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Algebraic glueing

Geometric Poincare cobordisms (VjX.X ). (V, X, X ) can be glued together to define a geometric Poincare cobordism (Y X,X ) with [Pg.77]

We shall now recall from 1.3 the analogue of this glueing operation for algebraic Poincar4 cobordisms. [Pg.77]

The union operation for algebraic Poincare cobocdisms hs a particularly simple expression (up to hoinotopy equivalence) in the special case when all the chain maps involved are defir by Inclusions of direct summands, as follows. [Pg.79]

The direct union of adjoining direct (n+1)-dimensional e-symmetric c-quadratic c = ( (f f C C - [Pg.79]

Furthermore, if c,c are adjoining algebraic Poincare cobordisms there is defined a homotopy equivalence cue - c uc  [Pg.81]


We have the following algebraic version of the Novikov additivity property for the signature, involving the glueing of forms defined in 1.7. [Pg.608]


See other pages where Algebraic glueing is mentioned: [Pg.77]    [Pg.116]    [Pg.477]    [Pg.481]    [Pg.798]    [Pg.830]    [Pg.77]    [Pg.116]    [Pg.477]    [Pg.481]    [Pg.798]    [Pg.830]    [Pg.200]    [Pg.146]    [Pg.147]   


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