Duplo fatorial (Portuguese Wikipedia)
Analysis of information sources in references of the Wikipedia article "Duplo fatorial" in Portuguese language version.
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ams.org
- Meserve, B. E. (1948), «Classroom Notes: Double Factorials», The American Mathematical Monthly, 55 (7): 425–426, MR 1527019, doi:10.2307/2306136
- Gould, Henry; Quaintance, Jocelyn (2012), «Double fun with double factorials», Mathematics Magazine, 85 (3): 177–192, MR 2924154, doi:10.4169/math.mag.85.3.177.
- Dale, M. R. T.; Moon, J. W. (1993), «The permuted analogues of three Catalan sets», Journal of Statistical Planning and Inference, 34 (1): 75–87, MR 1209991, doi:10.1016/0378-3758(93)90035-5.
- E.g., in Henderson, Daniel J.; Parmeter, Christopher F. (2012), «Canonical higher-order kernels for density derivative estimation», Statistics & Probability Letters, 82 (7): 1383–1387, MR 2929790, doi:10.1016/j.spl.2012.03.013 and Nielsen, B. (1999), «The likelihood-ratio test for rank in bivariate canonical correlation analysis», Biometrika, 86 (2): 279–288, MR 1705359, doi:10.1093/biomet/86.2.279.
- Dale, M. R. T.; Narayana, T. V. (1986), «A partition of Catalan permuted sequences with applications», Journal of Statistical Planning and Inference, 14 (2): 245–249, MR 852528, doi:10.1016/0378-3758(86)90161-8.
- Janson, Svante (2008), «Plane recursive trees, Stirling permutations and an urn model», Fifth Colloquium on Mathematics and Computer Science, Discrete Math. Theor. Comput. Sci. Proc., AI, Assoc. Discrete Math. Theor. Comput. Sci., Nancy, pp. 541–547, MR 2508813, arXiv:0803.1129
. - Dassios, George; Kiriaki, Kiriakie (1987), «A useful application of Gauss theorem», Bulletin de la Société Mathématique de Grèce, 28 (part A): 40–43, MR 935868.
arxiv.org
- Callan, David (2009), A combinatorial survey of identities for the double factorial, arXiv:0906.1317.
- Janson, Svante (2008), «Plane recursive trees, Stirling permutations and an urn model», Fifth Colloquium on Mathematics and Computer Science, Discrete Math. Theor. Comput. Sci. Proc., AI, Assoc. Discrete Math. Theor. Comput. Sci., Nancy, pp. 541–547, MR 2508813, arXiv:0803.1129.
books.google.com
- Hassani, Sadri (2000), Mathematical Methods: For Students of Physics and Related Fields, ISBN 9780387989587, Undergraduate Texts in Mathematics, Springer, p. 266.
- Kitaev, Sergey (2011), Patterns in Permutations and Words, EATCS Monographs in Theoretical Computer Science, Springer, p. 96.
doi.org
dx.doi.org
- Meserve, B. E. (1948), «Classroom Notes: Double Factorials», The American Mathematical Monthly, 55 (7): 425–426, MR 1527019, doi:10.2307/2306136
- Gould, Henry; Quaintance, Jocelyn (2012), «Double fun with double factorials», Mathematics Magazine, 85 (3): 177–192, MR 2924154, doi:10.4169/math.mag.85.3.177.
- Dale, M. R. T.; Moon, J. W. (1993), «The permuted analogues of three Catalan sets», Journal of Statistical Planning and Inference, 34 (1): 75–87, MR 1209991, doi:10.1016/0378-3758(93)90035-5.
- E.g., in Henderson, Daniel J.; Parmeter, Christopher F. (2012), «Canonical higher-order kernels for density derivative estimation», Statistics & Probability Letters, 82 (7): 1383–1387, MR 2929790, doi:10.1016/j.spl.2012.03.013 and Nielsen, B. (1999), «The likelihood-ratio test for rank in bivariate canonical correlation analysis», Biometrika, 86 (2): 279–288, MR 1705359, doi:10.1093/biomet/86.2.279.
- Mezey, Paul G. (2009), «Some dimension problems in molecular databases», Journal of Mathematical Chemistry, 45 (1): 1–6, doi:10.1007/s10910-008-9365-8.
- Dale, M. R. T.; Narayana, T. V. (1986), «A partition of Catalan permuted sequences with applications», Journal of Statistical Planning and Inference, 14 (2): 245–249, MR 852528, doi:10.1016/0378-3758(86)90161-8.
- Tichy, Robert F.; Wagner, Stephan (2005), «Extremal problems for topological indices in combinatorial chemistry» (PDF), Journal of Computational Biology, 12 (7): 1004–1013, doi:10.1089/cmb.2005.12.1004.
tugraz.at
math.tugraz.at
- Tichy, Robert F.; Wagner, Stephan (2005), «Extremal problems for topological indices in combinatorial chemistry» (PDF), Journal of Computational Biology, 12 (7): 1004–1013, doi:10.1089/cmb.2005.12.1004.
wolfram.com
functions.wolfram.com
- Double factorial: Specific values (formula 06.02.03.0005), Wolfram Research, 29 de outubro de 2001, consultado em 23 de março de 2013.