Colimits of representable algebra-valued functors.
Collared cospans, cohomotopy and TQFT. (Cospans in algebraic topology. II).
Combinatorial stacks and the four-color theorem
Combinatorial-geometric aspects of polycategory theory : pasting schemes and higher Bruhat orders (list of results)
Combinatorics of curvature, and the Bianchi identity.
Combinatorics of non-holonomous jets
Commutative diagrams for the inflation-restriction sequence
Commutative monoids all of whose principal ideals are projective.
Commutative semigroup cohomology.
Commutator theory in strongly protomodular categories.
Commuting Homotopy Limits.
Compact corigid objects in triangulated categories and co-t-structures
In the work of Hoshino, Kato and Miyachi, [11], the authors look at t-structures induced by a compact object, , of a triangulated category, , which is rigid in the sense of Iyama and Yoshino, [12]. Hoshino, Kato and Miyachi show that such an object yields a non-degenerate t-structure on whose heart is equivalent to Mod(End( )op). Rigid objects in a triangulated category can the thought of as behaving like chain differential graded algebras (DGAs). Analogously, looking at objects which behave...
Compact objects surjectivity of epimorphisms and compactifications
Compact topologies on locally presentable categories
Compactifications, and ring epimorphisms.
Compactness and Löwenheim-Skolem properties in categories of pre-institutions
The abstract model-theoretic concepts of compactness and Löwenheim-Skolem properties are investigated in the "softer" framework of pre-institutions [18]. Two compactness results are presented in this paper: a more informative reformulation of the compactness theorem for pre-institution transformations, and a theorem on natural equivalences with an abstract form of the first-order pre-institution. These results rely on notions of compact transformation, which are introduced as arrow-oriented generalizations...
Comparaison des homologies du groupe linéaire et de son algèbre de Lie
Pour un anneau local l’homologie du groupe discret a un comportement tout à fait analogue à l’homologie de l’algèbre de Lie lorsque est une algèbre associative sur un corps de caractéristique zéro. L’objet de cet article est de faire une synthèse (sans démonstration) des résultats connus sur ces groupes d’homologie en exhibant leurs liens avec la -théorie algébrique, l’homologie cyclique et la cohomologie motivique. On y pose un certain nombre de questions et on propose une définition pour...
Comparative smootheology.
Comparing coequalizer and exact completions.
Comparing composites of left and right derived functors.