AbstractMultivarieties are classes of algebras presented by exclusive-or's of equations. A full characterization of categories which are equivalent to multivarieties is presented, close to Lawvere's characterization of varieties. A comparison with Diers’ concept of multialgebraic category is presented: this is precisely a multivariety with effective equivalence relations. Besides, multialgebraic categories are shown to be precisely those categories which can be sketched by a (finite product, coproduct)-sketch
A formation is a class of algebras that is closed under homomorphic images and finite subdirect prod...
AbstractWe introduce the notion of representable multicategory, which stands in the same relation to...
tion with its cartesian structure and with sequential multicategories (whose arrows are sequences of...
AbstractMultivarieties are classes of algebras presented by exclusive-or's of equations. A full char...
The purpose of this research is to study the concepts of multiple Cartesian product, variety of mult...
Construction of varietal and monadic completions. Characterization of abstract equivalence of (manys...
This thesis investigates the properties of two algebraic structures - multialgebras and partially or...
© 2016, Allerton Press, Inc.We introduce a notion of a monoidal category over verbal category. In su...
We give a direct proof of the fact that every variety of many-sorted universal algebras is rationall...
We continue to develop the theory of multicategories over verbal categories. This theory includes bo...
We answer Mundici's problem number 3 (Mundici (2011) [37]): Is the category of locally finite MV-alg...
Construction of varietal and monadic completions. Characterization of abstract equivalence of (manys...
Abstract. Locally finitely presentable categories are known to be precisely the cate-gories of model...
Locally finitely presentable categories are known to be precisely the categories of models of essent...
AbstractUniversal algebra is often known within computer science in the guise of algebraic specifica...
A formation is a class of algebras that is closed under homomorphic images and finite subdirect prod...
AbstractWe introduce the notion of representable multicategory, which stands in the same relation to...
tion with its cartesian structure and with sequential multicategories (whose arrows are sequences of...
AbstractMultivarieties are classes of algebras presented by exclusive-or's of equations. A full char...
The purpose of this research is to study the concepts of multiple Cartesian product, variety of mult...
Construction of varietal and monadic completions. Characterization of abstract equivalence of (manys...
This thesis investigates the properties of two algebraic structures - multialgebras and partially or...
© 2016, Allerton Press, Inc.We introduce a notion of a monoidal category over verbal category. In su...
We give a direct proof of the fact that every variety of many-sorted universal algebras is rationall...
We continue to develop the theory of multicategories over verbal categories. This theory includes bo...
We answer Mundici's problem number 3 (Mundici (2011) [37]): Is the category of locally finite MV-alg...
Construction of varietal and monadic completions. Characterization of abstract equivalence of (manys...
Abstract. Locally finitely presentable categories are known to be precisely the cate-gories of model...
Locally finitely presentable categories are known to be precisely the categories of models of essent...
AbstractUniversal algebra is often known within computer science in the guise of algebraic specifica...
A formation is a class of algebras that is closed under homomorphic images and finite subdirect prod...
AbstractWe introduce the notion of representable multicategory, which stands in the same relation to...
tion with its cartesian structure and with sequential multicategories (whose arrows are sequences of...