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2 votes
1 answer
223 views

Image of an isotropic manifold under lagrangian correspondence is isotropic?

Is the following statement well known? Let $M,N$ be symplectic (algebraic) manifolds. Let $L \subset M \times N$ be a (smooth) Lagrangian correspondence. For a subset $X \subset M$ we denote $L(X):=( …
Rami's user avatar
  • 2,649
1 vote
0 answers
221 views

Co-normal bundle of orthogonal compliment

Is the following fact well known? Let $X$ be a manifold and $V$ be a vector space. Let $E_1$ be a sub-bundle of the constant bundle $X \times V$. Let $E_2$ be its orthogonal compliment in $X \tim …
Rami's user avatar
  • 2,649
4 votes
1 answer
392 views

Direct image of Lagrangian subspaces of the co-tangent bundle

Let $p:X \to Y$ be a map of smooth algebraic varieties. Let $C \subset T^* X$ be a (locally closed) submanifold. Denote by $p_*(C) \subset T^* Y$ the following set: $$ \{(y,v) \in T^*(Y)\mid\exists …
Rami's user avatar
  • 2,649