AbstractThis paper proves that (linear) quasi-isomorphisms and monomorphisms define a closed model category (CMC) structure on the category of positively graded cooperads. Z-coalgebras over a quasi-cofree cooperad Z supports also an analogous CMC structure
AbstractIf F:Set→Set is a functor which is bounded and preserves weak generalized pullbacks then a c...
AbstractWe consider the dual of Theorem 1 from [33], relating closure conditions on subcategories wi...
In this paper we consider a conilpotent coalgebra $C$ over a field $k$. Let $\Upsilon\colon C\textsf...
AbstractThis paper proves that (linear) quasi-isomorphisms and monomorphisms define a closed model c...
Let K be a comonad on a model category M. We provide conditions under which the associated category ...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
AbstractWe consider left coflat monomorphisms of coalgebras, and establish a 1-1 correspondence betw...
We show that we can rigidify homotopy coherent comodules in connective modules over the Eilenberg-Ma...
We endow the category of bialgebras over a pair of operads in distribution with a cofibrantly genera...
peer reviewedWe endow the category of bialgebras over a pair of operads in distribution with a cofib...
Abstract. We show that the category of algebraically cofibrant objects in a combinatorial and simpli...
AbstractWe investigate the notion of a comodel of a (countable) Lawvere theory, an evident dual to t...
AbstractIn this article we defined and studied quasi-finite comodules, the cohom functors for coalge...
AbstractIf F:Set→Set is a functor which is bounded and preserves weak generalized pullbacks then a c...
AbstractWe consider the dual of Theorem 1 from [33], relating closure conditions on subcategories wi...
In this paper we consider a conilpotent coalgebra $C$ over a field $k$. Let $\Upsilon\colon C\textsf...
AbstractThis paper proves that (linear) quasi-isomorphisms and monomorphisms define a closed model c...
Let K be a comonad on a model category M. We provide conditions under which the associated category ...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
AbstractWe consider left coflat monomorphisms of coalgebras, and establish a 1-1 correspondence betw...
We show that we can rigidify homotopy coherent comodules in connective modules over the Eilenberg-Ma...
We endow the category of bialgebras over a pair of operads in distribution with a cofibrantly genera...
peer reviewedWe endow the category of bialgebras over a pair of operads in distribution with a cofib...
Abstract. We show that the category of algebraically cofibrant objects in a combinatorial and simpli...
AbstractWe investigate the notion of a comodel of a (countable) Lawvere theory, an evident dual to t...
AbstractIn this article we defined and studied quasi-finite comodules, the cohom functors for coalge...
AbstractIf F:Set→Set is a functor which is bounded and preserves weak generalized pullbacks then a c...
AbstractWe consider the dual of Theorem 1 from [33], relating closure conditions on subcategories wi...
In this paper we consider a conilpotent coalgebra $C$ over a field $k$. Let $\Upsilon\colon C\textsf...
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