Add to ORKGThe possible values of critical points between strongly congruence-proper varieties of algebras Pierre Gillibert To cite this version: Pierre Gillibert. The possible values of critical points between strongly congruence
The knowledge of a critical set together with its image provides a wealth of information about the g...
Previous version of the paper subsumed by this oneWe show that the set of conjugacy classes of cubic...
Abstract. We prove that in a locally nite variety that has denable principal congruences (DPC), solv...
We prove that any nite subdirectly irreducible algebra in a congruence modular variety with trivial ...
It is shown that a variety V has distributive congruence lattices if and only if the intersection of...
International audienceFor a class V of algebras, denote by Conc(V) the class of all semilattices iso...
International audienceWe denote by Conc(L) the semilattice of all finitely generated congruences of ...
International audienceWe denote by Conc(A) the semilattice of compact congruences of an algebra A. G...
AbstractThis paper is primarily concerned with complex polynomials which have critical points which ...
AbstractWe denote by ConcL the (∨,0)-semilattice of all finitely generated congruences of a lattice ...
Abstract. We denote by Conc A the semilattice of all compact congruences of an algebra A. Given a va...
Varieties generated by a two-element algebra (here called two-generated varieties) have long const...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
Conjecture 0.1 (Conjecture of Blagovest Sendov (1958)): For a complex polynomial of degree two or mo...
In this note, we investigate the measure of singular sets and critical sets of real-valued solutions...
The knowledge of a critical set together with its image provides a wealth of information about the g...
Previous version of the paper subsumed by this oneWe show that the set of conjugacy classes of cubic...
Abstract. We prove that in a locally nite variety that has denable principal congruences (DPC), solv...
We prove that any nite subdirectly irreducible algebra in a congruence modular variety with trivial ...
It is shown that a variety V has distributive congruence lattices if and only if the intersection of...
International audienceFor a class V of algebras, denote by Conc(V) the class of all semilattices iso...
International audienceWe denote by Conc(L) the semilattice of all finitely generated congruences of ...
International audienceWe denote by Conc(A) the semilattice of compact congruences of an algebra A. G...
AbstractThis paper is primarily concerned with complex polynomials which have critical points which ...
AbstractWe denote by ConcL the (∨,0)-semilattice of all finitely generated congruences of a lattice ...
Abstract. We denote by Conc A the semilattice of all compact congruences of an algebra A. Given a va...
Varieties generated by a two-element algebra (here called two-generated varieties) have long const...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
Conjecture 0.1 (Conjecture of Blagovest Sendov (1958)): For a complex polynomial of degree two or mo...
In this note, we investigate the measure of singular sets and critical sets of real-valued solutions...
The knowledge of a critical set together with its image provides a wealth of information about the g...
Previous version of the paper subsumed by this oneWe show that the set of conjugacy classes of cubic...
Abstract. We prove that in a locally nite variety that has denable principal congruences (DPC), solv...