers of quantum white noise
Luigi Accardi
2006
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Renormalized higher powers of white noise and the virasoro-zamolodchikov-w∞ algebra
Andreas Boukas, Luigi Accardi
Reports on Mathematical Physics, 2008
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The emergence of the Virasoro and winftyw_{\infty}winfty algebras through the renormalized powers of quantum white noise
Andreas Boukas, Luigi Accardi
2006
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The emergence of the Virasoro and $ w_infty $ algebras through the renormalized higher powers of quantum white noise
Luigi Accardi
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LIE ALGEBRAS ASSOCIATED WITH THE RENORMALIZED HIGHER POWERS OF WHITE NOISE
Andreas Boukas, Luigi Accardi
2007
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Central extensions and stochastic processes associated with the Lie algebra of the renormalized higher powers of white noise
Luigi Accardi
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Renormalized higher powers of white noise (RHPWN) and conformal field theory
Luigi Accardi
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Renormalized powers of quantum white noise
Luigi Accardi
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Cohomology of the Virasoro-Zamolodchikov and Renormalized higher powers of white noise *-Lie algebras
Luigi Accardi
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CONTRACTIONS AND CENTRAL EXTENSIONS OF QUANTUM WHITE NOISE LIE ALGEBRAS
Luigi Accardi
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Higher powers of quantum white noise derivatives
Aymen Ettaieb
Communications on Stochastic Analysis, 2014
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The Centrally Extended Heisenberg Algebra and Its Connection with the Schrödinger, Galilei and Renormalized Higher Powers of Quantum White Noise Lie Algebras
Andreas Boukas, Luigi Accardi
2010
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Renormalized Squares of White Noise¶and Other Non-Gaussian Noises as Lévy Processes¶on Real Lie Algebras
Uwe Franz, Luigi Accardi
Communications in Mathematical Physics, 2002
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Squared White Noise and other Non-Gaussian Noises as Lèvy Processes on Real Lie Algebras
Uwe Franz, Luigi Accardi
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Quantum White Noise Stochastic Analysis Based on Nuclear Algebras of Entire Functions
Hafedh Rguigui
Bulletin of the Malaysian Mathematical Sciences Society, 2020
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The Ito algebra of quantum Gaussian fields
Luigi Accardi
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Eiseninaktivierung und Eisenmobilisierung im Wurzelapoplasten von Helianthus annuus und Zea mays
Jaber Masalha
Stoffumsatz im wurzelnahen Raum, 1999
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Quantum Probability, Renormalization and Infinite-Dimensional *-Lie Algebras
Luigi Accardi
Symmetry, Integrability and Geometry: Methods and Applications, 2009
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Analytic central extensions of infinite dimensional white noise *–Lie algebras
Andreas Boukas, Luigi Accardi
Stochastics An International Journal of Probability and Stochastic Processes, 2009
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The Schrödinger Fock kernel and the no-go theorem for the first order and Renormalized Square of White Noise Lie algebras
Luigi Accardi
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Commutators Associated With The Renormalized Powers of Quantum White Noise
Luigi Accardi
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Recent advances in quantum white noise calculus
Luigi Accardi
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Operator theory: quantum white noise approach
Abdessatar Barhoumi
Quantum Studies: Mathematics and Foundations, 2015
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On the Fock representation of the renormalized powers of quantum white noise
Luigi Accardi
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Quantum stochastic calculus for the square of white noise
Luigi Accardi
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The Centrally extended Heisenberg algebra and its connection with Schrodinger, Galilei and renormalized higher powers of quantum white noise Lie algebra
Luigi Accardi
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LINEAR INDEPENDENCE OF THE RENORMALIZED HIGHER POWERS OF WHITE NOISE
Andreas Boukas, Luigi Accardi
2008
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Through the Renormalized Powers
Luigi Accardi
2006
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Construction of p-Adic Covariant Quantum Fields in the Framework of White Noise Analysis
Edilberto Arroyo Ortiz
Reports on Mathematical Physics, 2019
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