The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of attaching various invariants to a topological space. With his simplicial (co)homology theory, Poincaré was the first to give an instance of what in modern terms we would call a contravariant functor H° from the category of (sufficiently nice) topological spaces to the category of cyclic complexes of abelian groups
Abstract. Tools and arguments developed by Kevin Costello are adapted to fam-ilies of “Outer Spaces ...
this paper is that algebraic cycles provide interesting non-trivial invariants for finite groups, as...
Given a closed oriented surface S of genus 2 we describe those cohomology classes 2 H 1 (S; C ) ...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
Abstract. This paper will survey the various definitions of homology theories from the first Eilenbe...
In order to formalize his work on the Riemann-Roch theorem (in the spirit of Hirzebruch), Grothendie...
Since the early part of the 20th century, topology has gradually spread to many other branches of ma...
Algebraic topology is a young subject, and its foundations are not yet firmly in place. I shall give...
As the name itself suggests, algebraic topology is a branch of mathematics which is halfway between...
This paper concerns a class of complex numbers, called periods, that appear naturally when comparing...
In 1895 Henri Poincaré published his topological work ‘Analysis Situs’. A new subdiscipline inmathem...
Abstract. Tools and arguments developed by Kevin Costello are adapted to fam-ilies of “Outer Spaces ...
this paper is that algebraic cycles provide interesting non-trivial invariants for finite groups, as...
Given a closed oriented surface S of genus 2 we describe those cohomology classes 2 H 1 (S; C ) ...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
The prehistory of Algebraic Topology dates back to Euler, Riemann and Betti, who started the idea of...
Abstract. This paper will survey the various definitions of homology theories from the first Eilenbe...
In order to formalize his work on the Riemann-Roch theorem (in the spirit of Hirzebruch), Grothendie...
Since the early part of the 20th century, topology has gradually spread to many other branches of ma...
Algebraic topology is a young subject, and its foundations are not yet firmly in place. I shall give...
As the name itself suggests, algebraic topology is a branch of mathematics which is halfway between...
This paper concerns a class of complex numbers, called periods, that appear naturally when comparing...
In 1895 Henri Poincaré published his topological work ‘Analysis Situs’. A new subdiscipline inmathem...
Abstract. Tools and arguments developed by Kevin Costello are adapted to fam-ilies of “Outer Spaces ...
this paper is that algebraic cycles provide interesting non-trivial invariants for finite groups, as...
Given a closed oriented surface S of genus 2 we describe those cohomology classes 2 H 1 (S; C ) ...