High order chiral Lagrangians with vector mesons in different approaches

Abstract

The chiral Lagrangians with vector mesons are constructed in different approaches, including the next-to-leading order Lagrangian in the vector-field approach, the next-to-next-to-leading order Lagrangians in the tensor-field and the hidden local symmetry approaches. Some redundant terms are found at the next-to-leading order in the tensor-field and the hidden local symmetry approaches. The corresponding relations between the next-to-next-to-leading order pseudoscalar mesonic low-energy constants and the ones in the hidden local symmetry approach are obtained at tree level. The equivalence between the tensor-field approach and the hidden local symmetry approach is also discussed.

arXiv comment61 pages

References in corpus (37)

• The Mesonic Chiral Lagrangian of Order $p^6$
• Towards a consistent estimate of the chiral low-energy constants
• Extension of the Chiral Perturbation Theory Meson Lagrangian to Order $P^6$
• Chiral Perturbation Theory Beyond One Loop
• The < S P P > Green function and SU(3) breaking in K_{l3} decays
• Odd-intrinsic-parity processes within the Resonance Effective Theory of QCD
• Introducing Cadabra: a symbolic computer algebra system for field theory problems
• Resonance saturation in the odd-intrinsic parity sector of low-energy QCD
• Chiral Perturbation Theory for Vector Mesons
• <VAP> Green Function in the Resonance Region
• Effective chiral Lagrangians for spin-1 mesons
• Parton distribution amplitudes of light vector mesons
• On the radiative decays of light vector and axial-vector mesons
• Pseudocalar meson and vector meson interactions and dynamically generated axial-vector mesons
• Consistent high-energy constraints in the anomalous QCD sector
• Electromagnetic Contributions to Vector Meson Masses and Mixings
• Complex-mass renormalization in chiral effective field theory
• Vector Meson Masses in Chiral Perturbation Theory
• Universality of the rho-meson coupling in effective field theory
• Wilsonian Matching of Effective Field Theory with Underlying QCD
• The vector form factor at the next-to-leading order in 1/N(C): chiral couplings L9(mu) and C88(mu) - C90(mu)
• On the tensor formulation of effective vector Lagrangians and duality transformations
• Chiral Perturbation to One Loop Including the $\rho$ Meson
• On different lagrangian formalisms for vector resonances within chiral perturbation theory
• Vector Meson Masses from Hidden Local Symmetry in Constant Magnetic Field
• Chiral Corrections to Vector Meson Decay Constants
• The Pion Decay Constants and the Rho-Meson Mass at Finite Temperature in the Hidden Local Symmetry
• Renormalization and additional degrees of freedom within the chiral effective theory for spin-1 resonances
• Chiral behavior of vector meson self energies
• Formulations of spin 1 resonances in the chiral lagrangian
• Meson-baryon effective chiral Lagrangians at order $p^4$
• Resonance saturation of the chiral couplings at NLO in 1/Nc
• On light vector mesons and chiral SU(3) extrapolations
• On the chiral expansion of vector meson masses
• Quantum Corrections in the Resonance Chiral Theory
• Chiral constraints on the isoscalar electromagnetic spectral functions of the nucleon from leading order vector meson couplings
• Derivation of spontaneously broken gauge symmetry from the consistency of effective field theory I: Massive vector bosons coupled to a scalar field