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Geodesic


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Theory and applications of categories
Tome 8 (2001)
Précédent Suivant


$n$-Permutable locally finitely presentable categories
Marino Gran ; Maria Cristina Pedicchio
p. 1-15

Exponentiable Morphisms: Posets, Spaces, Locales, and Grothendieck Toposes
Susan Niefield
p. 16-32

On sifted colimits and generalized varieties
J. Adamek ; J. Rosicky
p. 33-53

On Mackey topologies in topological abelian groups
Michael Barr ; Heinrich Kleisli
p. 54-62

Finite sum - product logic
J. R. B. Cockett ; R. A. G. Seely
p. 63-99

On the pullback stability of a quotient map with respect to a closure operator
Lurdes Sousa
p. 100-113

Duality for Simple $\omega$-Categories and Disks
Mihaly Makkai ; Marek Zawadowski
p. 114-243

Finite sets and symmetric simplicial sets
Marco Grandis
p. 244-252

How algebraic is algebra?
J. Adamek ; F. W. Lawvere ; J. Rosicky
p. 253-283

Localization of V-categories
Bjorn Ian Dundas
p. 284-312

Limites inductives point par point dans les catégories accessibles
Pierre Ageron
p. 313-323

Combinatorics of branchings in higher dimensional automata
Philippe Gaucher
p. 324-376

How large are left exact functors?
J. Adamek ; V. Koubek ; V. Trnkova
p. 377-390

A categorical genealogy for the congruence distributive property
Dominique Bourn
p. 391-407

Pseudogroupoids and commutators
George Janelidze ; M.Cristina Pedicchio
p. 408-456

Perfect Maps are Exponentiable - Categorically
Gunther Richter ; Walter Tholen
p. 457-464

Essential localizations and infinitary exact completion
Enrico M. Vitale
p. 465-480

Cartesian closed topological hull of the construct of closure spaces
V. Claes ; E. Lowen-Colebunders ; G. Sonck
p. 481-489

A sheaf-theoretic view of loop spaces
Mark W. Johnson
p. 490-508

On Functors Which Are Lax Epimorphisms
Jiri Adamek ; Robert El Bashir ; Manuela Sobral ; Jiri Velebil
p. 509-521

Closure operators in exact completions
Matias Menni
p. 522-540

The extensive completion of a distributive category
J.R.B. Cockett ; Stephen Lack
p. 541-554

$V$-Cat is locally presentable or locally bounded if $V$ is so
G. M. Kelly ; Stephen Lack
p. 555-575
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