Within algebraic topology, the prominent role of multiplicative cohomology theories has led to a great deal of foundational research on ring spectra and in the 1990s this gave rise to significant new approaches to constructing categories of spectra and ring-like objects in them. This book contains some important new contributions to the theory of structured ring spectra as well as survey papers describing these and relationships between them. One important aspect is the study of strict multiplicative structures on spectra and the development of obstruction theories to imposing strictly associative and commutative ring structures on spectra. A different topic is the transfer of classical algebraic methods and ideas, such as Morita theory, to...
We construct and examine the universal Toda bracket of a highly structured ring spectrum R. This inv...
This paper sets up the foundations for derived algebraic geometry, Goerss-Hopkins obstruction theory...
AbstractConsider a commutative simplicial ring B which is an algebra over the rational numbers. We s...
There were two main themes present in the workshop. One is probably best described by the term arith...
This book contains some important new contributions to the theory of structured ring spectra
Abstract: The simplicial objects in an algebraic category admit an abstract homotopy theory via a Qu...
AbstractThe simplicial objects in an algebraic category admit an abstract homotopy theory via a Quil...
AbstractWe apply ideas from commutative algebra, and Morita theory to algebraic topology using ring ...
AbstractThe simplicial objects in an algebraic category admit an abstract homotopy theory via a Quil...
In the early 1970s, Morava studied forms of topological K-theory and observed that they have interes...
Contents Introduction 1 1. Spectra and the stable homotopy category 6 2. Smash products and twisted...
We view strict ring spectra as generalized rings. The study of their algebraic K-theory is motivated...
We explain a new relationship between formal group laws and ring spectra in stable homotopy theory. ...
We explain a new relationship between formal group laws and ring spectra in stable homotopy theory. ...
The article is designed to explain to commutative algebraists what spectra (in the sense of algebrai...
We construct and examine the universal Toda bracket of a highly structured ring spectrum R. This inv...
This paper sets up the foundations for derived algebraic geometry, Goerss-Hopkins obstruction theory...
AbstractConsider a commutative simplicial ring B which is an algebra over the rational numbers. We s...
There were two main themes present in the workshop. One is probably best described by the term arith...
This book contains some important new contributions to the theory of structured ring spectra
Abstract: The simplicial objects in an algebraic category admit an abstract homotopy theory via a Qu...
AbstractThe simplicial objects in an algebraic category admit an abstract homotopy theory via a Quil...
AbstractWe apply ideas from commutative algebra, and Morita theory to algebraic topology using ring ...
AbstractThe simplicial objects in an algebraic category admit an abstract homotopy theory via a Quil...
In the early 1970s, Morava studied forms of topological K-theory and observed that they have interes...
Contents Introduction 1 1. Spectra and the stable homotopy category 6 2. Smash products and twisted...
We view strict ring spectra as generalized rings. The study of their algebraic K-theory is motivated...
We explain a new relationship between formal group laws and ring spectra in stable homotopy theory. ...
We explain a new relationship between formal group laws and ring spectra in stable homotopy theory. ...
The article is designed to explain to commutative algebraists what spectra (in the sense of algebrai...
We construct and examine the universal Toda bracket of a highly structured ring spectrum R. This inv...
This paper sets up the foundations for derived algebraic geometry, Goerss-Hopkins obstruction theory...
AbstractConsider a commutative simplicial ring B which is an algebra over the rational numbers. We s...