International Conference On Symplectic Topology A Symplectic Lookођ We suggest the answer is a 2 dimensional torus. there is already a very well studied mirror relationship between the symplectic torus and the tate elliptic curve (over $\mathbf {z}(\!(t)\!)$ ), which we review in section 2. to get the fargues–fontaine curve in place of the tate curve, we introduce two changes: 1. Speaker: yanki lekili (king’s college) a symplectic look at the farguesfontaine curveevent page: bit.ly 2hl53ajvideos playlist: bit.ly 30cjox.
Pdf A Symplectic Look At The Farguesвђ Fontaine Curve A symplectic look at the fargues fontaine curve yanki lekili1 1 kings college london i will explain how to introduce a frobenius twist in the construction of fukaya category. this new construction applied to a symplectic 2 torus gives a symplectic mirror to the fargues fontaine curve of p adic hodge theory. this is joint work in progress with. Elliptic curve (over z((𝑡))), which we review in section 2. to get the fargues–fontaine curve in place of the tate curve, we introduce two changes: 1. we couple lagrangian floer theory to a locally constant sheaf of rings on the torus – the fibre of this sheaf of rings has characteristic p and going around one of the circles is the pth. To get the fargues–fontaine curve in place of. the tate curv e, we introduce two chang es: 1. we couple lagrangian floer theory to a locally constant sheaf of rings on the torus – the fibre. Yanki lekili, david treumann. this paper discusses homological mirror symmetry for the fargues fontaine curve of equal characteristic. comments: 42 pages. subjects: symplectic geometry (math.sg); number theory (math.nt) cite as: arxiv:2006.15612 [math.sg] (or arxiv:2006.15612v1 [math.sg] for this version).
The Fargues Fontaine Curve Insights From Perfectoid Spaces And P Adic To get the fargues–fontaine curve in place of. the tate curv e, we introduce two chang es: 1. we couple lagrangian floer theory to a locally constant sheaf of rings on the torus – the fibre. Yanki lekili, david treumann. this paper discusses homological mirror symmetry for the fargues fontaine curve of equal characteristic. comments: 42 pages. subjects: symplectic geometry (math.sg); number theory (math.nt) cite as: arxiv:2006.15612 [math.sg] (or arxiv:2006.15612v1 [math.sg] for this version). Abstract we study a version of the fukaya category of a symplectic 2 torus with coefficients in a locally constant sheaf of rings. the sheaf of rings includes a globally defined novikov parameter that plays its usual role in organising polygon counts by area. it also includes a ring of constants whose variation around the the torus can be encoded by a pair of commuting ring automorphisms. when. Download citation | a symplectic look at the fargues fontaine curve | this paper discusses homological mirror symmetry for the fargues fontaine curve of equal characteristic. | find, read and cite.
A Symplectic Look At The Fargues Fontaine Curve Papers With Code Abstract we study a version of the fukaya category of a symplectic 2 torus with coefficients in a locally constant sheaf of rings. the sheaf of rings includes a globally defined novikov parameter that plays its usual role in organising polygon counts by area. it also includes a ring of constants whose variation around the the torus can be encoded by a pair of commuting ring automorphisms. when. Download citation | a symplectic look at the fargues fontaine curve | this paper discusses homological mirror symmetry for the fargues fontaine curve of equal characteristic. | find, read and cite.
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