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A la suite de quelques-uns de nos travaux antérieurs sur la théorie de la complexité et de l'approximation polynomiale, nous présentons quelques nouvelles réflexions et arguments sur les valeurs (et solutions) extrérmales, (optimale et pire), des problèmes d'optirnisation combinatoire. Cette discussion nous conduit à considérer la limite entre constructibilité et non-constructibilité, source constante de contradiction en théorie de la complexité. En effet, cette théorie, telle qu'on la connaît et...
We first motivate and define a notion of asymptotic
differential approximation ratio. For this, we introduce a new class of
problems called radial problems including in particular the hereditary
ones. Next, we validate the definition of the asymptotic differential
approximation ratio by proving positive, conditional and negative
approximation results for some combinatorial problems. We first derive a
differential approximation analysis of a classical greedy algorithm for
bin packing, the “first...
In on-line computation, the instance of the problem dealt is not
entirely known from the beginning of the solution process, but it
is revealed step-by-step. In this paper we deal with on-line
independent set. On-line models studied until now for this problem
suppose that the input graph is initially empty and revealed
either vertex-by-vertex, or cluster-by-cluster. Here we present a
new on-line model quite different to the ones already studied. It
assumes that a superset of the final graph is initially...
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