ON THE HOMOTOPY TYPE OF CERTAIN SPACES

div class=trans-pagebuttonPage 1button div class=trans-image a href=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5page1jpg target=_blank amp-img class=trans-thumb alt=Page 1: ON THE HOMOTOPY TYPE OF CERTAIN SPACES src=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5thumbnails1jpg width=142 height=106 layout=responsive amp-imga divdivdiv class=trans-pagebuttonPage 2button div class=trans-image a href=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5page2jpg target=_blank amp-img class=trans-thumb alt=Page 2: ON THE HOMOTOPY TYPE OF CERTAIN SPACES src=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5thumbnails2jpg width=142 height=106 layout=responsive amp-imga divdivdiv class=trans-pagebuttonPage 3button div class=trans-image a href=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5page3jpg target=_blank amp-img class=trans-thumb alt=Page 3: ON THE HOMOTOPY TYPE OF CERTAIN SPACES src=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5thumbnails3jpg width=142 height=106 layout=responsive amp-imga divdivdiv class=trans-pagebuttonPage 4button div class=trans-image a href=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5page4jpg target=_blank amp-img class=trans-thumb alt=Page 4: ON THE HOMOTOPY TYPE OF CERTAIN SPACES src=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5thumbnails4jpg width=142 height=106 layout=responsive amp-imga divdivdiv class=trans-pagebuttonPage 5button div class=trans-image a href=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5page5jpg target=_blank amp-img class=trans-thumb alt=Page 5: ON THE HOMOTOPY TYPE OF CERTAIN SPACES src=https:reader042fdocumentsinreader042viewer202203241462330b02f0564b7a447d4106html5thumbnails5jpg width=142 height=106 layout=responsive...

ON THE HOMOTOPY TYPE OF CERTAIN SPACES

Documents

Transcript of ON THE HOMOTOPY TYPE OF CERTAIN SPACES

jfdmath.sitehost.iu.eduManifolds Homotopy Equivalent to Certain Torus Bundles over Lens Spaces JAMES F. DAVIS Indiana University WOLFGANG LÜCK Universität Bonn Abstract We compute

Geometry and Topology - GOLDSILBERGLITZERgoldsilberglitzer.at › Diverses › Geometry and Topology.pdf · Geometry and Topology 11.12.2017 Topological Spaces and Homotopy ... Compactification

Springer Monographs in Mathematics · The subject of this monograph is the homotopy theory of diagrams of spaces, chain complexes, spectra, and generalized spectra, where the homotopy

The co ber C˝ and Motivic Chromatic stuMotivic Homotopy Theory The cofiber C˝ Applications to Motivic Chromatic Homotopy theory Bonus Unstable Motivic Spaces I will only work over

Self homotopy equivalences of virtually nilpotent spaces › ~wgd › Dvi › SelfHomotopyEquivalenceVirtuallyNilpotent.pdfautomorphisms to automorphisms, i.e. we reduce Theorem 4.1

An introduction to Homotopy Type Theoryhermant/deducteam/2013/BrunoBarras.pdf · Synthetic Homotopy Theory I Spaces are represented by types: X is aspace ‘X : Type I Points of a

HOMOTOPY T~0RY OF F-SPACES, SPECTRA, AND BISIMPLICIAL … · HOMOTOPY T~0RY OF F-SPACES, SPECTRA, AND BISIMPLICIAL SETS A. K. Bousfield and E. M. Friedlander in [Segal I], Graeme

COMPLETIONS IN ABSTRACT HOMOTOPY THEORY · COMPLETIONS IN ABSTRACT HOMOTOPY THEORY BY ALEX HELLERO Introduction. Certain formal theorems of homotopy theory occur in a wide variety

Stable homotopy theory and geometry · Stable homotopy theory and geometry. HomotopyHomotopy groups of spheresPontryagin-ThomExamples Homotopy Two of these spaces are equivalent if

An Overview of Algebraic Topology - University of Texas at ... · An Overview of Algebraic Topology. Topological Spaces Algebraic TopologySummary Higher Homotopy Groups. Stable homotopy

Homotopy of Operads and Grothendieck– Teichmüller Groups · The Computation of Homotopy Automorphism Spaces of Operads 449 Introduction to the Results of the Computations for E

HOMOTOPY ASSOCIATIVITY OF ^-SPACES. II · 2018. 11. 16. · HOMOTOPY ASSOCIATIVITY OF ^-SPACES. II BY JAMES DILLON STASHEFF(i) 1. Introduction. This paper is a sequal to "Homotopy

Homotopy theory of moduli spaces - Lancaster University · Homotopy theory of moduli spaces James Maunder Department of Mathematics and Statistics Lancaster University A thesis submitted

HOMOTOPY THEORIES - math.univ-paris13.frvallette/download... · De˙nition 1.4 (Homotopy equivalence for spaces). Two topological spaces X and Y are homotopy equivalent, which is

CONCORDANCE SPACES, HIGHER SIMPLE- HOMOTOPY THEORY, AND APPLICATIONS

23 Introduction to homotopy theory - uni-regensburg.de · 23 Introduction to homotopy theory The objects of homotopy theory are the categories of spaces S and spectra Sp.Inthis overview

AN INTRODUCTION TO STABLE HOMOTOPY THEORYhomepages.math.uic.edu/~mholmb2/stable.pdf · idea of homotopy groups is intuitively simple : we study the shape of the topological spaces

Simplicial Homotopy Theorydodo.pdmi.ras.ru/~topology/books/goerss-jardine.pdf · despite the deep connection with the homotopy theory of topological spaces, ex-ist completely outside

1 Categorical homotopy theory · 1 Categorical homotopy theory Much of the material in this section was invented by Quillen to describe the K-theory spaces, and originally appeared

ON CERTAIN HOMOTOPY PROPERTIES OF SOME SPACES OF LINEAR AND PIECEWISE LINEAR … · 2018-11-16 · the smoothings of combinatorial manifolds. In his study of the smoothings of Brouwer