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Universidade Estadual de Campinas (UNICAMP). Instituto de Computação (IC) (Institutional affiliation from the last research proposal) Birthplace: Brazil
Ana Paula dos Santos Dantas in research grants and scholarships supported by FAPESP.
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In this project, we tackle covering problems considering concepts of fairness. Given a universe set U, a family of subsets S, and a coloring function C of the elements from U, we say that a cover (X in S) is fair if the number of covered elements is equally divided between the color classes. Given also a weight function for the elements of U and an integer k, we define the problem of Fair…
Given a graph G, a set of colors C and a coloring function C that assigns a color of C to the vertices of G, we define a coloring as convex if every color class induces a connected subgraph of G. When a given coloring is not convex, we may change the color of some vertices in order to obtain a convex coloring. A Minimum Convex Recoloring finds the smallest number possible of color changes…
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