Under a cone-positivity condition, the competitive spectral radius is 1-Lipschitz in the matrix sets and can be approximated to arbitrary precision by solving a discretized nonlinear eigenproblem.
Some characterizations of domination
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Continuity and approximability of competitive spectral radii
Under a cone-positivity condition, the competitive spectral radius is 1-Lipschitz in the matrix sets and can be approximated to arbitrary precision by solving a discretized nonlinear eigenproblem.