• 269 Citations
  • 8 h-Index
20062022
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Fingerprint Dive into the research topics where Richard Garner is active. These topic labels come from the works of this person. Together they form a unique fingerprint.

  • 5 Similar Profiles
Monads Mathematics
Factorization System Mathematics
Enriched Category Mathematics
Colimit Mathematics
Exactness Mathematics
Type Theory Mathematics
Functor Mathematics
Bicategory Mathematics

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Projects 2011 2022

Monoidal categories and beyond: new contexts and new applications

Street, R., Verity, D., Lack, S., Garner, R. & MQRES Inter Tuition Fee only, M. I. T. F. O.

30/06/16 → …

Project: Research

Structural homotopy theory: a category-theoretic study

Street, R., Lack, S., Verity, D., Garner, R., MQRES, M., MQRES 3 (International), M. 3., MQRES 4 (International), M. & MQRES (International), M. (.

1/01/1331/12/16

Project: Research

Generalised Topological Spaces

Garner, R. & Newton, J.

1/01/1131/12/16

Project: Research

Research Outputs 2006 2019

  • 269 Citations
  • 8 h-Index
  • 41 Article
  • 1 Conference proceeding contribution
  • 1 Comment/opinion

Bousfield localisation and colocalisation of one-dimensional model structures

Balchin, S. & Garner, R., 15 Feb 2019, In : Applied Categorical Structures. 27, 1, p. 1-21 21 p.

Research output: Contribution to journalArticleResearchpeer-review

Model Category
One-dimensional Model
Model structures
Adjoint Functors
Injective

Monads and theories

Bourke, J. & Garner, R., 31 Jul 2019, In : Advances in Mathematics. 351, p. 1024-1071 48 p.

Research output: Contribution to journalArticleResearchpeer-review

Monads
Correspondence
Enriched Category
Adjunction
Fixpoint

An embedding theorem for tangent categories

Garner, R., 7 Jan 2018, In : Advances in Mathematics. 323, p. 668-687 20 p.

Research output: Contribution to journalArticleResearchpeer-review

Embedding Theorem
Tangent line
Enriched Category
Tangent vector
Differential Geometry

An enriched view on the extended finitary monad–Lawvere theory correspondence

Garner, R. & Power, J., 27 Feb 2018, In : Logical Methods in Computer Science. 14, 1, p. 1-23 23 p., 16.

Research output: Contribution to journalArticleResearchpeer-review

Open Access
File
Monads
Correspondence
Enriched Category
Bicategory
Colimit

Hochschild homology, lax codescent, and duplicial structure

Garner, R., Lack, S. & Slevin, P., 2018, In : Annals of k-Theory. 3, 1, p. 1-31 31 p.

Research output: Contribution to journalArticleResearchpeer-review