Curso de Geometría Afín y Geometría Euclideana by Antonio Felix Costa González, Javier Lafuente García

By Antonio Felix Costa González, Javier Lafuente García

Show description

By Antonio Felix Costa González, Javier Lafuente García

Show description

Read or Download Curso de Geometría Afín y Geometría Euclideana PDF

Similar geometry and topology books

Real Methods in Complex and CR Geometry: Lectures given at the C.I.M.E. Summer School held in Martina Franca, Italy, June 30 - July 6, 2002

The geometry of genuine submanifolds in complicated manifolds and the research in their mappings belong to the main complicated streams of latest arithmetic. during this sector converge the recommendations of varied and complex mathematical fields resembling P. D. E. 's, boundary price difficulties, precipitated equations, analytic discs in symplectic areas, complicated dynamics.

Designing fair curves and surfaces: shape quality in geometric modeling and computer-aided design

This state of the art learn of the innovations used for designing curves and surfaces for computer-aided layout purposes specializes in the main that reasonable shapes are constantly freed from unessential gains and are easy in layout. The authors outline equity mathematically, show how newly built curve and floor schemes warrantly equity, and help the consumer in picking out and elimination form aberrations in a floor version with out destroying the crucial form features of the version.

Extra resources for Curso de Geometría Afín y Geometría Euclideana

Sample text

However, our theories h G (w ex. 1.

2) an__~dH(X,Y;h for their common limit. I. 2. H(X,Y;h ), F(X,Y;h ) are cohomology theories in each variable X,Y 40 separately, and r : H(X,Y;h ) + h ( X A Y ) is if for some p Xp -or Y p is a Kunneth space. an. isomorphism . F are defined in w pp. 24-5 ). ~4. I. Tor~ r (r § h (X A and the identifications Y). I. ~, are natural in X,Y. 1. Let X, be a ~rojective : EI(X,;h in the case that interests us. @o complex, ) @ EI(Y,;h h Y, ~ % complex. Then the pairing ) + EI(X . ;h ) is an isomorphism.

O Notes I. Trivially, e @ sTM is a Kunneth space for any h ; and the category of K~nneth spaces is closed under suspensions and wedges. (I know of no case where the distinction between 'left' and 'right' Kunneth spaces etc. makes any difference, so I shall only observe it when it seems that it might). 2. It may be possible to drop finiteness restrictions and deal with completed tensor products (with respect to some topology). These questions may be- come particularly important in the case of To~/B.

Download PDF sample

Rated 4.17 of 5 – based on 24 votes