Citation: D. Buchholz et R. Verch, SCALING ALGEBRAS AND RENORMALIZATION-GROUP IN ALGEBRAIC QUANTUM-FIELDTHEORY - II - INSTRUCTIVE EXAMPLES, Reviews in mathematical physics, 10(6), 1998, pp. 775-800
Citation: R. Verch, CONTINUITY OF SYMPLECTICALLY ADJOINT MAPS AND THE ALGEBRAIC STRUCTUREOF HADAMARD VACUUM REPRESENTATIONS FOR QUANTUM-FIELDS ON CURVED SPACETIME, Reviews in mathematical physics, 9(5), 1997, pp. 635-674
Citation: Sj. Summers et R. Verch, MODULAR INCLUSION, THE HAWKING TEMPERATURE, AND QUANTUM-FIELD THEORY IN CURVED SPACETIME, letters in mathematical physics, 37(2), 1996, pp. 145-158
Citation: Mj. Radzikowski et R. Verch, A LOCAL-TO-GLOBAL SINGULARITY THEOREM FOR QUANTUM-FIELD THEORY ON CURVED SPACE-TIME, Communications in Mathematical Physics, 180(1), 1996, pp. 1-22
Citation: D. Buchholz et R. Verch, SCALING ALGEBRAS AND RENORMALIZATION-GROUP IN ALGEBRAIC QUANTUM-FIELDTHEORY, Reviews in mathematical physics, 7(8), 1995, pp. 1195-1239
Citation: R. Verch, LOCAL DEFINITENESS, PRIMARITY AND QUASIEQUIVALENCE OF QUASI-FREE HADAMARD QUANTUM STATES IN CURVED SPACETIME, Communications in Mathematical Physics, 160(3), 1994, pp. 507-536
Citation: R. Verch, NUCLEARITY, SPLIT PROPERTY, AND DUALITY FOR THE KLEIN-GORDON FIELD INCURVED SPACETIME, letters in mathematical physics, 29(4), 1993, pp. 297-310