Lucy Joan Slater

Lucy Joan Slater (1922-2008) wis a British mathematician that studiet anent mathematical functions. Mony mathematical identities hae been named efter her^[1]^[2]. Fur exemple, there is the Jackson-Slater identity^[3] an the Rogers-Ramanujan-Slater identity^[4]^[5]^[6]^[7]. She is kent fur her beuks anent mathematical functions^[8]^[9] an Fortran an aa.^[10]^[11]^[12]

References

↑ Andrews, G. E., Knopfmacher, A., Paule, P., & Prodinger, H. (2001). $q$ -Engel series expansions and Slater's identities. Quaestiones Mathematicae, 24(3), 403-416.
↑ Hikami, K., & Kirillov, A. (2006). Hypergeometric generating function of 𝐿-function, Slater’s identities, and quantum invariant. St. Petersburg Mathematical Journal, 17(1), 143-156.
↑ Weisstein, Eric W. "Jackson-Slater Identity." From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/Jackson-SlaterIdentity.html
↑ Mc Laughlin, J., Sills, A. V., & Zimmer, P. (2008). Rogers-Ramanujan-Slater Type Identities. the electronic journal of combinatorics, 1000, 15-31.
↑ Sills, A. V. (2007). Identities of the Rogers–Ramanujan–Slater type. International Journal of Number Theory, 3(02), 293-323.
↑ McLaughlin, J., & Sills, A. V. (2008). Ramanujan–Slater type identities related to the moduli 18 and 24. Journal of Mathematical Analysis and Applications, 344(2), 765-777.
↑ McLaughlin, J., & Sills, A. V. (2008). Combinatorics of Ramanujan-Slater type identities. In Combinatorial Number Theory: Proceedings of the Integers Conference 2007' (p. 125).
↑ Slater, Lucy Joan (1960), Confluent hypergeometric functions, Cambridge, UK: Cambridge University Press.
↑ Slater, Lucy Joan (1966), Generalized hypergeometric functions, Cambridge, UK: Cambridge University Press.
↑ Fortran programs for economists, Cambridge University Press, 1967
↑ First steps in basic Fortran, London: Chapman & Hall, 1971
↑ More Fortran programs for economists, Cambridge University Press, 1972

Freemit airtins

Lucy Joan Slater at Find a Grave (in Inglis)
Lucy Joan Slater at the Mathematics Genealogy Project

[1] Andrews, G. E., Knopfmacher, A., Paule, P., & Prodinger, H. (2001). $q$ -Engel series expansions and Slater's identities. Quaestiones Mathematicae, 24(3), 403-416.

[2] Hikami, K., & Kirillov, A. (2006). Hypergeometric generating function of 𝐿-function, Slater’s identities, and quantum invariant. St. Petersburg Mathematical Journal, 17(1), 143-156.

[3] Weisstein, Eric W. "Jackson-Slater Identity." From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/Jackson-SlaterIdentity.html

[4] Mc Laughlin, J., Sills, A. V., & Zimmer, P. (2008). Rogers-Ramanujan-Slater Type Identities. the electronic journal of combinatorics, 1000, 15-31.

[5] Sills, A. V. (2007). Identities of the Rogers–Ramanujan–Slater type. International Journal of Number Theory, 3(02), 293-323.

[6] McLaughlin, J., & Sills, A. V. (2008). Ramanujan–Slater type identities related to the moduli 18 and 24. Journal of Mathematical Analysis and Applications, 344(2), 765-777.

[7] McLaughlin, J., & Sills, A. V. (2008). Combinatorics of Ramanujan-Slater type identities. In Combinatorial Number Theory: Proceedings of the Integers Conference 2007' (p. 125).

[8] Slater, Lucy Joan (1960), Confluent hypergeometric functions, Cambridge, UK: Cambridge University Press.

[9] Slater, Lucy Joan (1966), Generalized hypergeometric functions, Cambridge, UK: Cambridge University Press.

[10] Fortran programs for economists, Cambridge University Press, 1967

[11] First steps in basic Fortran, London: Chapman & Hall, 1971

[12] More Fortran programs for economists, Cambridge University Press, 1972

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