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Research Paper | Mathematics | India | Volume 5 Issue 3, March 2016
On The Ternary Cubic Diophantine Equation 5(x2 + y2) ? 6xy + 4(x + y) + 4 = 40z3
Dr. G. Janaki | P. Saranya [3]
Abstract: The ternary cubic Diophantine equation is analyzed for its non-zero distinct integer solutions. Five different patterns of integral solutions are obtained. Few interesting relations among the solutions and some special polygonal numbers are presented.
Keywords: Ternary cubic, Diophantine equations, Integral solutions
Edition: Volume 5 Issue 3, March 2016,
Pages: 227 - 229
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Pages: 573 - 574On the Diophantine Equations 1/x+1/y+1/z=1/4 and 1/x+1/y+1/z+1/t=1/4
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Research Paper, Mathematics, India, Volume 4 Issue 3, March 2015
Pages: 40 - 42Integral Solutions of the Homogeneous Biquadratic Diophantine Equations with Five Unknowns (X2 - Y2) (3X2 + 3Y2 ?2XY) = 12(Z2 ?W2)T2
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