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首页> 外文期刊>Journal of physics, A. Mathematical and theoretical >Fock representation of the renormalized higher powers of White noise and the centreless Virasoro (or Witt)-Zamolodchikov-omega(infinity)*-Lie algebra
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Fock representation of the renormalized higher powers of White noise and the centreless Virasoro (or Witt)-Zamolodchikov-omega(infinity)*-Lie algebra

机译:重归一化的白噪声和无中心Virasoro(或Witt)-Zamolodchikov-omega(infinity)*-Lie代数的Fock表示

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摘要

The identification of the *-Lie algebra of the renormalized higher powers of White noise (RHPWN) and the analytic continuation of the second quantized centreless Virasoro (or Witt)-Zamolodchikov-omega(infinity)*-Lie algebra of conformal field theory and high-energy physics, was recently established in [5] based on results obtained in [3] and [4]. In the present paper, we show how the RHPWN Fock kernels must be truncated in order to be positive semi-definite and we obtain a Fock representation of the two algebras. We show that the truncated renormalized higher powers of White noise (TRHPWN) Fock spaces of order >= 2 host the continuous binomial and beta processes.
机译:归一化场论和高等高阶二次方白噪声(RHPWN)的* -Lie代数的识别以及第二个量化的无中心Virasoro(或Witt)-Zamolodchikov-omega(无穷大)*-Lie代数的解析继续能量物理学,最近基于[3]和[4]获得的结果在[5]中建立。在本文中,我们说明了如何将RHPWN Fock核截短以使其为正半定数,并获得两个代数的Fock表示。我们显示,阶数大于等于2的截短的重新归一化的白噪声(TRHPWN)Fock空间的较高次幂承载了连续的二项式和beta过程。

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