On overlapping divergences

Communications in Mathematical Physics

Volumn 204, Issue 3, 1999, Pages 669-689

  Kreimer, Dirk ^a  

^a JOHANNES GUTENBERG UNIVERSITY   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0033426909     PISSN: 00103616     EISSN: None     Source Type: Journal    
DOI: 10.1007/s002200050661     Document Type: Article

References (15)

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4. 4. Connes, A., Kreimer, D.: Commun. Math. Phys. 199, 203 (1998); hep-th/9808042
5. 5. Krajewski, T., Wulkenhaar, R.: On Kreimer's Hopf algebra structure of Feynman Graphs. CPT-98/P.3639; hep-th/9805098, Eur. Phys. J. C 7, 697 (1999)
6. 6. Collins, J.C.: Renormalization. Cambridge: Cambridge Univity Press, 1984
7. 7. Broadhurst, D.J., Delbourgo, R., Kreimer, D.: Phys. Lett. B366, 421 (1996); hep-ph/9509296
8. 8. Hoffman, M.E.: Quasi-shuffle products. Preprint, to appear in J. Algebraic Combinatorics; Borwein, J.M., Bradley, D.M., Broadhurst, D.J., Lisonek, P.: Combinatorial aspects of multiple zeta values. Electr. J. Comb. 5, R38 (1998)
9. 8. Hoffman, M.E.: Quasi-shuffle products. Preprint, to appear in J. Algebraic Combinatorics; Borwein, J.M., Bradley, D.M., Broadhurst, D.J., Lisonek, P.: Combinatorial aspects of multiple zeta values. Electr. J. Comb. 5, R38 (1998)
10. 9. Broadhurst, D.J., Kreimer, D.: Renormalization automated by Hopf algebras. hep-th/9810087; Kreimer, D.: Chen's iterated integral represents the Operator Product Expansion. hep-th/9901099; Delbourgo, R., Kreimer, D.: Using Hopf algebras to calculate Feynman diagrams. hep-th/9903249
11. 9. Broadhurst, D.J., Kreimer, D.: Renormalization automated by Hopf algebras. hep-th/9810087; Kreimer, D.: Chen's iterated integral represents the Operator Product Expansion. hep-th/9901099; Delbourgo, R., Kreimer, D.: Using Hopf algebras to calculate Feynman diagrams. hep-th/9903249
12. 9. Broadhurst, D.J., Kreimer, D.: Renormalization automated by Hopf algebras. hep-th/9810087; Kreimer, D.: Chen's iterated integral represents the Operator Product Expansion. hep-th/9901099; Delbourgo, R., Kreimer, D.: Using Hopf algebras to calculate Feynman diagrams. hep-th/9903249
13. 10. Thurston, D.P.: Integral Expressions for the Vassiliev Knot Invariants. math/9901110
14. 11. Epstein, H., Glaser, V., Stora, R.: General Properties of the n-point Functions in Local Quantum Field Theory. In: Balian, R., Iagolnitzer, D. (eds.) Les Houches 1975, Proceedings, Summer School On Structural Analysis Of Collision Amplitudes. Amsterdam 1976, pp. 5-93; Epstein, R., Glaser, V.: Ann. Inst. H. Poincaré 19, 211 (1973)
15. 11. Epstein, H., Glaser, V., Stora, R.: General Properties of the n-point Functions in Local Quantum Field Theory. In: Balian, R., Iagolnitzer, D. (eds.) Les Houches 1975, Proceedings, Summer School On Structural Analysis Of Collision Amplitudes. Amsterdam 1976, pp. 5-93; Epstein, R., Glaser, V.: Ann. Inst. H. Poincaré 19, 211 (1973)