List questions from diophantine-equations

Published on 27 Mar 2026 - 21:33

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Intersection of two recurrences.

Published on 27 Aug 2014 - 18:52

246

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Diophantine: $x^3+5=y^5$

Published on 27 Aug 2014 - 19:33

101

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An example of how to solve equation over $\mathbb{Z}$

Published on 30 Aug 2014 - 7:54

686

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Minimum of $|az_x-bz_y|$

Published on 26 Mar 2026 - 4:51

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Generating Functions and Linear Diophantine Inequalities

Published on 25 Mar 2026 - 2:59

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Finding the number of two digit numbers

Published on 02 Sep 2014 - 7:43

387

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Finding every triplet $(n,a,b)$ such that $n!=2^a-2^b$

Published on 28 Mar 2026 - 3:34

113

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Solve $a^2+b^n=c^2$

Published on 05 Sep 2014 - 10:27

368

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The diophantine equation $a^2+ab-b^2=0$

Published on 05 Sep 2014 - 13:47

82

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Diophantine equation: $2(x^3+xy+y^3)=3(x+y)$

Published on 28 Mar 2026 - 9:33

175

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Integral point on certain cubic surfaces and rational parametric solutions

Published on 07 Sep 2014 - 3:27

7.5k

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Parametric solution of the Diophantine equation $\frac{1}{p}=\frac{1}{x}+\frac{1}{y}+\frac{1}{z} ,x,y,z∈Z^+.$

Published on 28 Mar 2026 - 20:14

101

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To solve for $x,y,n$ in non-negative integers , $\dfrac{x!+y!}{n!}=p^n$ , $p$ a given prime

Published on 11 Sep 2014 - 13:09

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Solving $y^3=x^3+8x^2-6x+8$

Published on 12 Sep 2014 - 12:26

List Question

Counting bounded integer solutions to $\sum_ia_ix_i\leqq n$

Intersection of two recurrences.

Diophantine: $x^3+5=y^5$

An example of how to solve equation over $\mathbb{Z}$

Minimum of $|az_x-bz_y|$

Generating Functions and Linear Diophantine Inequalities

Finding the number of two digit numbers

Finding every triplet $(n,a,b)$ such that $n!=2^a-2^b$

Solve $a^2+b^n=c^2$

The diophantine equation $a^2+ab-b^2=0$

Diophantine equation: $2(x^3+xy+y^3)=3(x+y)$

Integral point on certain cubic surfaces and rational parametric solutions

Parametric solution of the Diophantine equation $\frac{1}{p}=\frac{1}{x}+\frac{1}{y}+\frac{1}{z} ,x,y,z∈Z^+.$

To solve for $x,y,n$ in non-negative integers , $\dfrac{x!+y!}{n!}=p^n$ , $p$ a given prime

Solving $y^3=x^3+8x^2-6x+8$

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