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Imbrie, John Z., Janowsky, Steven A., Weitsman, Jonathan (1991) Space-dependent dirac operators and effective quantum field theory for fermions. Communications in Mathematical Physics, 135 (3). 421-441 doi:10.1007/bf02104114

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Reference TypeJournal (article/letter/editorial)
TitleSpace-dependent dirac operators and effective quantum field theory for fermions
JournalCommunications in Mathematical Physics
AuthorsImbrie, John Z.Author
Janowsky, Steven A.Author
Weitsman, JonathanAuthor
Year1991 (January)Volume135
Issue3
PublisherSpringer Science and Business Media LLC
DOIdoi:10.1007/bf02104114Search in ResearchGate
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Mindat Ref. ID8940908Long-form Identifiermindat:1:5:8940908:8
GUID0
Full ReferenceImbrie, John Z., Janowsky, Steven A., Weitsman, Jonathan (1991) Space-dependent dirac operators and effective quantum field theory for fermions. Communications in Mathematical Physics, 135 (3). 421-441 doi:10.1007/bf02104114
Plain TextImbrie, John Z., Janowsky, Steven A., Weitsman, Jonathan (1991) Space-dependent dirac operators and effective quantum field theory for fermions. Communications in Mathematical Physics, 135 (3). 421-441 doi:10.1007/bf02104114
In(1991, January) Communications in Mathematical Physics Vol. 135 (3) Springer Science and Business Media LLC

See Also

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Janowsky, Steven A., Weitsman, Jonathan (1991) A vanishing theorem for supersymmetric quantum field theory and finite size effects in multiphase cluster expansions. Communications in Mathematical Physics, 143 (1). 85-97 doi:10.1007/bf02100286
Janowsky, Steven A., Weitsman, Jonathan (1991) The phase structure of the two-dimensionalN=2 Wess-Zumino model. Communications in Mathematical Physics, 142 (1). 25-66 doi:10.1007/bf02099171
Jaffe, Arthur, Lesniewski, Andrzej, Weitsman, Jonathan (1987) Index of a family of Dirac operators on loop space. Communications in Mathematical Physics, 112 (1). 75-88 doi:10.1007/bf01217680
Weitsman, Jonathan (2007) Measures on Banach Manifolds and Supersymmetric Quantum Field Theory. Communications in Mathematical Physics, 277 (1). 101-125 doi:10.1007/s00220-007-0359-3
Borgs, Christian, Imbrie, John Z. (1989) A unified approach to phase diagrams in field theory and statistical mechanics. Communications in Mathematical Physics, 123 (2). 305-328 doi:10.1007/bf01238860
Weitsman, Jonathan (1991) Quantization via real polarization of the moduli space of flat connections and Chern-Simons gauge theory in genus one. Communications in Mathematical Physics, 137 (1). 175-190 doi:10.1007/bf02099122
Imbrie, John Z. (1980) Mass spectrum of the two dimensional λφ4−1/4φ2−μφ quantum field model. Communications in Mathematical Physics, 78 (2). 169-200 doi:10.1007/bf01942370
Lesniewski, A. (1987) Effective action for the Yukawa2 quantum field theory. Communications in Mathematical Physics, 108 (3). 437-467 doi:10.1007/bf01212319
Weitsman, Jonathan (1992) Real polarization of the moduli space of flat connections on a Riemann surface. Communications in Mathematical Physics, 145 (3). 425-433 doi:10.1007/bf02099391
Imbrie, John Z. (1981) Phase diagrams and cluster expansions for low temperatureP(?)2 models. Communications in Mathematical Physics, 82 (3). 305-343 doi:10.1007/bf01237042
Golowich, Steven E., Imbrie, John Z. (1995) The broken supersymmetry phase of a self-avoiding random walk. Communications in Mathematical Physics, 168 (2). 265-319 doi:10.1007/bf02101551
 
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