BibTex RIS Cite

Polynomial Sets Generated By etφ1(x1t)φ2(x2t)φ3(x3t)

Year 2015, Volume: 3 Issue: 1, 97 - 101, 22.12.2014

Naseem Khan

Abstract

The present paper deal with three variables polynomial sets generated by functions of the form etϕ(xt)ϕ2(x2t)ϕ3(x3t). Itsspecial case analogous to Laguerre polynomials have been discussed

Keywords

Laguerre polynomials of three variables hypergeometric function

References

  • Chatterjea, S. K., A note on Laguerre polynomials of two variables, Bull. Cal. Math. Soc., 83 (1991) 263.
  • Khan, M. A. and Alidad, B., Polynomial sets generated by etϕ(xt)ψ(yt), Proyecciones Journal of Mathematics, 29 (3) (2010), 201-207.
  • Khan, M. A. and Shukla, A. K., On Laguerre polynomials of three variables, Proyecciones Journal of Mathematics 17 (2) (1998) 227-235.
  • Ragab, S. F., On Laguerre Polynomials of two variables Ln (α,β)
  • (x, y), Bull, Cal. Math. Soc., 83 (1991), 253-262
  • Rainville, E. D., Certain generating functions and associated polynomials, Amer. Math. Monthly, 52, (1945), 239-250
  • Rainville, E. D., Special Functions, Macmillan, New York; Reprinted by Chelsea Publ. Co., Bronx, New York (1971).
  • Srivastave, H. M. and Manocha, H. L., A treatise on generating functions, Ellis Horwood Limited Chichester, Halsfed Press, a division of John Wiley and Sons, New York (1984).

Khursheed Ahmad1and Naseem Ahmad Khan2

Year 2015, Volume: 3 Issue: 1, 97 - 101, 22.12.2014

Naseem Khan

Abstract

References

  • Chatterjea, S. K., A note on Laguerre polynomials of two variables, Bull. Cal. Math. Soc., 83 (1991) 263.
  • Khan, M. A. and Alidad, B., Polynomial sets generated by etϕ(xt)ψ(yt), Proyecciones Journal of Mathematics, 29 (3) (2010), 201-207.
  • Khan, M. A. and Shukla, A. K., On Laguerre polynomials of three variables, Proyecciones Journal of Mathematics 17 (2) (1998) 227-235.
  • Ragab, S. F., On Laguerre Polynomials of two variables Ln (α,β)
  • (x, y), Bull, Cal. Math. Soc., 83 (1991), 253-262
  • Rainville, E. D., Certain generating functions and associated polynomials, Amer. Math. Monthly, 52, (1945), 239-250
  • Rainville, E. D., Special Functions, Macmillan, New York; Reprinted by Chelsea Publ. Co., Bronx, New York (1971).
  • Srivastave, H. M. and Manocha, H. L., A treatise on generating functions, Ellis Horwood Limited Chichester, Halsfed Press, a division of John Wiley and Sons, New York (1984).
There are 8 citations in total.

Details

Journal Section Articles
Authors

Naseem Khan This is me

Publication Date December 22, 2014
Published in Issue Year 2015 Volume: 3 Issue: 1

Cite

APA Khan, N. (2014). Khursheed Ahmad1and Naseem Ahmad Khan2. New Trends in Mathematical Sciences, 3(1), 97-101.
AMA Khan N. Khursheed Ahmad1and Naseem Ahmad Khan2. New Trends in Mathematical Sciences. December 2014;3(1):97-101.
Chicago Khan, Naseem. “Khursheed Ahmad1and Naseem Ahmad Khan2”. New Trends in Mathematical Sciences 3, no. 1 (December 2014): 97-101.
EndNote Khan N (December 1, 2014) Khursheed Ahmad1and Naseem Ahmad Khan2. New Trends in Mathematical Sciences 3 1 97–101.
IEEE N. Khan, “Khursheed Ahmad1and Naseem Ahmad Khan2”, New Trends in Mathematical Sciences, vol. 3, no. 1, pp. 97–101, 2014.
ISNAD Khan, Naseem. “Khursheed Ahmad1and Naseem Ahmad Khan2”. New Trends in Mathematical Sciences 3/1 (December 2014), 97-101.
JAMA Khan N. Khursheed Ahmad1and Naseem Ahmad Khan2. New Trends in Mathematical Sciences. 2014;3:97–101.
MLA Khan, Naseem. “Khursheed Ahmad1and Naseem Ahmad Khan2”. New Trends in Mathematical Sciences, vol. 3, no. 1, 2014, pp. 97-101.
Vancouver Khan N. Khursheed Ahmad1and Naseem Ahmad Khan2. New Trends in Mathematical Sciences. 2014;3(1):97-101.