Math. J. Interdiscip. Sci.

Analysis and Modelling of Annamalai Computing Geometric Series and Summability

Chinnaraji Annamalai

KEYWORDS

Annamalai computing method, Computational geometric series

PUBLISHED DATE September 2017
PUBLISHER The Author(s) 2017. This article is published with open access at www.chitkara.edu.in/publications
ABSTRACT

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Page(s) 11–15
URL http://dspace.chitkara.edu.in/jspui/bitstream/123456789/685/1/CHINNARAJI%20ANNAMALAI.pdf
ISSN Print : 2278-9561, Online : 2278-957X
DOI 10.15415/mjis.2017.61002
REFERENCES
  • Annamalai C 2009 “Computational geometric series model with key applications in informatics”, InternationalJournal of Computational Intelligence Research, Vol5(4), pp 485–499.
  • Annamalai C 2009 “A novel computational technique for the geometric progression of powers of two”, Journal of Scientific and Mathematical Research, Vol 3, pp 16–17.
  • Annamalai C 2010 “Applications of Exponential Decay and Geometric Series in Effective Medicine Dosage”, Journal Advances in Bioscience and Biotechnology, Vol 1, pp 51–54.
  • Annamalai C 2011 “Computational Model to study the Dose Concentration in Bloodstream of Patients”, International Journal of Medical and Pharmaceutical Sciences,Vol 1(5), pp 1–7.
  • Annamalai C 2011 “ACM cryptographic key exchange for secure communications”, International Journal of Cryptology Research, Vol. 3(1), pp 27–33.
  • Annamalai C 2015 “A Novel Approach to ACM-Geometric Progression”, Journal of Basic and Applied Research International, Vol. 2(1), pp 39–40.
  • Annamalai C 2017 “Annamalai Computing Method for Formation of Geometric Series using in Science and Technology, International Journal for Science and Advance Research in Technology, Vol. 3(8), pp 287–289.
  • https://courses.lumenlearning.com/boundless-algebra/chapter/geometricsequences- and-series/