has been cited by the following article(s):
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[1]
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The Solution of The Exponential Diophantine Equation 7^ x-5^ y= z^ 2
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2021 |
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[2]
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All the Solutions of the Diophantine Equations p4+ qy= z4 and p4–qy= z4 when p, q are Distinct Primes
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2021 |
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[3]
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All the Solutions of the Diophantine Equations px+(p+ 1) y+(p+ 2) z= M3 when p is Prime and 1≤ x, y, z≤ 2
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2021 |
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[4]
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Non-negative solutions of the nonlinear Diophantine equation (8^ n)^ x+ p^ y= z^ 2 for some prime number p
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2021 |
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[5]
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On the Diophantine Equations 2 x+ 5 y= z 2 and 7 x+ 11 y= z 2
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2020 |
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[6]
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The Diophantine Equations 2x+ 11y= z2 and 19x+ 29y= z2 are Insolvable in Positive Integers x, y, z
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2020 |
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[7]
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On Solutions to the Diophantine Equation 3x+ qy= z2
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2019 |
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[8]
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On Solutions of the Diophantine Equation 8 x+ 9 y= z 2 when x, y, z are Positive Integers
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Annals of Pure and Applied Mathematics,
2019 |
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[9]
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สม การ ได โอ เฟ น ไท น์ 8^ x+ 61^ y= z^ 2 และ 8^ x+ 67^ y= z^ 2
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2019 |
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[10]
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On solutions of the diophantine equation 8x+ 9y= z2 when x, y, z are positive integers
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2019 |
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[11]
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Solutions of the Diophantine Equation 2 x+ py= z 2 When p is Prime
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Annals of Pure and Applied Mathematics,
2018 |
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[12]
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All the Solutions of the Diophantine Equation p 3+ q 2= z 2
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2017 |
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[13]
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On the infinitude of solutions to the diophantine equation px+ qy= z2 when p= 2 and p= 3
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2017 |
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[14]
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On the Diophantine Equation p x+ qy= z 2
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Annals of Pure and Applied Mathematics,
2017 |
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[15]
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All the Solutions of the Diophantine Equation p 3+ q 2= z 3
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Annals of Pure and Applied Mathematics,
2017 |
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[16]
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On Solutions to the Diophantine Equation p x+ qy= z 4
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Annals of Pure and Applied Mathematics,
2017 |
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[17]
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All the Solutions of the Diophantine Equation p3+ qy= z3 with Distinct Odd Primes p, q when y> 3
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[1]
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Proceedings of the Seventh International Conference on Mathematics and Computing
Advances in Intelligent Systems and Computing,
2022
DOI:10.1007/978-981-16-6890-6_52
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