Abstract <p> The paper presents a generalization of D. Bykov’s construction that realizes a full flag variety as a Lagrangian submanifold in a direct product of projective spaces. The proof of the results relies heavily on standard constructions of algebraic geometry, including the theory of Kähler potentials. </p>

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Ample Divisors and Lagrangian Submanifolds

  • Nikolay Tyurin

摘要

Abstract

The paper presents a generalization of D. Bykov’s construction that realizes a full flag variety as a Lagrangian submanifold in a direct product of projective spaces. The proof of the results relies heavily on standard constructions of algebraic geometry, including the theory of Kähler potentials.