A proof that square ice entropy is $\frac{3}{2} \log_2 (4/3)$

In this text, we provide a fully rigorous, complete and self-contained proof of E.H.Lieb’s statement that (topological) entropy of square ice (or six vertex model, XXZ spin chain for anisotropy parameter $Δ = 1 / 2$ ) is equal to $\frac{3}{2} \log_{2} (4 / 3)$ . For this purpose, we gather and expose in full detail various arguments dispersed in the literature on the subject, and complete several of them that were left partial.

A proof that square ice entropy is $\frac{3}{2} \log_{2} (4 / 3)$

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A proof that square ice entropy is $\frac{3}{2} \log_{2} (4 / 3)$

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A proof that square ice entropy is 32log⁡2(4/3)23​log2​(4/3)

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A proof that square ice entropy is 32log⁡2(4/3)23​log2​(4/3)

文献摘要

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A proof that square ice entropy is $\frac{3}{2} \log_{2} (4 / 3)$

讲解博客

AI智能校验

A proof that square ice entropy is $\frac{3}{2} \log_{2} (4 / 3)$

讲解博客

AI智能校验