• Corpus ID: 8731115

Higher Derivative Scalar Field Theory in the First Order Formalism

@article{Kruglov2006HigherDS,
  title={Higher Derivative Scalar Field Theory in the First Order Formalism},
  author={Sergey I. Kruglov},
  journal={arXiv: High Energy Physics - Theory},
  year={2006}
}
  • S. Kruglov
  • Published 14 June 2006
  • Physics
  • arXiv: High Energy Physics - Theory
The scalar field theory with higher derivatives is considered in the first order formalism. The field equation of the forth order describes scalar particles possessing two mass states. The first order relativistic wave equation in the 10-dimensional matrix form is derived. We find the relativistically invariant bilinear form and corresponding Lagrangian. The canonical energy-momentum tensor and density of the electromagnetic current are obtained. Dynamical and non-dynamical components of the… 

FIELD THEORY OF MASSIVE AND MASSLESS VECTOR PARTICLES IN THE DUFFIN KEMMER PETIAU FORMALISM

Field theory of massive and massless vector particles is considered in the first-order formalism. The Hamiltonian form of equations is obtained after the exclusion of nondynamical components. We

Gauge symmetry and W-algebra in higher derivative systems

The problem of gauge symmetry in higher derivative Lagrangian systems is discussed from a Hamiltonian point of view. The number of independent gauge parameters is shown to be in general less than the

Ultraviolet properties of Lifshitz-type scalar field theories

We consider Lifshitz-type scalar field theories that exhibit anisotropic scaling laws near the ultraviolet fixed point, with explicit breaking of Lorentz symmetry. It is shown that, when all momentum

References

SHOWING 1-9 OF 9 REFERENCES

Zh. Eksp. Teor. Fiz

  • Zh. Eksp. Teor. Fiz
  • 1958

Phys. Rev

  • Phys. Rev
  • 1939

Rev. Mod. Phys

  • Rev. Mod. Phys
  • 1948

A31 , 6949 (1998) (arXiv: hep-th/9802115)

  • J. Phys. A34
  • 2001

Proc. Roy. Soc

  • Proc. Roy. Soc
  • 1939

Symmetry and Electromagnetic Interaction of Fields with Multi-Spin (Nova

  • Science Publishers,
  • 2001

Nucl. Phys

  • Nucl. Phys
  • 1957