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On Homogeneous Cubic Equation with Fourunknowns x3+y3= 2lzw2

Author

Listed:
  • M.A Gopalan
  • S Vidhyalakshmi
  • N Thiruniraiselvi

Abstract

The homogeneous cubic equation with four unknowns represented by the Diophantine equation x3+y3= 2lzw2 is analyzed for its patterns of non – zero distinct integer solutions. A few interesting properties between the solutions and special numbers, namely, Polygonal number, Pyramidal number, Centered polygonal number, Stella octangular number and Octahedral number are presented.

Suggested Citation

  • M.A Gopalan & S Vidhyalakshmi & N Thiruniraiselvi, 2014. "On Homogeneous Cubic Equation with Fourunknowns x3+y3= 2lzw2," Review of Information Engineering and Applications, Conscientia Beam, vol. 1(2), pages 93-101.
    • Handle: RePEc:pkp:roieaa:v:1:y:2014:i:2:p:93-101:id:2665
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