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Generalized Fibonacci-Feinberg sequences

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This paper considers some properties of types of recurrence relations which generalize the well-known Fibonacci, Pell and Feinberg sequences. Some of the properties are analogous to those of some of the special functions.

Abstract

This paper considers some properties of types of recurrence relations which generalize the well-known Fibonacci, Pell and Feinberg sequences. Some of the properties are analogous to those of some of the special functions.

참고문헌 (11)

  1. ark. Feinberg, "New Slants", The Fibonacci Quarterly, 2, pp.223~227
  2. Clark Kimberling, "Complementary Equations and Zeckendorf Arrays", 13 International Conference th on Fibonacci Numbers and Their Applications (2008)
  3. P.H. Leslie, "On the Use of Matrices in Certain Population Mathematics", Biometrika, 33, pp.183~212 (1945)
  4. D.A. Lind, "On a Class of Nonlinear Binomial Sums", The Fibonacci quarterly, 3(4), pp.292~298 (1965)
  5. A.G. Shannon, "Some Lacunary Recurrence Relations", The Fibonacci Quarterly, 18, pp.73~79 (1980)
  6. A.G. Shannon, "Properties of Cordonnier, Perrin and Van der Laan Numbers", International Journal of Mathematical Education in Science and Technology, 37, pp.825~831 (2006)
  7. A.G. Shannon, "Some Properties of Generalized Third Order Pell Numbers", 13th International Conference on Fibonacci Numbers and Their Applications (2008)
  8. N.J.A.Sloane, "The Encyclopedia of Integer Sequences" (1995), Academic Press
  9. J. Shohat, "The relation of the Classical Orthogonal Polynomials to the Polynomials of Appell", American Journal of Mathematics, 58, pp.453~464 (1936)
  10. I. Stewart, "Tales of a Neglected Number", Scientiffic American, 18, pp.73~79 (1980)

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