Serie de Taylor (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Serie de Taylor" in Spanish language version.

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Lindberg, David (2007). The Beginnings of Western Science (en inglés) (2nd edición). University of Chicago Press. p. 33. ISBN 978-0-226-48205-7.

canisius.edu

«Neither Newton nor Leibniz - The Pre-History of Calculus and Celestial Mechanics in Medieval Kerala». MAT 314. Canisius College. Archivado desde el original el 6 de agosto de 2006. Consultado el 9 de julio de 2006.

doi.org

doi.org

dx.doi.org

S. G. Dani (2012). «Ancient Indian Mathematics – A Conspectus». Resonance (en inglés) 17 (3): 236-246. S2CID 120553186. doi:10.1007/s12045-012-0022-y.
Turnbull, Herbert Westren, ed. (1939). James Gregory; Tercentenary Memorial Volume. G. Bell & Sons. pp. 168-174. Roy, Ranjan (1990). «The Discovery of the Series Formula for $π$ by Leibniz, Gregory and Nilakantha». Mathematics Magazine 63 (5): 291-306. doi:10.1080/0025570X.1990.11977541. Malet, Antoni (1993). «James Gregorie on Tangents and the "Taylor" Rule for Series Expansions». Archive for History of Exact Sciences 46 (2): 97-137. JSTOR 41133959. S2CID 120101519. doi:10.1007/BF00375656.
Fractional Newton-Raphson Method
Code of a multidimensional fractional quasi-Newton method with an order of convergence at least quadratic using recursive programming

google.es

books.google.es

Applications of fractional calculus in physics

jstor.org

Turnbull, Herbert Westren, ed. (1939). James Gregory; Tercentenary Memorial Volume. G. Bell & Sons. pp. 168-174. Roy, Ranjan (1990). «The Discovery of the Series Formula for $π$ by Leibniz, Gregory and Nilakantha». Mathematics Magazine 63 (5): 291-306. doi:10.1080/0025570X.1990.11977541. Malet, Antoni (1993). «James Gregorie on Tangents and the "Taylor" Rule for Series Expansions». Archive for History of Exact Sciences 46 (2): 97-137. JSTOR 41133959. S2CID 120101519. doi:10.1007/BF00375656.

maa.org

Turnbull, Herbert Westren, ed. (1939). James Gregory; Tercentenary Memorial Volume. G. Bell & Sons. pp. 168-174. Roy, Ranjan (1990). «The Discovery of the Series Formula for $π$ by Leibniz, Gregory and Nilakantha». Mathematics Magazine 63 (5): 291-306. doi:10.1080/0025570X.1990.11977541. Malet, Antoni (1993). «James Gregorie on Tangents and the "Taylor" Rule for Series Expansions». Archive for History of Exact Sciences 46 (2): 97-137. JSTOR 41133959. S2CID 120101519. doi:10.1007/BF00375656.

sciencedirect.com

Einstein summation for multidimensional arrays

semanticscholar.org

api.semanticscholar.org

S. G. Dani (2012). «Ancient Indian Mathematics – A Conspectus». Resonance (en inglés) 17 (3): 236-246. S2CID 120553186. doi:10.1007/s12045-012-0022-y.
Turnbull, Herbert Westren, ed. (1939). James Gregory; Tercentenary Memorial Volume. G. Bell & Sons. pp. 168-174. Roy, Ranjan (1990). «The Discovery of the Series Formula for $π$ by Leibniz, Gregory and Nilakantha». Mathematics Magazine 63 (5): 291-306. doi:10.1080/0025570X.1990.11977541. Malet, Antoni (1993). «James Gregorie on Tangents and the "Taylor" Rule for Series Expansions». Archive for History of Exact Sciences 46 (2): 97-137. JSTOR 41133959. S2CID 120101519. doi:10.1007/BF00375656.

web.archive.org

«Neither Newton nor Leibniz - The Pre-History of Calculus and Celestial Mechanics in Medieval Kerala». MAT 314. Canisius College. Archivado desde el original el 6 de agosto de 2006. Consultado el 9 de julio de 2006.