Nikita Kalinin
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Registered User
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1d |
accepted | Hypersurfaces in Toric Varieties, Help understand a proof from Mikhalkin’s paper |
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May 16 |
comment |
Diameter-area ratio for affine tranformations. yes sure. Triangle with sides equal $d$. Its diameter is $d$, its area is $\sqrt{3}d^2/4$. But any figure spanned on two intervals of length $d$ and angle $\pi/3$ between them works as well. |
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May 14 |
revised |
Diameter-area ratio for affine tranformations. added 105 characters in body |
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May 14 |
revised |
Diameter-area ratio for affine tranformations. added 57 characters in body |
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May 14 |
revised |
Diameter-area ratio for affine tranformations. added 282 characters in body |
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May 14 |
revised |
Diameter-area ratio for affine tranformations. added 69 characters in body |
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May 14 |
answered | Diameter-area ratio for affine tranformations. |
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May 13 |
revised |
Diameter-area ratio for affine tranformations. edited tags |
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May 13 |
asked | Diameter-area ratio for affine tranformations. |
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May 2 |
comment |
Asymptotics vs Puiseux series That is true, but in a question I have a finite set of pairwise comparable asymptotics, so, I evoke for properties of "good" asymptotics |
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May 1 |
revised |
Asymptotics vs Puiseux series added 109 characters in body |
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May 1 |
revised |
Asymptotics vs Puiseux series added 17 characters in body; added 11 characters in body |
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May 1 |
asked | Asymptotics vs Puiseux series |
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Apr 25 |
awarded | ● Popular Question |
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Apr 19 |
comment |
Notion of transversality over the field of Puiseux series. I think if they are not transversal at a point $a(t)$ then for any $t_0$ they are not transversal at the point $a(t_0)$ |
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Apr 2 |
revised |
Area of a lattice polygon in terms of its width deleted 375 characters in body; added 62 characters in body |
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Apr 2 |
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Area of a lattice polygon in terms of its width @Ilya: it is not a simple problem, my solution is not true. |
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Apr 1 |
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Area of a lattice polygon in terms of its width added 136 characters in body |
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Apr 1 |
revised |
Area of a lattice polygon in terms of its width added 60 characters in body |
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Mar 31 |
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Area of a lattice polygon in terms of its width @robot: I was looking for an estimation $area(M)\geq cd^2$ |
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Mar 30 |
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Area of a lattice polygon in terms of its width @Ilya: I had started this bounty before I realized that it is a simple problem, and I was very nervous =)) Now I can not cancel it. Concerning the first comment: an affine transformation preserves the lattice width, it is enough for me. |
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Mar 29 |
answered | Area of a lattice polygon in terms of its width |
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Mar 29 |
revised |
Area of a lattice polygon in terms of its width deleted 91 characters in body |
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Mar 29 |
revised |
Area of a lattice polygon in terms of its width added 95 characters in body |
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Mar 29 |
revised |
Area of a lattice polygon in terms of its width deleted 114 characters in body; added 4 characters in body |
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Mar 29 |
revised |
Area of a lattice polygon in terms of its width added 300 characters in body; added 31 characters in body; edited body |
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Mar 29 |
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Area of a lattice polygon in terms of its width Thay gives us $area(M)\geq d^2/4$, it is worse than $g\geq d^2/{2\sqrt{3}}$ |
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Mar 27 |
comment |
Helped needed with some characteristic class / number questions at least you should always distinguish real bundles (and you have diffeomorphism here) and complex ones (here you have Chern classes) |
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Mar 27 |
answered | Family of hypersurfaces in (C^*)^2 corresponding to tropical family |
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Mar 27 |
asked | Area of a lattice polygon in terms of its width |
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Mar 26 |
asked | Sum of two tangent bundles of $S^{2n}$ |
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Mar 8 |
answered | Video lectures of mathematics courses available online for free |
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Feb 28 |
awarded | ● Yearling |
