Caractérisations axiomatiques de la distance de la différence symétrique entre des relations binaires
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Jean-Pierre Barthelemy (1979)
Mathématiques et Sciences Humaines
Jan Hamhalter (1992)
Czechoslovak Mathematical Journal
Ana Burusco Juandeaburre, Ramón Fuentes-González (1996)
Mathware and Soft Computing
Radomír Halaš (1993)
Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica
S. N. Begum, Abu Saleh Abdun Noor (2011)
Mathematica Bohemica
A meet semilattice with a partial join operation satisfying certain axioms is a JP-semilattice. A PJP-semilattice is a pseudocomplemented JP-semilattice. In this paper we describe the smallest PJP-congruence containing a kernel ideal as a class. Also we describe the largest PJP-congruence containing a filter as a class. Then we give several characterizations of congruence kernels and cokernels for distributive PJP-semilattices.
František Machala (1994)
Czechoslovak Mathematical Journal
Darren B. Parker, Randy F. Westhoff, Marty J. Wolf (2009)
Discussiones Mathematicae Graph Theory
We investigate the convex invariants associated with two-path convexity in clone-free multipartite tournaments. Specifically, we explore the relationship between the Helly number, Radon number and rank of such digraphs. The main result is a structural theorem that describes the arc relationships among certain vertices associated with vertices of a given convexly independent set. We use this to prove that the Helly number, Radon number, and rank coincide in any clone-free bipartite tournament. We...
Ján Jakubík, Mária Csontóová (1993)
Mathematica Bohemica
By applying the solution of the internal direct product decomposition we investigate the relations between convex isomorphisms and direct product decompositions of directed multilattices.
Danica Jakubíková-Studenovská (1988)
Czechoslovak Mathematical Journal
Vandana P. Bhamre, Madhukar M. Pawar (2023)
Mathematica Bohemica
The concept of covering energy of a poset is known and its McClelland type bounds are available in the literature. In this paper, we establish formulas for the covering energy of a crown with elements and a fence with elements. A lower bound for the largest eigenvalue of a poset is established. Using this lower bound, we improve the McClelland type bounds for the covering energy for some special classes of posets.
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