H I E R A R C H I C A L H Y P E R B O L I C I T Y
	The original series of papers about Hierarchically Hyperbolic Spaces: Hierarchically hyperbolic spaces I: curve complexes for cubical groups, with M. Hagen and A. Sisto Geometry & Topology, vol. 21, 1731-1804, 2017. Hierarchically hyperbolic spaces II: combinations theorems and the distance formula, with M. Hagen and A. Sisto Pacific Journal of Mathematics, vol. 299, 257-338, 2019. Asymptotic dimension and small-cancellation for hierarchically hyperbolic spaces and groups, with M. Hagen and A. Sisto Proceedings of the London Mathematical Society, vol. 114, 890-926, 2017. Quasiflats in hierarchically hyperbolic spaces, with M. Hagen and A. Sisto Duke Mathematical Journal, vol. 170, 909-996, 2021. Introductions to HHSs: What is a hierarchically hyperbolic space? by A. Sisto London Math. Soc. Lecture Note Ser., vol. 454, Cambridge Univ. Press, Cambridge, 2019. Blog post about HHS by Alessandro Sisto Introductory minicourse by Davide Spriano: Intro to HHSs Minicourse (3 talk series) Two (independent) introductory talks by Alessandro Sisto: Intro to HHSs (via MCG) Intro to HHSs (via cube complexes) Introduction to HHSs minicourse by Jason Behrstock: Talk 1: Coarse Geometry of MCG Talk 2: Curve Complexes for Cube Complexes Talk 3: Quasiflats in HHSs Lecture notes from a course by Alex Wright about Coarse geometry, Teichmuller theory, and hierarchical hyperbolicity Daniel Berlyne organized a hybrid conference on HHSs which included introductions to various aspects of the theory in these videos HHS papers on the math arXiv; this list isn't comprehensive, but pulls up a number of papers in the area Relevant seminars in New York City: CUNY Geometry and Topology Seminar Columbia Geometric Topology Seminar Magnus Seminar (Group Theory Seminar at CUNY Graduate Center) Parts of this material is based upon work supported by the National Science Foundation under Grants No. 0604524, 0812513, and 1006219; by the Sloan Foundation; and by the Simons Foundation as a Simons Fellow at Barnard College, Columbia. Any opinions, findings, and conclusions or recommendations expressed in this material are those of the author(s) and do not necessarily reflect the views of the National Science Foundation, the Sloan Foundation, nor the Simons Foundation.

H I E R A R C H I C A L H Y P E R B O L I C I T Y

The original series of papers about Hierarchically Hyperbolic Spaces:

Hierarchically hyperbolic spaces I: curve complexes for cubical groups, with M. Hagen and A. Sisto
Geometry & Topology, vol. 21, 1731-1804, 2017.
Hierarchically hyperbolic spaces II: combinations theorems and the distance formula, with M. Hagen and A. Sisto
Pacific Journal of Mathematics, vol. 299, 257-338, 2019.
Asymptotic dimension and small-cancellation for hierarchically hyperbolic spaces and groups, with M. Hagen and A. Sisto
Proceedings of the London Mathematical Society, vol. 114, 890-926, 2017.
Quasiflats in hierarchically hyperbolic spaces, with M. Hagen and A. Sisto
Duke Mathematical Journal, vol. 170, 909-996, 2021.

Introductions to HHSs:

What is a hierarchically hyperbolic space? by A. Sisto
London Math. Soc. Lecture Note Ser., vol. 454, Cambridge Univ. Press, Cambridge, 2019.
Blog post about HHS by Alessandro Sisto
Introductory minicourse by Davide Spriano:
Intro to HHSs Minicourse (3 talk series)
Two (independent) introductory talks by Alessandro Sisto:
Intro to HHSs (via MCG)
Intro to HHSs (via cube complexes)
Introduction to HHSs minicourse by Jason Behrstock:
Talk 1: Coarse Geometry of MCG
Talk 2: Curve Complexes for Cube Complexes
Talk 3: Quasiflats in HHSs
Lecture notes from a course by Alex Wright about Coarse geometry, Teichmuller theory, and hierarchical hyperbolicity
Daniel Berlyne organized a hybrid conference on HHSs which included introductions to various aspects of the theory in these videos
HHS papers on the math arXiv; this list isn't comprehensive, but pulls up a number of papers in the area

Relevant seminars in New York City:

Parts of this material is based upon work supported by the National Science Foundation under Grants No. 0604524, 0812513, and 1006219; by the Sloan Foundation; and by the Simons Foundation as a Simons Fellow at Barnard College, Columbia. Any opinions, findings, and conclusions or recommendations expressed in this material are those of the author(s) and do not necessarily reflect the views of the National Science Foundation, the Sloan Foundation, nor the Simons Foundation.