On lagranges polynomials of three variables
DOI:
https://doi.org/10.22199/S07160917.1998.0002.00007Abstract
The present paper introduces a three variables analogue of Lagranges Polynomials and gives certain results involving these polynomials and the four Appell's functions F1 , F2, F3 and F4.
References
[1] H. EXTON, Multiple Hupergeometric Functions and Applications. John Wiley and Sons (Halsted Press), New York ; Ellis Horwood, Chichester (1976).
[2] K. C. MITTAL, Some New Generating Functions for Lagrange's Polynomials Mathematica (Cluj), 44, pp. 57-62, (1979).
[3] K. C. MITTAL and B. L. SHARMA, Some Formulae for Lagranges Polynomials. I and II. Mathematica (Cluj), 9 (32), pp. 311-319, (1967).
[4] E. D. RAINVILLE, Special Functions. MacMillan, New York; Reprinted by Chelsea Publ. Co., Bronx, New York, (1971).
[5] H. M. SRIVASTAVA and P. W. KARLSSON, Multiple Gausian Hypergeometric Series. John Wiley and Sons (Halsted Press), New York; Ellis Horwood Chichester, (1985).
[6] H. M. SRIVASTAVA and H. L. MANOCHA, A Treatise on Generating Functions. John Wiley and Sons (Halsted Press), New York ; Ellis Horwood Chichester, (1984).
[2] K. C. MITTAL, Some New Generating Functions for Lagrange's Polynomials Mathematica (Cluj), 44, pp. 57-62, (1979).
[3] K. C. MITTAL and B. L. SHARMA, Some Formulae for Lagranges Polynomials. I and II. Mathematica (Cluj), 9 (32), pp. 311-319, (1967).
[4] E. D. RAINVILLE, Special Functions. MacMillan, New York; Reprinted by Chelsea Publ. Co., Bronx, New York, (1971).
[5] H. M. SRIVASTAVA and P. W. KARLSSON, Multiple Gausian Hypergeometric Series. John Wiley and Sons (Halsted Press), New York; Ellis Horwood Chichester, (1985).
[6] H. M. SRIVASTAVA and H. L. MANOCHA, A Treatise on Generating Functions. John Wiley and Sons (Halsted Press), New York ; Ellis Horwood Chichester, (1984).
Published
2018-04-04
How to Cite
[1]
M. Ahmad Khan and A. Kumar Shukla, “On lagranges polynomials of three variables”, Proyecciones (Antofagasta, On line), vol. 17, no. 2, pp. 227-235, Apr. 2018.
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