On Solving Cubic Equation x^3+y^3 =7(z-w)^2 (z+w)

The cubic Quadratic Equation is analyzed for its non-zero distinct integer solutions. Five different patterns of non-zero distinct integer solutions to the equation under consideration are obtained. A few applications of Diophantine equations are also presented.

Authors

Publication Details

Journal
Advances in Nonlinear Variational Inequalities
Published
2024-08-23
DOI
https://doi.org/10.52783/anvi.v27.969
Citations
1
Primary Topic
Polynomial and algebraic computation
Type
article
Field-Weighted Citation Impact
0.36
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article

On Solving Cubic Equation x^3+y^3 =7(z-w)^2 (z+w)

Pooja Devi
1 citations
Advances in Nonlinear Variational Inequalities
Polynomial and algebraic computation
0.36
article

On Solving Cubic Equation x^3+y^3 =7(z-w)^2 (z+w)

Pooja Devi
article en
1 citations

Abstract

The cubic Quadratic Equation is analyzed for its non-zero distinct integer solutions. Five different patterns of non-zero distinct integer solutions to the equation under consideration are obtained. A few applications of Diophantine equations are also presented.

Advances in Nonlinear Variational InequalitiesVol. 27(2)
Openalex Percentile: Top 34%
Polynomial and algebraic computation
0.36
DOIOpen Access PDFOpenAlex
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On Solving Cubic Equation x^3+y^3 =7(z-w)^2 (z+w) — Pooja Devi · Advances in Nonlinear Variational Inequalities (2024) | TGRS Research Map | TGRS