Jordan–Wigner transformation
The Jordan–Wigner transformation is a transformation that maps spin operators onto fermionic creation and annihilation operators. It was proposed by Pascual Jordan and Eugene Wigner for one-dimensional lattice models, but now two-dimensional analogues of the transformation have also been created. The Jordan–Wigner transformation is often used to exactly solve 1D spin-chains such as the Ising and XY models by transforming the spin operators to fermionic operators and then diagonalizing in the fermionic basis.
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Eugene WignerFock stateHistory of quantum field theoryIndex of physics articles (J)Jordan-Wigner TransformationJordan-Wigner transformationJordan Wigner TransformationList of things named after Eugene WignerNonlinear Schrödinger equationOrder operatorPascual JordanSecond quantizationTransverse-field Ising model
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Jordan–Wigner transformation
The Jordan–Wigner transformation is a transformation that maps spin operators onto fermionic creation and annihilation operators. It was proposed by Pascual Jordan and Eugene Wigner for one-dimensional lattice models, but now two-dimensional analogues of the transformation have also been created. The Jordan–Wigner transformation is often used to exactly solve 1D spin-chains such as the Ising and XY models by transforming the spin operators to fermionic operators and then diagonalizing in the fermionic basis.
has abstract
En mecánica cuántica, la trans ...... la cadena hasta la posición i:
@es
Jordan–Wigner 变换可用于将自旋算符映射到费米子 ...... 空间至少在有些情况下， 自旋-1/2 粒子与费米子不可区别。
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The Jordan–Wigner transformati ...... s with an arbitrary dimension.
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date
2019-11-03
title
Notes on Jordan-Wigner Transformation
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comment
En mecánica cuántica, la trans ...... la cadena hasta la posición i:
@es
Jordan–Wigner 变换可用于将自旋算符映射到费米子 ...... 空间至少在有些情况下， 自旋-1/2 粒子与费米子不可区别。
@zh
The Jordan–Wigner transformati ...... lizing in the fermionic basis.
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label
Jordan-Wigner-Transformation
@de
Jordan–Wigner transformation
@en
Transformación de Jordan-Wigner
@es
喬丹–維格納變換
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