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Generalized s?(2) Gaudin algebra and corresponding Knizhnik–Zamolodchikov equation

机译:广义 s?(2)Gaudin代数和相应的Knizhnik-Zamolodchikov方程

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The Gaudin model has been revisited many times, yet some important issues remained open so far. With this paper we aim to properly address its certain aspects, while clarifying, or at least giving a solid ground to some other. Our main contribution is establishing the relation between the off-shell Bethe vectors with the solutions of the corresponding Knizhnik–Zamolodchikov equations for the non-periodics?(2)Gaudin model, as well as deriving the norm of the eigenvectors of the Gaudin Hamiltonians. Additionally, we provide a closed form expression also for the scalar products of the off-shell Bethe vectors. Finally, we provide explicit closed form of the off-shell Bethe vectors, together with a proof of implementation of the algebraic Bethe ansatz in full generality.
机译:GAUDIN模型已重新审视多次,但到目前为止,一些重要问题仍然持续开放。通过本文,我们的目标是正确解决其某些方面,同时澄清,或者至少给其他其他地面。我们的主要贡献是在非周期性的相应Knizhnik-Zamolodchikov方程的解决方案中建立异壳Bethe向量之间的关系?(2)Gaudin模型,以及导出哈特汉密尔顿人的特征向量的规范。此外,我们还提供了封闭的表达式表达式,用于脱壳贝尔旁边的标量产品。最后,我们提供了外壳贝特矢量的明确封闭形式,以及全面地的代数贝尔·ansatz的实施证明。

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