Results 131 to 140 of about 43,427 (227)
We perform the constraint analysis of a three (2 + 1)-dimensional (3D) field-theoretic example for Hodge theory (i) at the classical level within the ambit of Lagrangian formulation, and (ii) at the quantum level within the framework of Becchi-Rouet ...
Bhagya. R+3 more
doaj
Covariant Quantization with Extended BRST Symmetry [PDF]
A short rewiev of covariant quantization methods based on BRST-antiBRST symmetry is given. In particular problems of correct definition of Sp(2) symmetric quantization scheme known as triplectic quantization are considered.
arxiv
On the M2-Brane Index on Noncommutative Crepant Resolutions. [PDF]
Cirafici M.
europepmc +1 more source
We give an interpretation of holography in the form of the AdS/CFT correspondence in terms of homotopy algebras. A field theory such as a bulk gravity theory can be viewed as a homotopy Lie or L ∞ algebra. We extend this dictionary to theories defined on
Christoph Chiaffrino+2 more
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L ∞ -algebras and the perturbiner expansion
Certain classical field theories admit a formal multi-particle solution, known as the perturbiner expansion, that serves as a generating function for all the tree-level scattering amplitudes and the Berends-Giele recursion relations they satisfy. In this
Cristhiam Lopez-Arcos+1 more
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BRST Quantization of the Proca Model Based on the BFT and the BFV Formalism [PDF]
Yong‐Wan Kim+3 more
openalex +1 more source
Asymptotic Symmetries in the BV-BFV Formalism. [PDF]
Rejzner K, Schiavina M.
europepmc +1 more source
The BRST quantization of the nonlinear WB2 and W4 algebras [PDF]
We construct the BRST operator for the nonlinear $WB_2$ and $W_4$ algebras. Contrary to the general belief, the nilpotent condition of the BRST operator doesn't determine all the coefficients. We find a three and seven parameter family of nilpotent BRST operator for $WB_2$ and $W_4$ respectively.
openaire +3 more sources
The consistent recursive subtraction of UV divergences order by order in the loop expansion for spontaneously broken effective field theories with dimension-6 derivative operators is presented for an Abelian gauge group.
D. Binosi, A. Quadri
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Combinatorial proof of a non-renormalization theorem
We provide a direct combinatorial proof of a Feynman graph identity which implies a wide generalization of a formality theorem by Kontsevich. For a Feynman graph Γ, we associate to each vertex a position x v ∈ ℝ and to each edge e the combination s e = a
Paul-Hermann Balduf, Davide Gaiotto
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