Solutions of the Diophantine equation nx + (7p)y = z2

Our purpose of this paper is to find integer solutions n, p, x, y and z for the Diophantine equation nx + (7p)y = z2 where n is positive, p is prime and x, y . z are non-negative.

Authors

Ronnason Chinram (ORCID: https://orcid.org/0000-0002-6113-3689)
Sirawich Luengaksorn

Publication Details

Journal: Journal of Interdisciplinary Mathematics
Published: 2025-01-01
DOI: https://doi.org/10.47974/jim-2228
Primary Topic: Algebraic Geometry and Number Theory
Type: article
Field-Weighted Citation Impact: 0.00

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article

Solutions of the Diophantine equation nx + (7p)y = z2

Ronnason Chinram, Sirawich Luengaksorn

Jan 1, 2025

Journal of Interdisciplinary Mathematics

Algebraic Geometry and Number Theory

article

Solutions of the Diophantine equation nx + (7p)y = z2

Ronnason Chinram, Sirawich Luengaksorn

January 1, 2025article en

Abstract

Our purpose of this paper is to find integer solutions n, p, x, y and z for the Diophantine equation nx + (7p)y = z2 where n is positive, p is prime and x, y . z are non-negative.

Journal of Interdisciplinary MathematicsVol. 28(5)

Openalex Percentile: Top 72%

Algebraic Geometry and Number Theory

DOI Source OpenAlex

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Solutions of the Diophantine equation nx + (7p)y = z2 — Ronnason Chinram, Sirawich Luengaksorn · Journal of Interdisciplinary Mathematics (2025) | TGRS Research Map | TGRS