On Homogeneous Cubic Equation with Fourunknowns x3+y3= 2lzw2Reportar como inadecuado




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Journal: Review of Information Engineering and Applications

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. This study contributes in the existing literature different approaches of determining non-zero distinct integer solutions to the homogeneous equation of degree three with 4 unknowns given by x

+y

= 2lzw



Computer Sciences

Review of Information Engineering and Applications

Month: 12-2014 Issue: 2







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