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Abstracts for Minicourse on dendroidal topology

Alternatively have a look at the program.

Introduction to dendroidal topology. Part 1 of 4

Posted in
Speaker: 
Ieke Moerdijk
Affiliation: 
Nijmegen
Date: 
Tue, 08/10/2013 - 14:30 - 16:00
Location: 
MPIM Lecture Hall
Parent event: 
MPI-Oberseminar
Parent event: 
String Netzwerktreffen

Dendroidal topology is an extension of simplical topology, geared towards the theory of operads and of infinity-operads. In the first part of the course, we will discuss topological operads and their algebras, and the Boardman-Vogt resolution. Next, we will introduce the category of dendroidal sets, and the corresponding notion of infinity operad. This will naturally include a discussion of the Joyal model structure on simplicial sets and the corresponding notion of infinity category. We will discuss several models for the homotopy theory of dendroidal sets, e.g.

Introduction to dendroidal topology. Part 2 of 4

Posted in
Speaker: 
Ieke Moerdijk
Affiliation: 
Nijmegen
Date: 
Wed, 09/10/2013 - 14:30 - 16:00
Location: 
MPIM Lecture Hall

Dendroidal topology is an extension of simplical topology, geared towards the theory of operads and of infinity-operads. In the first part of the course, we will discuss topological operads and their algebras, and the Boardman-Vogt resolution. Next, we will introduce the category of dendroidal sets, and the corresponding notion of infinity operad. This will naturally include a discussion of the Joyal model structure on simplicial sets and the corresponding notion of infinity category. We will discuss several models for the homotopy theory of dendroidal sets, e.g.

Introduction to dendroidal topology. Part 3 of 4

Posted in
Speaker: 
Ieke Moerdijk
Affiliation: 
Nijmegen
Date: 
Thu, 10/10/2013 - 14:30 - 16:00
Location: 
MPIM Lecture Hall

Dendroidal topology is an extension of simplical topology, geared towards the theory of operads and of infinity-operads. In the first part of the course, we will discuss topological operads and their algebras, and the Boardman-Vogt resolution. Next, we will introduce the category of dendroidal sets, and the corresponding notion of infinity operad. This will naturally include a discussion of the Joyal model structure on simplicial sets and the corresponding notion of infinity category. We will discuss several models for the homotopy theory of dendroidal sets, e.g.

Introduction to dendroidal topology. Part 4 of 4

Posted in
Speaker: 
Ieke Moerdijk
Affiliation: 
Nijmegen
Date: 
Fri, 11/10/2013 - 10:30 - 12:00
Location: 
MPIM Lecture Hall

Dendroidal topology is an extension of simplical topology, geared towards the theory of operads and of infinity-operads. In the first part of the course, we will discuss topological operads and their algebras, and the Boardman-Vogt resolution. Next, we will introduce the category of dendroidal sets, and the corresponding notion of infinity operad. This will naturally include a discussion of the Joyal model structure on simplicial sets and the corresponding notion of infinity category. We will discuss several models for the homotopy theory of dendroidal sets, e.g.

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