Non-Negative Integer Solutions of Two Diophantine Equations 2x + 9y = z2 and 5x + 9y = z2

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ISSN Print: 2327-4352
ISSN Online: 2327-4379
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"Non-Negative Integer Solutions of Two Diophantine Equations 2^x + 9^y = z² and 5^x + 9^y = z²"
written by Md. Al-Amin Khan, Abdur Rashid, Md. Sharif Uddin,
published by Journal of Applied Mathematics and Physics, Vol.4 No.4, 2016

has been cited by the following article(s):

[1]	On the Diophantine Equations 2 x+ 5 y= z 2 and 7 x+ 11 y= z 2
	2020

[2]	On Solutions to the Diophantine Equation 3x+ qy= z2
	2019

[3]	On Solutions of the Diophantine Equation 8 x+ 9 y= z 2 when x, y, z are Positive Integers
	Annals of Pure and Applied Mathematics, 2019

[4]	สม การ ได โอ เฟ น ไท น์ 8^ x+ 61^ y= z^ 2 และ 8^ x+ 67^ y= z^ 2
	2019

[5]	On solutions of the diophantine equation 8x+ 9y= z2 when x, y, z are positive integers
	2019

[6]	Solutions of the Diophantine Equation 2 x+ py= z 2 When p is Prime
	Annals of Pure and Applied Mathematics, 2018

[7]	All the Solutions of the Diophantine Equation p 3+ q 2= z 2
	2017

[8]	On the infinitude of solutions to the diophantine equation px+ qy= z2 when p= 2 and p= 3
	2017

[9]	On the Diophantine Equation p x+ qy= z 2
	Annals of Pure and Applied Mathematics, 2017

[10]	All the Solutions of the Diophantine Equation p 3+ q 2= z 3
	Annals of Pure and Applied Mathematics, 2017

[11]	On Solutions to the Diophantine Equation p x+ qy= z 4
	Annals of Pure and Applied Mathematics, 2017

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