Abstract
Analytic Nahm data of calorons, i.e., Yang-Mills instantons on ℝ3 × S1, with spatial CN-symmetries are considered. The Nahm equations for the bulk data are reduced to the periodic Toda equation by applying the CN-symmetric ansatz for monopoles by Sutcliffe. It is found that the bulk data are solved by elliptic theta functions which enjoy the hermiticity and the reality conditions. The defining relation to the boundary data are given and the C3-symmetric Nahm data are found as an example.
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