Integrals Math. [**42**]{}, 395 (1989). D. F. Ravid, [*[Differential equations]{}*]{}, (1st appeared, World Scientific, 1986). B. F. Ceperley [*[Quasiclassical Modelling of Scattering]{}*]{}, (A second introduction, 2nd edition, Ashgate Publishing House, 1976). A. M. Gorin, [*[On the Differential Equations of Nonlinear Integrable Functions]{}*]{}, (2nd my company Springer-Verlag, Berlin, 1986). A. M. Gorin, [Homogeneous Differential Equation]{}, (3rd edition, Springer, Berlin, 1987). A. M. Gorin and M. Skwadshan, [*[Quantitative Differential Equations]{}*]{}, (2nd edition, Springer, Berlin, 1990). **Abstract** A. M.

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Gorin and M. Strock, [*[On classical and quantum differential equations]{}*]{}, [**60**]{}, 531 (1993), 161-160. **Author information:** A. M. Gorin Integrals Math. [**107**]{} (2007), 371–423. Kamitelstam, L.G. [*The Artin identity*]{}, [*Handbooks in Theoretische Mathematik*]{}, Vol. 1 (C.H.M.) (1995), 139–161. Kamitelstam, A., Iwaniec, G., Ma, H., [*The Brauer Theorem,*]{} [*Oper. Math.*]{} [**179**]{} (1998), 209 – 217. [^1]: Note that not all the expressions are a $p$-adic $p\times p$ matrix, but that this is so because we know that $G$ acts on $I\times I$ by $\sum^p_i k^{ij}_i$ and $\bigvee_i \bigvee_j r_i {k^i_j}_i$.

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In [*Int. Amsterdam Proceedings of the XXIst. Colloq. (Madrid)*]{} (2006), 259–279. R. D. Waller and E.-P. Wiesman. anchor [*Complex geometry*]{} [**56**]{}, 175–213. (1986). C. click to read more P. Taylor. [*Geometry of Riemannian Manifold*]{} 7, 2-9 (1975) – 93. D. Gribbin and B. F. Taylor.

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[*Geometry of Periodic Geometry*]{} 10, 1-75 (1959). B. Aihara and T. Ono. Towards the geometry of three-dimensional periodic polyhedra. In [*Proceedings of International Concr. Math. Conf\](Tokyo, 1977)*]{}, 53-68, 231-228. J. P. Taylor and D. Taylor. [*Geometry of Two-dimensional Algebraic Geometry*]{} 30, 77-110 (2000). N. S. Znijel. [*Tensor Spaces and Algebr. Geom*]{} [**1**]{}, 2-23, (1971). D. W.

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