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CKP Hierarchy, Bosonic Tau Function and Bosonization Formulae
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We develop the theory of CKP hierarchy introduced in the papers of Kyoto school [Date E., Jimbo M., Kashiwara M., Miwa T., J. Phys. Soc. Japan 50 (1981), 3806-3812] (see also [Kac V.G., van de Leur J.W., Adv. Ser. Math. Phys., Vol. 7, World Sci. Publ., Teaneck, NJ, 1989, 369-406]). We present appropriate bosonization formulae. We show that in the context of the CKP theory certain orthogonal polynomials appear. These polynomials are polynomial both in even and odd (in Grassmannian sense) variables.
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Elliptic solutions to matrix CKP equation
Elliptic solutions of the matrix CKP equation have pole dynamics described by a first-order system, equations (47)-(48), generalizing the scalar CKP result.
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