AbstractThis work lies across three areas (in the title) of investigation that are by themselves of independent interest. A problem that arose in quantum computing led us to a link that tied these areas together. This link consists of a single formal power series with a multifaced interpretation. The deeper exploration of this link yielded results as well as methods for solving some numerical problems in each of these separate areas
AbstractThe goal of this paper is to present a panorama of some recent combinatorial results that we...
We analyze the two variable series invariant for knot complements originating from a categorificatio...
The consecutive numbering of the publications is determined by their chronological order. The aim of...
AbstractThis work lies across three areas (in the title) of investigation that are by themselves of ...
Abstract. This paper will describe how combinatorial interpretations can help us understand the alge...
The multipartite quantum systems are of particular interest for the study of such phenomena as entan...
In mathematical physics, the correspondence between quantum and classical mechanics is a central top...
I will prove the existence of the Feynman quantum algorithm, polynomial and of the order $O(n^ 3)$ w...
Cette thèse a pour première vocation d’être un état de l’art sur le calcul quantique, sinon exhausti...
Quantum computing is an emerging area between computer science and physics. Numerous problems in qua...
We provide a quantum algorithm for the exact evaluation of the Potts partition function for a certai...
In the paper we present results to develop an irreducible theory of complex systems in terms of self...
A major open problem in algebraic combinatorics is to find a combinatorial rule to compute the Krone...
In 1984 Jones discovered a polynomial invariant of knots, which resembled none of the formerly known...
AbstractKronecker products of unitary Fourier matrices play an important role in solving multilevel ...
AbstractThe goal of this paper is to present a panorama of some recent combinatorial results that we...
We analyze the two variable series invariant for knot complements originating from a categorificatio...
The consecutive numbering of the publications is determined by their chronological order. The aim of...
AbstractThis work lies across three areas (in the title) of investigation that are by themselves of ...
Abstract. This paper will describe how combinatorial interpretations can help us understand the alge...
The multipartite quantum systems are of particular interest for the study of such phenomena as entan...
In mathematical physics, the correspondence between quantum and classical mechanics is a central top...
I will prove the existence of the Feynman quantum algorithm, polynomial and of the order $O(n^ 3)$ w...
Cette thèse a pour première vocation d’être un état de l’art sur le calcul quantique, sinon exhausti...
Quantum computing is an emerging area between computer science and physics. Numerous problems in qua...
We provide a quantum algorithm for the exact evaluation of the Potts partition function for a certai...
In the paper we present results to develop an irreducible theory of complex systems in terms of self...
A major open problem in algebraic combinatorics is to find a combinatorial rule to compute the Krone...
In 1984 Jones discovered a polynomial invariant of knots, which resembled none of the formerly known...
AbstractKronecker products of unitary Fourier matrices play an important role in solving multilevel ...
AbstractThe goal of this paper is to present a panorama of some recent combinatorial results that we...
We analyze the two variable series invariant for knot complements originating from a categorificatio...
The consecutive numbering of the publications is determined by their chronological order. The aim of...