Faculty

Institution

Unit

Venue

Jon McCammond

Professor

University of California, Santa Barbara

Affiliations

College of Letters & Science

Mathematics

Jon Mccammond is currently serving as a College Of Letters & Science Professor at University of California, Santa Barbara.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Jon McCammond

University of California, Santa Barbara

Professor

You can click a keyword to filter the displayed items

mathematics applied mathematics topology group theory geometry and topology graph theory geometric topology mathematical analysis geometry combinatorics computer science combinatorial theory analytic number theory modern algebra number theory automaton network cellular automaton complex geometry topological combinatorics artin groups asynchronous cellular automata mathematical sciences discrete algorithms polyhedron spectral theory combinatorial optimization group process knot theory topological algebra integral geometry coxeter group algebraic graph theory automaton operation theoretical analysis group structure analytic combinatorics topological graph theory combinatorial hopf algebra ring theory abstract algebra surprising locations pure braid group geometric presentations integral cohomology noncrossing partitions generalized associahedra euclidean type local quasiconvexity pure braid groups hypertree poset motion group free group pure symmetric automorphisms duality group enumerative combinatorics algebraic combinatorics geometric group theory

Notable Scholarly Works

Notable Federal Grants

Collaborators

Factoring Isometries of Quadratic Spaces Into Reflections. Journal of Algebra (2022)

Jon McCammondGiovanni Paolini

ring theorygraph theoryquadratic spacesabstract algebramathematics

A Complex Euclidean Reflection Group With a Non-Positively Curved Complement Complex. Groups Geometry and Dynamics (2021)

Ben CotéJon McCammond

group processtopologycomplex geometrygeometry and topologygroup theoryapplied mathematics

Geometric Combinatorics of Polynomials I: The Case of a Single Polynomial. Journal of Algebra (2021)

Michael DoughertyJon McCammond

single polynomialgeometric combinatorics

Tits Alternative for Groups Acting Properly on 2-Dimensional Recurrent Complexes. Advances in Mathematics (2021)

Damian OsajdaPiotr PrzytyckiJ. McCammond

group theoryapplied mathematics

Boundary Braids. Algebraic & Geometric Topology (2020)

Michael DoughertyJon McCammondStefan Witzel

topologygeometry and topologyboundary braidsalgebraic topologyalgebraic geometrymathematicsgeometric topology

Critical Points, Critical Values, and a Determinant Identity for Complex Polynomials. Proceedings of the American Mathematical Society (2020)

Michael DoughertyJon McCammond

determinant identitycritical pointscomplex polynomialscritical valuesmathematics

The Mysterious Geometry of Artin Groups. Winter Braids Lecture Notes (2019)

Jon McCammond

mysterious geometrygeometryartin groups

Undesired Parking Spaces and Contractible Pieces of the Noncrossing Partition Link. The Electronic Journal of Combinatorics (2018)

Michael DoughertyJon McCammond

combinatoricsundesired parking spacestopological combinatoricsnoncrossing partition linkcontractible pieces

A Complex Euclidean Reflection Group With an Elegant Complement Complex. arXiv (Cornell University) (2017)

Ben CotéJon McCammond

elegant complement complexparticle physicsapplied mathematics

Artin Groups of Euclidean Type. Inventiones mathematicae (2017)

Jon McCammondRobert Sulway

euclidean typemathematicsgroup theoryartin groups

1
2
3
4
10 / page

Jon McCammond

Professor

University of California, Santa Barbara

Affiliations

College of Letters & Science

Mathematics

Jon Mccammond is currently serving as a College Of Letters & Science Professor at University of California, Santa Barbara.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Jon McCammond

University of California, Santa Barbara

Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Factoring Isometries of Quadratic Spaces Into Reflections. Journal of Algebra (2022)

Jon McCammondGiovanni Paolini

ring theorygraph theoryquadratic spacesabstract algebramathematics

A Complex Euclidean Reflection Group With a Non-Positively Curved Complement Complex. Groups Geometry and Dynamics (2021)

Ben CotéJon McCammond

group processtopologycomplex geometrygeometry and topologygroup theoryapplied mathematics

Geometric Combinatorics of Polynomials I: The Case of a Single Polynomial. Journal of Algebra (2021)

Michael DoughertyJon McCammond

single polynomialgeometric combinatorics

Tits Alternative for Groups Acting Properly on 2-Dimensional Recurrent Complexes. Advances in Mathematics (2021)

Damian OsajdaPiotr PrzytyckiJ. McCammond

group theoryapplied mathematics

Boundary Braids. Algebraic & Geometric Topology (2020)

Michael DoughertyJon McCammondStefan Witzel

topologygeometry and topologyboundary braidsalgebraic topologyalgebraic geometrymathematicsgeometric topology

Critical Points, Critical Values, and a Determinant Identity for Complex Polynomials. Proceedings of the American Mathematical Society (2020)

Michael DoughertyJon McCammond

determinant identitycritical pointscomplex polynomialscritical valuesmathematics

The Mysterious Geometry of Artin Groups. Winter Braids Lecture Notes (2019)

Jon McCammond

mysterious geometrygeometryartin groups

Undesired Parking Spaces and Contractible Pieces of the Noncrossing Partition Link. The Electronic Journal of Combinatorics (2018)

Michael DoughertyJon McCammond

combinatoricsundesired parking spacestopological combinatoricsnoncrossing partition linkcontractible pieces

A Complex Euclidean Reflection Group With an Elegant Complement Complex. arXiv (Cornell University) (2017)

Ben CotéJon McCammond

elegant complement complexparticle physicsapplied mathematics

Artin Groups of Euclidean Type. Inventiones mathematicae (2017)

Jon McCammondRobert Sulway

euclidean typemathematicsgroup theoryartin groups

1
2
3
4
10 / page

Similar Faculty Members

Jonathan Hall

Institution

Michigan State University

mathematics

applied mathematics

Kevin Pilgrim

Institution

Indiana University Bloomington

holomorphic dynamics

global geometry

Dan Margalit

Institution

Vanderbilt University

topology

group theory

Ross Geoghegan

Institution

Binghamton University

topology

geometric group theory

Egon Schulte

Institution

Northeastern University

group theory

combinatorial design

Jan Mycielski

Institution

University of Colorado Boulder

perfect information

general system

George M. Bergman

Institution

University of California, Berkeley

category theory

logic in computer science

Alexandru I. Suciu

Institution

Northeastern University

geometry

knot theory

Mladen Bestvina

Institution

University of Utah

loop space

algebra

Caroline J Klivans

Institution

Brown University

geometry

chip-firing models

Similar Faculty Members

Jonathan Hall

Institution

Michigan State University

mathematics

applied mathematics

Kevin Pilgrim

Institution

Indiana University Bloomington

holomorphic dynamics

global geometry

Dan Margalit

Institution

Vanderbilt University

topology

group theory

Ross Geoghegan

Institution

Binghamton University

topology

geometric group theory

Egon Schulte

Institution

Northeastern University

group theory

combinatorial design

Jan Mycielski

Institution

University of Colorado Boulder

perfect information

general system

George M. Bergman

Institution

University of California, Berkeley

category theory

logic in computer science

Alexandru I. Suciu

Institution

Northeastern University

geometry

knot theory

Mladen Bestvina

Institution

University of Utah

loop space

algebra

Caroline J Klivans

Institution

Brown University

geometry

chip-firing models