Projects per year
Fingerprint Fingerprint is based on mining the text of the person's scientific documents to create an index of weighted terms, which defines the key subjects of each individual researcher.
- 5 Similar Profiles
Monads
Mathematics
Monoidal Category
Mathematics
Functor
Mathematics
Colimit
Mathematics
Bicategory
Mathematics
Adhesives
Mathematics
Morphisms
Mathematics
Skew
Mathematics
Network
Recent external collaboration on country level. Dive into details by clicking on the dots.
Projects 2009 2022
Working synthetically in higher categorical structures
Lack, S., Verity, D., Garner, R. & Street, R.
19/06/19 → 18/06/22
Project: Other
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
Centre of Australian Category Theory (CoACT)
Lack, S., Verity, D., Street, R., Chikhladze, D., Cohen, J., Corbett, J., Davydov, A., Flax, L., Kennett, C., Paoli, S., Palm, T., Pastro, C., Weber, M., Valckenborgh, F., Batanin, M. & Johnson, M.
1/01/09 → …
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. (.
1/01/13 → 31/12/16
Project: Research
Research Outputs 1993 2018
Free skew monoidal categories
Bourke, J. & Lack, S., Oct 2018, In : Journal of Pure and Applied Algebra. 222, 10, p. 3255-3281 27 p.Research output: Contribution to journal › Article › Research › peer-review
Monoidal Category
Skew
Operad
Adjunction
Triangulation
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 journal › Article › Research › peer-review
Skew monoidal categories and skew multicategories
Bourke, J. & Lack, S., 15 Jul 2018, In : Journal of Algebra. 506, p. 237-266 30 p.Research output: Contribution to journal › Article › Research › peer-review
Monoidal Category
Skew
Correspondence
Weak multiplier bimonoids
Böhm, G., Gómez-Torrecillas, J. & Lack, S., Feb 2018, In : Applied Categorical Structures. 26, 1, p. 47–111 65 p.Research output: Contribution to journal › Article › Research › peer-review
Monoidal Category
Linear transformations
Hilbert spaces
Algebra
Multiplier
A category of multiplier bimonoids
Böhm, G. & Lack, S., 2017, In : Applied Categorical Structures. 25, 2, p. 279-301 23 p.Research output: Contribution to journal › Article › Research › peer-review
Algebra
Multiplier
Morphisms
Monoidal Category
Morphism