Homotopy theory is a cornerstone of modern algebraic topology, concerned with the study of spaces up to continuous deformations. This approach characterises topological spaces by their intrinsic ...

Homotopy theory and K‐theory are intertwined fields that have significantly advanced our understanding of topological spaces, algebraic structures and their interrelations. Homotopy theory studies ...

Boardman, who specialized in algebraic and differential topology, was renowned for his construction of the first rigorously correct model of the homotopy category of spectra, a branch of mathematics ...

The aim of the conference is to foster interactions between researchers working in areas such as classification of C*-algebras and Steinberg algebras, topological and algebraic K-theory, the ...

Proceedings of the National Academy of Sciences of the United States of America, Vol. 37, No. 5 (May 15, 1951), pp. 307-310 (4 pages) ...