838 research outputs found
Renormalizability of N=1/2 Wess-Zumino model in superspace
In this letter we use the spurion field approach adopted in hep-th/0307099 in
order to show that by adding F and F^2 terms to the original lagrangian, the
N=1/2 Wess-Zumino model is renormalizable to all orders in perturbation theory.
We reformulate in superspace language the proof given in the recent work
hep-th/0307165 in terms of component fields.Comment: 8 pages, minor change
Field diffeomorphisms and the algebraic structure of perturbative expansions
We consider field diffeomorphisms in the context of real scalar field
theories. Starting from free field theories we apply non-linear field
diffeomorphisms to the fields and study the perturbative expansion for the
transformed theories. We find that tree level amplitudes for the transformed
fields must satisfy BCFW type recursion relations for the S-matrix to remain
trivial. For the massless field theory these relations continue to hold in loop
computations. In the massive field theory the situation is more subtle. A
necessary condition for the Feynman rules to respect the maximal ideal and
co-ideal defined by the core Hopf algebra of the transformed theory is that
upon renormalization all massive tadpole integrals (defined as all integrals
independent of the kinematics of external momenta) are mapped to zero.Comment: 8 pages, 2 figure
Uso de metodologia simples por análise de imagens para acompanhamento da proliferação de fungos em frutos fatiados.
bitstream/CNPDIA-2009-09/11851/1/BPD17_2006.pd
On Instantons and Zero Modes of N=1/2 SYM Theory
We study zero modes of N=1/2 supersymmetric Yang-Mills action in the
background of instantons. In this background, because of a quartic antichiral
fermionic term in the action, the fermionic solutions of the equations of
motion are not in general zero modes of the action. Hence, when there are
fermionic solutions, the action is no longer minimized by instantons. By
deforming the instanton equation in the presence of fermions, we write down the
zero mode equations. The solutions satisfy the equations of motion, and
saturate the BPS bound. The deformed instanton equations imply that the finite
action solutions have U(1) connections which are not flat anymore.Comment: 9 pages, latex file, added references, minor change
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