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Fleischhack, Christian (2000) A new type of loop independence and SU(N) quantum Yang–Mills theory in two dimensions. Journal of Mathematical Physics, 41. 76-102 doi:10.1063/1.533123

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Reference TypeJournal (article/letter/editorial)
TitleA new type of loop independence and SU(N) quantum Yang–Mills theory in two dimensions
JournalJournal of Mathematical Physics
AuthorsFleischhack, ChristianAuthor
Year2000 (January)Volume41
PublisherAIP Publishing
DOIdoi:10.1063/1.533123Search in ResearchGate
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Mindat Ref. ID5763407Long-form Identifiermindat:1:5:5763407:2
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Full ReferenceFleischhack, Christian (2000) A new type of loop independence and SU(N) quantum Yang–Mills theory in two dimensions. Journal of Mathematical Physics, 41. 76-102 doi:10.1063/1.533123
Plain TextFleischhack, Christian (2000) A new type of loop independence and SU(N) quantum Yang–Mills theory in two dimensions. Journal of Mathematical Physics, 41. 76-102 doi:10.1063/1.533123
In(n.d.) Journal of Mathematical Physics Vol. 41. AIP Publishing

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Fleischhack, Christian (2000) Erratum: “A new type of loop independence and SU(N) quantum Yang–Mills theory in two dimensions” [J. Math. Phys. 40, 2584 (1999)]. Journal of Mathematical Physics, 41. 614 doi:10.1063/1.533153
Fleischhack, Christian (1999) A new type of loop independence and SU(N) quantum Yang–Mills theory in two dimensions. Journal of Mathematical Physics, 40. 2584-2610 doi:10.1063/1.532717
Ashtekar, Abhay, Lewandowski, Jerzy, Marolf, Donald, Mourão, José, Thiemann, Thomas (1997) SU(N) Quantum Yang–Mills theory in two dimensions: A complete solution. Journal of Mathematical Physics, 38. 5453-5482 doi:10.1063/1.532146
Ohta, Yűji (2000) Dual WDVV equations in N=2 supersymmetric Yang–Mills theory. Journal of Mathematical Physics, 41. 6042-6047 doi:10.1063/1.1287921
Oeckl, Robert (2008) Two-dimensional quantum Yang–Mills theory with corners. Journal of Physics A: Mathematical and Theoretical, 41. 135401pp. doi:10.1088/1751-8113/41/13/135401
Ohta, Yűji (2000) Direct derivation of scaling relation of prepotential in N=2 supersymmetric G2 Yang–Mills theory. Journal of Mathematical Physics, 41. 4532-4540 doi:10.1063/1.533359
Hwang, Dae Sung, Lee, Chang-Yeong (1996) Topological Yang–Mills theory with scalar and vector fields in two and three dimensions. Journal of Mathematical Physics, 37. 693pp. doi:10.1063/1.531409
MATSUO, TOSHIHIRO, MATSUURA, SO (2005) STRING THEORETICAL INTERPRETATION FOR FINITE N YANG–MILLS THEORY IN TWO DIMENSIONS. Modern Physics Letters A, 20. 29-41 doi:10.1142/s0217732305016348
Diakonov, D. I., Petrov, V. Yu. (2000) Yang-Mills theory in three dimensions as a quantum gravity theory. Journal of Experimental and Theoretical Physics, 91 (5). 873-893 doi:10.1134/1.1334978
Verch, Rainer (2000) The averaged null energy condition for general quantum field theories in two dimensions. Journal of Mathematical Physics, 41. 206-217 doi:10.1063/1.533130
Mohri, Kenji (1997) Residues and Topological Yang–Mills Theory in Two Dimensions. Reviews in Mathematical Physics, 9. 59-75 doi:10.1142/s0129055x9700004x
 
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