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May 20 |
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Yitang Zhang’s preprint on Landau-Siegel zeros The second paragraph on page 2 in Zhang's paper: Although Theorem 2 does not completely eliminate the Landau-Siegel zeros in their original deļ¬nition, our results will be sufficient for various applications in both of the analytic number theory and algebraic number theory. |
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Apr 21 |
revised |
sum of three cubes and parametric solutions Complementary Comments |
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Apr 14 |
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Are there refuted analogues of the Riemann hypothesis? Most Dirichlet Series(those one without Euler Products) with periodic coefficients badly violate RH( see arxiv.org/abs/0807.0783). |
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Apr 5 |
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sum of three cubes and parametric solutions @Martin: Yes, it is exactly the same question I asked on Math.SE. |
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Apr 3 |
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sum of three cubes and parametric solutions $x^3+y^3=z^3+w^3$ has indeed infinite many polynomial solutions(as Euler has stated), but we do not know whether $w\vert(x,y,z)$ from such a statement. |
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Apr 3 |
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sum of three cubes and parametric solutions @D Burde:It is quite easy to find a family of genus 0 curves on the surface $x^3+y^3+z^3=2$. Finding out an intersection of the surface and a tangent plane touching the surface at a rational point could be a easy way to construct a genus 0 curve on the surface. But the curve mentioned in the question is a special genus 0 curve, I think. |
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Apr 1 |
asked | sum of three cubes and parametric solutions |
