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cotangent

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The term "microlocal" implies localisation not only with respect to location in the space, but also with respect to cotangent space directions at a given point.
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The cotangent space will then consist of all the possible first-order behaviors of a function near x.
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The tangent space and the cotangent space at a point are both real vector spaces of the same dimension and therefore isomorphic to each other via many possible isomorphisms.
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The ratio of the lengths of the catheti defines the trigonometric functions tangent and cotangent of the angles in the triangle.
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See also tangent bundle and cotangent bundle.
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Analytic mappings induce pushforward maps on tangent spaces and pullback maps on cotangent spaces.
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Likewise, the phase space can be defined more deeply using topological manifolds and the cotangent bundle.
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Cotangent complexes were originally defined in special cases by a number of authors.
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A special set of coordinates can be defined on the cotangent bundle; these are called the canonical coordinates.
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Readers familiar with more advanced mathematics such as cotangent bundles, exterior derivatives and symplectic manifolds should read the related symplectomorphism article.
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