The theory of valuations, O. F. G. Schilling 5 The kernel function and conformal mapping, S. Bergman 6 Introduction to the theory of algebraic functions of one variable, C. C. Chevalley 7.1 The algebraic theory of semigroups, Volume I, A. H. Clifford and G. B. Preston 7.2 The algebraic theory of semigroups, Volume II, A. H. Clifford and G. B. Preston 8 Discontinuous groups and automorphic functions, J. Lehner 9 Linear approximation, Arthur Sard 10 An introduction to the analytic theory of numbers, R. Ayoub 11 Fixed points and topological degree in nonlinear analysis, J. Cronin 12 Uniform spaces, J. R. Isbell

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We construct action-angle variables for the Toda flow on generic orbits of the coadjoint action ofThe Toda flow (see [14]) on (WZn, w = Xy=l dx' A dy') is generated by the the lower triangular group on its dual Lie algebra. HamiltonianFlaschka [7] (see also Moser [ll]) showed that the flow is completely integrable by making the change of variables , n ,

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