Browsing by Department "Mathematics"
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Fractional Domination, Fractional Packings, and Fractional Isomorphisms of Graphs
The fractional analogues of domination and packing in a graph form an interesting pair of dual linear programs, in that the feasible vectors for both LPs have interpretations as functions from the vertices of the graph to ...
On the Growth of Polynomials and Entire Functions of Exponential Type
Concerning the growth of a polynomial and its derivative, the following inequalities are well known as Bernstein Inequalities. max(|z|=R) |p(z)| <= max(|z|=1) |p(z)|R^n, for R >= 1, (1) max(|z|=1) |p0(z)| <= max(|z|=1) ...