Functors and categories of Banach spaces: Tensor products, operator ideals, and functors on categories of Banach spaces (Lecture notes in mathematics ; 651)

Science & Math

Michor, Peter W.

Mathematics

Springer, Verlag

This volume celebrates the anniversary of Professor Johann Radon's publication of the paper on integral transform. It documents the proceedings of the conference at the Erwin Schrodinger International Institute of Mathematical Physics, as well as historical and biographical information.

Seventy-Five Years or Radon Transform: Proceedings of the Conference Held at the Erwin Schrodinger International Institute for Mathematical Physics in ... Physics) (English and German Edition)

Intl Pr of Boston Inc

<p>The aim of this work is threefold: First it should be a monographical work on natural bundles and natural op erators in differential geometry. This is a field which every differential geometer has met several times, but which is not treated in detail in one place. Let us explain a little, what we mean by naturality. Exterior derivative commutes with the pullback of differential forms. In the background of this statement are the following general concepts. The vector bundle A kT* M is in fact the value of a functor, which associates a bundle over M to each manifold M and a vector bundle homomorphism over f to each local diffeomorphism f between manifolds of the same dimension. This is a simple example of the concept of a natural bundle. The fact that exterior derivative d transforms sections of A kT* M into sections of A k+1T* M for every manifold M can be expressed by saying that d is an operator from A kT* M into A k+1T* M.</p>

Natural Operations in Differential Geometry

Kolar, Ivan

Slovak, Jan

Computers & Technology

Springer

Mathematik in Österreich und die NS-Zeit: 176 Kurzbiographien (Mathematik im Kontext) (German Edition)

Ruppert, Wolfgang A. F.

Springer Spektrum

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