Tetrahedron Equations and the Relativistic S-Matrix of Straight-Strings in 2 + 1-Dimensions

Tetrahedron Equations and the Relativistic S-Matrix of Straight-Strings in 2 + 1-Dimensions
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DOI：
10.1142/9789814415255_0006
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发表时间：
1985-04
期刊：
--
影响因子：
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通讯作者：
A. Zamolodchikov
A. Zamolodchikov
中科院分区：
其他
文献类型：
--
作者：
A. Zamolodchikov

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研究了2+1维直弦(无限大的一维物体，如直域壁)的量子矩阵理论。这个矩阵应该是“纯弹性的”和因式分解的。研究了特殊的“双色”模型的四面体方程(因式分解条件)。提出了明显满足这个四面体方程的相对论三弦矩阵。
The quantumS-matrix theory of straight-strings (infinite one-dimensional objects like straight domain walls) in 2 + 1-dimensions is considered. TheS-matrix is supposed to be “purely elastic” and factorized. The tetrahedron equations (which are the factorization conditions) are investigated for the special “two-colour” model. The relativistic three-stringS-matrix, which apparently satisfies this tetrahedron equation, is proposed.