منابع مشابه
A new C discontinuous Galerkin method for Kirchhoff plates
A general framework of constructing C discontinuous Galerkin (CDG) methods is developed for solving the Kirchhoff plate bending problem, following some ideas in [10, 12]. The numerical traces are determined based on a discrete stability identity, which lead to a class of stable CDG methods. A stable CDGmethod, called the LCDGmethod, is particularly interesting in our study. It can be viewed as ...
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Abs t r ac t . Let 7) be a Hermitian symmetric space of tube type, S its Shilov boundary and G the neutral component of the group of bi-holomorphic diffeomorphisms of 7). In the model situation 7) is the Siegel disc, S is the manifold of Lagrangian subspaces and G is the symplectic group. We introduce a notion of transversality for pairs of elements in S, and then study the action of G on the s...
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Let Lag(E) be the grassmannian of lagrangian subspaces of a complex symplectic vector space E. We construct a Maslov class which generates the second integral cohomology of Lag(E), and we show that its mod 2 reduction is the characteristic class of a flat gerbe with structure group Z2. We explain the relation of this gerbe to the well-known flat Maslov line bundle with structure group Z4 over t...
متن کاملA Maslov cocycle for unitary groups
We introduce a 2-cocycle for symplectic and skew-hermitian hyperbolic groups over arbitrary fields and skew-fields, with values in the Witt group of hermitian forms. This cocycle has good functorial properties: it is natural under extension of scalars and stable, and so it can be viewed as a universal 2-dimensional characteristic class for these groups. Over R and C, it coincides with the first...
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ژورنال
عنوان ژورنال: Geophysical Journal International
سال: 1998
ISSN: 0956-540X,1365-246X
DOI: 10.1046/j.1365-246x.1998.00457.x