Jiří Vohánka

Gauge theory and SIM(2) superspace

In this paper, the SIM(2) superspace formulation of the supersymmetric Yang-Mills gauge theory minimally coupled to chiral superfields is discussed. The super-Poincare invariant supersymmetric Yang-Mills theory is rewritten to SIM(2) superspace formalism and the effects of SIM(2) invariant but Lorentz breaking terms are discussed. Two approaches are investigated. The first is based on the gauge chiral representation of the supersymmetric gauge theory and the second is based on the covariant representation of the supersymmetric gauge theory.

Super-Yang-Mills Theory in SIM(1) Superspace

In this paper, we will analyze three-dimensional supersymmetric Yang-Mills theory coupled to matter fields in

SIM(2) and supergraphs

SIM(1)

Chern–Simons theory in SIM(1) superspace

superspace formalism. The original theory which is invariant under the full Lorentz group has

Supersymmetric Chern-Simons theory in presence of a boundary in the light-like direction

\mathcal{N}=1

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supersymmetry. However, when we break the Lorentz symmetry down to

Universal Dispersion Model for Characterization of Thin Films Over Wide Spectral Range

SIM(1)

Ellipsometry of Layered Systems

group, the

Optical Characterization of Thin Films Exhibiting Defects

SIM(1)

Optical quantities of multi-layer systems with randomly rough boundaries calculated using the exact approach of the Rayleigh–Rice theory

superspace will break half the supersymmetry of the original theory. Thus, the resultant theory in