# local chart

## local chart

An aeronautical chart designed for contact flight in a congested area.
References in periodicals archive ?
I'm sure all these nine acts are very good, but surely there are more local acts who would love to play, such as all those who entered the Godiva Calling competitions, and all those featured in the local chart broadcast on Hillz FM.
It didn't take all night for the song to climb to the top of the local chart on June 21.
Let h = (U, [u.sup.[alpha]]; [alpha] = 1,...,n) be a local chart on N and suppose that [E|.sub.U]:= [[pi].sup.-1] (U) has a trivialization.
A function y : X [right arrow] R is said to be (strongly) plurisubharmonic at a point x [member of] X if there is a local chart i : [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] of X, U [member of] x and [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] such that:
The expression of the Poincare compactification p(X) of system (1.3) in the local chart [U.sub.1] is given by
Stay connected with Cheryl on Facebook at: https://www.facebook.com/officialcherylbarnes/timeline?ref=page_internal on Twitter at: https://twitter.com/jazzycheryl and on ReverbNation at: http://www.reverbnation.com/cherylbarnes (where she ranks #1 on the local chart).
< [n.sub.m],m [greater than or equal to] 1, a topological combinatorial manifold Ml is a Hausdorff space such that for any point p [member of] [??], there is a local chart ([U.sub.p], [[phi].sub.p]) of p, i.e., an open neighborhood [U.sub.p] of p in [??] and a homeomorphism [[phi].sub.p] : [U.sub.p] [right arrow] [??]([n.sub.1](p), ..., [n.sub.s(p)](p)) with
If (U, (([x.sup.i])) i, j, k 1,2, n, is a local chart on M, then [partial derivative]/[partial derivative][X.sup.i] provide a local basis for X(U).
The local chart toppers will headline the venue's closing party alongside fellow Dundee bands The Law and Luva Anna.
The 2008 line-up includes ex-Atomic Kitten singer Natasha Hamilton, local chart superstars Journey South and bubbly X Factor duo Same Difference.
Theorem 4.3.([14]) For any point p [member of] ([M.sup.n], [A.sup.[omega]]) with a local chart ([U.sub.p], [[phi].sub.p]), [[phi].sub.p](p) = ([x'.sub.1] [x.sup.0.sub.2],..., [x.sup.0.sub.n]), if there are just s euclidean directions along [e.sub.[i.sub.1]], [e.sub.[i.sub.2]],..., [e.sub.[i.sub.s]] for a point, then the dimension of [T.sub.p][M.sup.n] is
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