Tyurin, Nikolay A.
Abstract
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Every algebraic variety can be regarded as a symplectic manifold being equipped with a Kahler form. Therefore it is natural to study lagrangian geometry of any algebraic variety. We present two basic constructions which can be applied to a sufficiently wide set of algebraic varieties.
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Every algebraic variety can be regarded as a symplectic manifold being equipped with a Kahler form. Therefore it is natural to study lagrangian geometry of any algebraic variety. We present two basic constructions which can be applied to a sufficiently wide set of algebraic varieties.
Key concepts: Function field of an algebraic variety, Singular point of an algebraic variety, Dimension of an algebraic variety, Algebraic variety, Mathematics, Variety (cybernetics), Lagrangian, Real algebraic geometry