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Renormalization Flow of QEDFierz Convergence Criterion: A Controlled Approach to Strongly Interacting Systems with Small Embedded Clusters.Functional renormalization for spontaneous symmetry breaking in the Hubbard modelGeneration ofd-wave coupling in the two-dimensional Hubbard model from functional renormalizationBosonic effective action for interacting fermionsUniversality in phase transitions for ultracold fermionic atomsTowards a renormalizable standard model without a fundamental Higgs scalarUniversality of spontaneous chiral symmetry breaking in gauge theories
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Q27336179-D0341464-B6AE-4212-9C82-BAD144C4FF62Q52446001-7CF43B58-A83E-4C0B-860F-CDA2388B2D77Q56937070-070AB7E4-2588-4BB6-91BE-C72592221740Q56937225-D77B1A96-2ECF-4CB0-AEC7-FB2F4D37764CQ56937360-26B896B4-06C0-410B-99E9-FDCEE043A955Q56937415-35628780-FCBC-4349-9FC3-18C915155E8BQ56937493-CB7DF598-A7DE-4FEC-ADBA-6EBC3C777DC0Q56937500-D8AC1893-759D-4C57-B9E4-12C71BCEE040
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description
im Juli 2003 veröffentlichter wissenschaftlicher Artikel
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wetenschappelijk artikel
@nl
наукова стаття, опублікована в липні 2003
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name
Flow equations without mean field ambiguity
@en
Flow equations without mean field ambiguity
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type
label
Flow equations without mean field ambiguity
@en
Flow equations without mean field ambiguity
@nl
prefLabel
Flow equations without mean field ambiguity
@en
Flow equations without mean field ambiguity
@nl
P2860
P1433
P1476
Flow equations without mean field ambiguity
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P2093
Joerg Jaeckel
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P356
10.1103/PHYSREVD.68.025020
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P577
2003-07-28T00:00:00Z
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hep-ph/0207094