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Spain, B. and Smith, M.G. (1970) Functions of Mathematical Physics. Van Nostrand Reinhold Company, London, Chapter 10 Deals with Laguerre Polynomials.

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• TITLE: N-Summet-k and Its Application in the Construction of Pascal Triangle and Pascal Matrix

  AUTHORS: Neelam Jeevan Kumar

  KEYWORDS: Summetor, N-Summet-k, Binomial Coefficients, Pascal’s Triangle, Pascal’s Matrix

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.4 No.1, January 29, 2016

  ABSTRACT: Summetor is an operator used in the mathematics to calculate the special numbers like binomial coefficients and combinations of group elements. It has many applications in algebra, matrices like calculation of pascal triangle elements and pascal matrix formation, etc. This paper explains about its functions and properties of N-Summet-k. The result of variation between N and k is shown in tabulation.