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In this paper and its companion [GN], we study the space Z of meromorphic quasimaps from a curve into an affine spherical G-variety X.. Examples include flag varieties,
The symplectic convexity theorem states that the image under the moment map of a compact connected symplectic manifold with Hamiltonian torus action is a convex polytope..
Since the varieties of groups and of monoids have unique derived zeroary operations (giving the identity element), Theorem 2.1 tells us that the initial representable functor
This class of spaces is important because of the dichotomy theorem (the subject of the book [8]) which states that a finite, 1-connected complex either has finite total
In [8] an analogue of Nagumo’s theorem is proved for some boundary- value problems connected with differential equations of the third order, whereas in [9] and [10] the method
connected theory of elastothermodiffusion for three-dimensional do- mains bounded by several closed surfaces when the same boundary conditions are fulfilled on every separate
As the main result we introduce the asymptotic formula for the second solution of the Euler-Weber equation (1), which is linearly independent to the principal one stated in Theorem
Since there exists only one plane P with 4 points among the planes with the same direction, then by Theorem 6 the four 3-dimensional affine subspaces containing P have at most
