Perturbative quantum gravity and its relation to gauge theory.

Bern, Zvi

Displaying similar documents to “Perturbative quantum gravity and its relation to gauge theory.”

An axiomatic approach to Quantum Gauge Field Theory

Thomas Thiemann (1997)

Banach Center Publications

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In the present article we display a new constructive quantum field theory approach to quantum gauge field theory, utilizing the recent progress in the integration theory on the moduli space of generalized connections modulo gauge transformations. That is, we propose a new set of Osterwalder Schrader like axioms for the characteristic functional of a measure on the space of generalized connections modulo gauge transformations rather than for the associated Schwinger distributions. We...

Quantum gravity in everyday life: general relativity as an effective field theory.

Burgess, Cliff P. (2004)

Living Reviews in Relativity [electronic only]

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On the effective action of dressed mean fields for $𝒩 = 4$ super-Yang-Mills theory.

Cvetic, Gorazd, Kondrashuk, Igor, Schmidt, Ivan (2006)

SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]

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Finite unification: theory and predictions.

Heinemeyer, Sven, Mondragón, Myriam, Zoupanos, George (2010)

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Quantum gravity in $2 + 1$ dimensions: the case of a closed universe.

Carlip, Steven (2005)

Living Reviews in Relativity [electronic only]

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$𝒫 𝒯$ symmetry and QCD: finite temperature and density.

Ogilvie, Michael C., Meisinger, Peter N. (2009)

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Gauge theories on deformed spaces.

Blaschke, Daniel N., Kronberger, Erwin, Sedmik, René I.P., Wohlgenannt, Michael (2010)

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Operator gauge symmetry in QED.

Khademi, Siamak, Nasiri, Sadollah (2006)

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Strong field, noncommutative QED.

Ilderton, Anton, Lundin, Joakim, Marklund, Mattias (2010)

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Vacuum Structure of 2+1-Dimensional Gauge Theories

Manuel Asorey, Fernando Falceto, Jose Lopez, Gloria Luzon (1997)

Banach Center Publications

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We analyse some non-perturbative properties of the Yang-Mills vacuum in two-dimensional spaces in the presence of Chern-Simons interactions. We show that the vacuum functional vanishes for some gauge field configurations. We have identified some of those nodal configurations which are characterized by the property of carrying a non-trivial magnetic charge. In abelian gauge theories this fact explains why magnetic monopoles are suppressed by Chern-Simons interactions. In non-abelian theories...

Chern-Simons terms as an example of the relations between mathematics and physics

Stanley Deser (1998)

Publications Mathématiques de l'IHÉS

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Charges in gauge theories.

McMullan, David (2007)

SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]

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