An Australian conspectus of higher categories - Macquarie University
An Australian conspectus of higher categories - Macquarie University
An Australian conspectus of higher categories - Macquarie University
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Structures 3 (1995) 29- 77 & 303.<br />
[St23] R. Street, Parity complexes: corrigenda, Cahiers topologie et géométrie différentielle<br />
catégoriques 35 (1994) 359-361.<br />
[St24] R. Street, Low-dimensional topology and <strong>higher</strong>-order <strong>categories</strong>, Proceedings <strong>of</strong> CT95, Halifax,<br />
July 9-15 1995; .<br />
[St25] R. Street, The role <strong>of</strong> Michael Batanin's monoidal globular <strong>categories</strong>, in: "Higher Category<br />
Theory" (editors E. Getzler and M. Kapranov) Contemporary Mathematics 230 (A.M.S. 1998)<br />
99-116.<br />
[St26] R. Street, The petit topos <strong>of</strong> globular sets, J. Pure Appl. Algebra 154 (2000) 299-315.<br />
[St27] R. Street, Functorial calculus in monoidal bi<strong>categories</strong>, Applied Categorical Structures 11 (2003)<br />
219-227.<br />
[St28] R. Street, Weak omega-<strong>categories</strong>, in: "Diagrammatic Morphisms and Applications",<br />
Contemporary Mathematics 318 (AMS; ISBN 0-8218-2794-4; April 2003) 207-213.<br />
[St29] R. Street, Categorical and combinatorial aspects <strong>of</strong> descent theory, Applied Categorical<br />
Structures 12 (2004) 537-576.<br />
[St30] R. Street, Frobenius monads and pseudomonoids, J. Math. Phys. 45(10) (October 2004) 3930-3948.<br />
[St31] R. Street, (see [St11]) Cauchy characterization <strong>of</strong> enriched <strong>categories</strong>, Reprints in Theory and<br />
Applications <strong>of</strong> Categories 4 (2004) 1-16.<br />
[StW] R. Street and R.F.C. Walters, Yoneda structures on 2-<strong>categories</strong>, J. Algebra 50 (1978) 350-379.<br />
[Ta] Z. Tamsamani, Sur des notions de n-categorie et n-groupoide non-stricte via des ensembles multisimpliciaux,<br />
K-Theory16 (1999) 51-99.<br />
[Tr] T. Trimble, The definition <strong>of</strong> tetracategory (handwritten diagrams; August 1995).<br />
[Tu] V.G. Turaev, The Yang-Baxter equation and invariants <strong>of</strong> links, Invent. Math. 92 (1988) 527-553.<br />
[V] D. Verity, Characterization <strong>of</strong> cubical and simplicial nerves, math.CT/0410412<br />
.<br />
[Wa] R.F.C. Walters, Sheaves on sites as Cauchy-complete <strong>categories</strong>, J. Pure Appl. Algebra 24 (1982)<br />
95-102.<br />
[Wo] H. Wolff,<br />
V -cat and V -graph, J. Pure Appl. Algebra 4 (1974) 123-135.<br />
[Z] V. Zöberlein, Doctrines on 2-<strong>categories</strong>, Math. Z. 148 (1976) 267-279 (originally Doktrinen auf 2-<br />
Kategorien, Manuscript, Math. Inst. Univ. Zürich, 1973).<br />
Centre <strong>of</strong> <strong>Australian</strong> Category Theory<br />
<strong>Macquarie</strong> <strong>University</strong><br />
New South Wales 2109<br />
AUSTRALIA<br />
email: street@math.mq.edu.au<br />
homepage: <br />
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