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Tricategory
The Hecke Bicategory
Day Convolution for Monoidal Bicategories
The Low-Dimensional Structures Formed by Tricategories
The Periodic Table of N-Categories for Low Dimensions I: Degenerate Categories and Degenerate Bicategories Draft
Constructing Symmetric Monoidal Bicategories Functorially
A Whirlwind Tour of the World of (∞,1)-Categories
University of California Riverside A
A FRAMEWORK for THREE-DIMENSIONAL CATEGORY THEORY Introduction
A Universal Characterisation of the Tripos-To-Topos Construction
COMPACT CLOSED BICATEGORIES 1. Introduction
Realizability Toposes and the Tripos-To-Topos Construction
SPANS of COSPANS in a TOPOS 1. Introduction
Bicategories and Higher Categories
How Strict Is Strictification?
Topics in Three-Dimensional Descent Theory
Higher Categorical Structures and Their Applications
A Special Tricategory Cahiers De Topologie Et Géométrie Différentielle Catégoriques, Tome 11, No 4 (1969), P
Categories Enriched on Two Sides Max Kellya, Anna Labellab, Vincent Schmittc, Ross Streetd;∗ Aschool of Mathematics & Statistics, University of Sydney, Sydney, N.S.W
Top View
The Transportation of Trifunctors in the Tricategory of Bicategories
3-Dimensional Defect Tqfts and Their Tricategories
The Relative Monoidal Center and Tensor Products of Monoidal Categories
Quotients of the Multiplihedron As Categorified Associahedra
Fibrations of Bicategories
Relative Symmetric Monoidal Closed Categories I: Autoenrichment and Change of Base
Monoidal Bicategories and Hopf Algebroids
Gluon Phenomenology and a Linear Topos
A Coherent Approach to Pseudomonads
Category Theory 2019
The Tricategory of Formal Composites and Its Strictification
A 2-Categories Companion
Biequivalences in Tricategories
Loop Spaces, and Coherence for Monoidal and Braided Monoidal Bicategories
ITERATED SPANS and CLASSICAL TOPOLOGICAL FIELD THEORIES 3 in C
Lecture 1: Higher Categories: Introduction and Background
Review of Coherence in Three-Dimensional Category Theory by Nick Gurski (Cambridge University Press, 2013)∗
Compact Closed Bicategories, We Will Describe the Bicategories As Well As Some Weak Monoids and Monads in Them
RESEARCH STATEMENT 1. Introduction My Research Is at The
A Prehistory of N-Categorical Physics DRAFT VERSION
RESEARCH STATEMENT My Research Area Is at the Intersection of Algebraic Topology, Algebraic Geometry, and Homological Algebra An
The Monoidal Structure of Strictification
The Periodic Table of N-Categories II: Degenerate Tricategories Cahiers De Topologie Et Géométrie Différentielle Catégoriques, Tome 52, No 2 (2011), P
Bicat Is Not Triequivalent to Gray
Comparing Geometric Realizations of Tricategories
The Tricategory of Formal Composites and Its Strictification
A Categorification of Hall Algebras