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Tropical compactification

Mathematical concept From Wikipedia, the free encyclopedia

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In algebraic geometry, a tropical compactification is a compactification (projective completion) of a subvariety of an algebraic torus, introduced by Jenia Tevelev.[1][2] Given an algebraic torus and a connected closed subvariety of that torus, a compactification of the subvariety is defined as a closure of it in a toric variety of the original torus. The concept of a tropical compactification arises when trying to make compactifications as "nice" as possible. For a torus and a toric variety , the compactification is tropical when the map

is faithfully flat and is proper.

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