Viktoriya Ozornova: Equivalences in higher categories

Viktoriya Ozornova: Equivalences in higher categories

Viktoriya Ozornova - Exploring (∞, n)-categories through n-complicial sets – Part 2See more

Viktoriya Ozornova - Exploring (∞, n)-categories through n-complicial sets – Part 2

Emily Riehl on Topology, Categories, and the Future of MathematicsSee more

Emily Riehl on Topology, Categories, and the Future of Mathematics

Intro to Category TheorySee more

Intro to Category Theory

Viktoriya Ozornova Research Summary 2020See more

Viktoriya Ozornova Research Summary 2020

Dominic Verity: "Zen and the art of ∞-categories"See more

Dominic Verity: 'Zen and the art of ∞-categories'

Higher Algebra 1: ∞-CategoriesSee more

Higher Algebra 1: ∞-Categories

Higher Algebra 9: Symmetric monoidal infinity categoriesSee more

Higher Algebra 9: Symmetric monoidal infinity categories

∞-Category Theory for UndergraduatesSee more

∞-Category Theory for Undergraduates

Martina Rovelli - Exploring (∞, n)-categories through n-complicial sets – Part 1See more

Martina Rovelli - Exploring (∞, n)-categories through n-complicial sets – Part 1

Assistant Professor Martina Rovelli Dept of Maths and Stats Colloquium series 31 March 2021See more

Assistant Professor Martina Rovelli Dept of Maths and Stats Colloquium series 31 March 2021

Hans Schoutens: the model theory of categoriesSee more

Hans Schoutens: the model theory of categories

Algebraic Topology 19: Category TheorySee more

Algebraic Topology 19: Category Theory

Introduction to infinity-category theory - David GepnerSee more

Introduction to infinity-category theory - David Gepner

Infinity-category 01: Simplicial categories, quasi-categories - Heyi ZhuSee more

Infinity-category 01: Simplicial categories, quasi-categories - Heyi Zhu

proshtalnya na viktoriya 2022See more

proshtalnya na viktoriya 2022

Maru Sarazola: Two model structures for double categoriesSee more

Maru Sarazola: Two model structures for double categories

Martina Rovelli, Towards an explicit comparison between globular & simplicial models of (∞,2)-catsSee more

Martina Rovelli, Towards an explicit comparison between globular & simplicial models of (∞,2)-cats

Ben Antieau: Negative and homotopy K-theoretic extensions of the theorem of the heartSee more

Ben Antieau: Negative and homotopy K-theoretic extensions of the theorem of the heart

Model Structures for ∞-Groupoids and ∞-Categories on Cubical SetsSee more

Model Structures for ∞-Groupoids and ∞-Categories on Cubical Sets

Actual