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EXPLORING PROGRAMS FOR INVARIANTS OF A FEW DISCRETE TRANSFORMS WITH RANDOM NUMBERS TRIALS

Rajkovic, Predrag, Savic, Natasa, Rajkovic, Kostadin

First published: 2014-06-20https://doi.org/10.5593/sgem2014/b21/s7.023View metrics

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Title
EXPLORING PROGRAMS FOR INVARIANTS OF A FEW DISCRETE TRANSFORMS WITH RANDOM NUMBERS TRIALS
Authors
Rajkovic, Predrag, Savic, Natasa, Rajkovic, Kostadin
Proceedings
SGEM International Multidisciplinary Scientific GeoConference EXPO Proceedings; 14th SGEM GeoConference on INFORMATICS, GEOINFORMATICS AND REMOTE SENSING
Publisher
Stef92 Technology
Year
2014
Pages
Not available yet
ISSN
1314-2704
ISBN
978-619-7105-10-0
Language
en
Publication type
Conference Paper
References12

  1. P. Barry, P.M. Rajković, M.D. Petković, An Application of Sobolev Orthogonal Polynomials to the Computation of a Special Hankel Determinant, Springer Optimization and its Applications, vol. 42, pp1–8, 2010.

  2. Gautschi W., Orthogonal Polynomials: Computation and Approximation,Clarendon Press - Oxford, 2003.

  3. Krattenthaler C., Advanced determinant calculus: A complement, Linear Algebra and its Applications, vol. 411, pp68 -166, 2005.

  4. Layman J. W., TheHankel Transform and Some of its Properties, Journal of Integer Sequences, Article 01.1.5, Volume 4, 2001.

  5. Rajković P. , Petković M., Barry P., The Hankel Transform of the Sum of Consecutive Generalized Catalan Numbers, Integral Transforms and Special Functions, vol. 18 No. 4,pp285–296, 2007.

  6. Sun Z.H., Invariant sequences under binomial transformation, Fibonacci Quarterly, vol. 39, No. 4, pp 324-333, 2001.

  7. P. Barry, P.M. Rajković, M.D. Petković, An Application of Sobolev Orthogonal Polynomials to the Computation of a Special Hankel Determinant, Springer Optimization and its Applications, vol. 42, pp1–8, 2010.

  8. Gautschi W., Orthogonal Polynomials: Computation and Approximation,Clarendon Press - Oxford, 2003.

  9. Krattenthaler C., Advanced determinant calculus: A complement, Linear Algebra and its Applications, vol. 411, pp68 -166, 2005.

  10. Layman J. W., TheHankel Transform and Some of its Properties, Journal of Integer Sequences, Article 01.1.5, Volume 4, 2001.

  11. Rajković P. , Petković M., Barry P., The Hankel Transform of the Sum of Consecutive Generalized Catalan Numbers, Integral Transforms and Special Functions, vol. 18 No. 4,pp285–296, 2007.

  12. Sun Z.H., Invariant sequences under binomial transformation, Fibonacci Quarterly, vol. 39, No. 4, pp 324-333, 2001.

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