Relativistic Kramers-Pasternack recurrence relations

Recently we have evaluated the matrix elements 〈Or^p〉, where O are the standard Dirac matrix operators and the angular brackets denote the quantum-mechanical average for the relativistic Coulomb problem in terms of generalized hypergeometric functions ₃F₂(1) for all suitable powers and established two sets of Pasternack-type matrix identities for these integrals. The corresponding Kramers-Pasternack-type three-term vector recurrence relations are derived.