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Publisher: Ben Trube; 1 edition (July 17, 2013)

ISBN: B00E9W1W5W

Lectures on Riemann Surfaces: Jacobi Varieties (Princeton Legacy Library)

Skiadas and Ioannis Dimotikalis, ISBN 9814299715, World Scientific, 2010. [127] Ahmet Faruk Cakmak and Feyzi Basar. "Space of continuous functions over the field of non-Newtonian real numbers", lecture at The Algerian-Turkish International Days on Mathematics, University of Badji Mokhtar at Annaba, Algeria, October of 2012. [128] Muttalip Ozavsar and Adem Cengiz Cevikel. "Fixed points of multiplicative contraction mappings on multiplicative metric spaces", arXiv preprint arXiv:1205.5131, 2012. [129] Dorota Aniszewska. "Multiplicative Runge–Kutta methods", Nonlinear Dynamics, Volume 50, Numbers 1-2, Springer, 2007. [130] Dorota Aniszewska and Marek Rybaczuk. "Analysis of the multiplicative Lorenz system", Chaos, Solitons & Fractals, Volume 25, Issue 1, pages 79 - 90, Elsevier, 2005. [131] Dorota Aniszewska and Marek Rybaczuk. "Lyapunov type stability and Lyapunov exponent for exemplary multiplicative dynamical systems", Nonlinear Dynamics, Volume 54, Issue 4, Springer, 2008. [132] Marek Rybaczuka, Alicja Kedzia, and Witold Zielinskia. "The concept of physical and fractal dimension II - The differential calculus in dimensional spaces", Chaos, Solitons & Fractals, Volume 12, Issue 13, pages 2537 - 2552, http://dx.doi.org/10.1016/S0960-0779(00)00231-9, Elsevier, 2001. [133] Hatice Aktore. "Multiplicative Runge-Kutta methods", Master of Science thesis, Eastern Mediterranean University, Department of Mathematics, 2011. [134] Christopher Olah, "Multiplicative calculus for analyzing exponential trends", a lecture at the Singularity Summit on 13 October 2012. [135] Singularity Summit, 13 October 2012. [136] Inonu University, Computer Engineering Department Riemannian Geometry (v. 171). Consequently, the number of such texts is also quite limited. The first chapter cobbles together from Wikipedia and other sources the essentials on open source textbooks-which is terrific resource for educators or people interested in free source academics. In the main text, Callahan then takes John Casey's 1885 version of Euclid,which is now in the public domain, and redraws all the diagrams,reorganizes the topics somewhat and creates a complete solutions manual at the end *Non-Euclidian Geometry*.

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Riemannian Geometry (v. 171)

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