We prove that similarly to the standard case, the equilibrium measure of Julia sets of exceptional Jacobi polynomials tends to the equilibrium measure of the interval of orthogonality in weak-star sense.
Equilibrium measures for the Hénon map at the first bifurcation
Gibbs and equilibrium measures for some families of subshifts
Meromorphic functions whose action on their Julia sets is non-ergodic
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