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Mordell equation with prime-squared constant

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#number-theory #divisibility #diophantine-equations #elliptic-curves #mordell-curves
134
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Mordell equation with prime-power constant

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#number-theory #divisibility #diophantine-equations #elliptic-curves #mordell-curves
409
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Mordell curves with many integral points

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#number-theory #diophantine-equations #elliptic-curves #mordell-curves
382
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How to find an upper bound on the number of solutions of $y^3=x^2+4^k$

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#number-theory #diophantine-equations #gaussian-integers #mordell-curves
65
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Which Mordell-curves have exactly $2$ integral points with large coordinates?

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#number-theory #mordell-curves
92
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Is there an explanation for these gaps?

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#number-theory #elliptic-curves #mordell-curves
134
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For which small $n$ is unknown whether the Mordell-curve has an integral point?

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#number-theory #reference-request #elliptic-curves #mordell-curves
165
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How large can the smallest integral solution of a Mordell curve be?

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#number-theory #elliptic-curves #mordell-curves
104
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Has the Mordell-curve equation always a solution in $\mathbb Z_n$?

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#number-theory #mordell-curves
272
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I think I found an error in a OEIS-sequence. What is the proper site to post it?

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#number-theory #soft-question #mordell-curves
474
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Proof that $y^2=x^3+21$ has no integral solution with elementary methods?

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#number-theory #modular-arithmetic #quadratic-residues #mordell-curves
118
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Are there polynomials $f,g$ with $deg(f^2-g^3)=1$?

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#number-theory #polynomials #mordell-curves
195
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Have the equations $y^2=x^3+n!$ and $y^2=x^3-n!$ infinitely many integral solutions?

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#number-theory #diophantine-equations #factorial #mordell-curves
87
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Can we find such triples systematically , or is it a "lucky strike"?

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#number-theory #conjectures #mordell-curves
48
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Can we check efficiently whether a given integer solution of a Mordell-curve is the smallest?

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#number-theory #computational-complexity #mordell-curves

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