In physics, the Moyal bracket is the suitably normalized antisymmetrization of the phase-space star product. The Moyal Bracket was developed in about… (More)

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2005

2005

- Giuseppe Marmo
- 2005

We build a differential calculus for subalgebras of the Moyal algebra on R4 starting from a redundant differential calculus on… (More)

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2003

2003

- H. El Kinani
- 2003

The star product and Moyal bracket are introduced using the coherent states corresponding to quantum systems with non-linear… (More)

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2002

2002

- Satoru Saito
- 2002

In the study of nonlinear systems, completely integrable systems play special roles. They are not independent at all, but are… (More)

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2002

2002

- Klara F. Ivanova
- 2002

How to distinguish and quantify deterministic and random influences on the statistics of turbulence data in meteorology cases is… (More)

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2002

2002

- Takayuki Hori, Takao KOIKAWA, Takuya Maki
- 2002

We study the Moyal quantization for the constrained system. One of the purposes is to give a proper definition of the Wigner-Weyl… (More)

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2000

2000

- Sergei Merkulov
- 2000

This is a short comment on the Moyal formula for deformation quantization. It is shown that the Moyal algebra of functions on the… (More)

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1997

1997

- David B. Fairlie
- 1997

The infinite limit of Matrix Theory in 4 and 10 dimensions is described in terms of Moyal Brackets. In those dimensions there… (More)

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1997

1997

- Jonathan Gratus
- 1997

An infinite dimensional algebra which is a non-decomposable reducible representation of su(2) is given. This algebra is defined… (More)

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1996

1996

- Ömer F. DAYI
- 1996

The standard and anti–standard ordered operators acting on two–dimensional q–deformed phase space are shown to satisfy algebras… (More)

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1994

1994

- Ian B. Strachan
- 1994

A new Lax equation is introduced for the KP hierarchy which avoids the use of pseudo-differential operators, as used in the Sato… (More)

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