Elucidation of the Transcendence Equation \(\mathit{j}\) + \(\sqrt{j^3+ k^3 - jk}\) \(\sqrt[3]{1^2+ m^2}\) = \(\mathit{h}^3(2^{2n} + 1)\)
Explorations in Diophantine Equations,
11 November 2023
,
Page 28-36
https://doi.org/10.9734/bpi/mono/978-81-967488-3-8/CH4
Abstract
We make an effort and elucidate the integral solutions of the transcendental equation \(\mathit{j}\) + \(\sqrt{j^3+ k^3 - jk}\) \(\sqrt[3]{1^2+ m^2}\) = \(\mathit{h}^3(2^{2n} + 1)\) under multiple patterns with certain numerical examples.
Keywords:
- Transcendental
- equation
- integer solutions
How to Cite
Saranya , P. ., Janaki , G. ., & Padmapriya , M. S. . (2023). Elucidation of the Transcendence Equation \(\mathit{j}\) + \(\sqrt{j^3+ k^3 - jk}\) \(\sqrt[3]{1^2+ m^2}\) = \(\mathit{h}^3(2^{2n} + 1)\). Explorations in Diophantine Equations, 28–36. https://doi.org/10.9734/bpi/mono/978-81-967488-3-8/CH4