flat connection वाक्य
उदाहरण वाक्य
मोबाइल
- This shows the need to restrict to flat connections with regular singularities in the Riemann Hilbert correspondence.
- Flat connections are determined entirely by holonomies around noncontractible cycles on the base " M ".
- This natural flat connection is a Gauss Manin connection " and can be described by the Picard Fuchs equation.
- This equation corresponds to a flat connection on the trivial algebraic line bundle over " A " 1.
- A much more elementary theorem than the Riemann Hilbert correspondence states that flat connections on holomorphic vector bundles are determined up to isomorphism by their monodromy.
- Since the functions " ce z " are defined on the whole affine line " A " 1, the monodromy of this flat connection is trivial.
- They can also be regarding as a natural extension of the Atiyah Bott symplectic structure on spaces of flat connections on Riemann surfaces to the world of meromorphic geometry-a perspective pursued by Philip Boalch.
- One of the driving forces for the study of Hamiltonian group action is its application to moduli spaces; for example, the moduli space of flat connections . ( This article however focuses on finite-dimensional spaces .)
- But this flat connection is not isomorphic to the obvious flat connection on the trivial line bundle over " A " 1 ( as an algebraic vector bundle with flat connection ), because its solutions do not have moderate growth at ".
- But this flat connection is not isomorphic to the obvious flat connection on the trivial line bundle over " A " 1 ( as an algebraic vector bundle with flat connection ), because its solutions do not have moderate growth at ".
- But this flat connection is not isomorphic to the obvious flat connection on the trivial line bundle over " A " 1 ( as an algebraic vector bundle with flat connection ), because its solutions do not have moderate growth at ".
- On the other hand, if we work with holomorphic ( rather than algebraic ) vector bundles with flat connection on a noncompact complex manifold such as " A " 1 = "'C "', then the notion of regular singularities is not defined.
- The condition of regular singularities means that locally constant sections of the bundle ( with respect to the flat connection ) have moderate growth at points of " Y " X ", where " Y " is an algebraic compactification of " X ".
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