In this paper we use nonlinear realizations to examine the breaking of N = 2 extended supersymmetry to N = 1. We derive Lagrangians and transformations laws for the generalized N = 2 Akulov-Volkov Goldstone field. We analyze the ghost states and show that they may be collected into N = 1 supermultiplets. We extend the transformation laws for the N = 1 chiral and vector multiplets to N = 2. Finally, we give the N = 2 generalization of an arbitrary N = 1 supersymmetric Lagrangian. 23 references
We study partial supersymmetry breaking from N = 2 to N = 1 by adding non-linear terms to the N = 2 ...
We identify a cubic holomorphic constraint that subtends the total breaking of $ \mathcal{N} $ = 2 s...
We identify a cubic holomorphic constraint that subtends the total breaking of $ \mathcal{N} $ = 2 s...
Abstract We study the partial breaking of N = 2 $$ \mathcal{N}=2 $$ global supersymmetry, using a no...
We study the partial breaking of N = 2 global supersymmetry, using a novel formalism that allows fo...
International audienceWe study the partial breaking of $ \mathcal{N}=2 $ global supersymmetry, using...
We linearize nonlinear supersymmetry in the Volkov–Akulov (VA) theory for extended SUSY in two dimen...
We investigate for the N = 2 supersymmetry (SUSY) a relation between a vector supermultiplet of the ...
This thesis concerns the reconstruction of N=1 supersymmetry, starting with the Standard Model. Next...
We employ the non-linear realization techniques to relate the N=1 chiral, and the N=2 vector multipl...
AbstractWe investigate for the N=2 supersymmetry (SUSY) a relation between a vector supermultiplet o...
We construct low-energy Goldstone superfield actions describing various patterns of the partial spon...
[著者版]We investigate for the N=2 supersymmetry (SUSY) a relation between a vector supermultiplet of t...
We study partial supersymmetry breaking from N = 2 to N = 1 by adding non-linear terms to the N = 2 ...
We study partial supersymmetry breaking from N = 2 to N = 1 by adding non-linear terms to the N = 2 ...
We study partial supersymmetry breaking from N = 2 to N = 1 by adding non-linear terms to the N = 2 ...
We identify a cubic holomorphic constraint that subtends the total breaking of $ \mathcal{N} $ = 2 s...
We identify a cubic holomorphic constraint that subtends the total breaking of $ \mathcal{N} $ = 2 s...
Abstract We study the partial breaking of N = 2 $$ \mathcal{N}=2 $$ global supersymmetry, using a no...
We study the partial breaking of N = 2 global supersymmetry, using a novel formalism that allows fo...
International audienceWe study the partial breaking of $ \mathcal{N}=2 $ global supersymmetry, using...
We linearize nonlinear supersymmetry in the Volkov–Akulov (VA) theory for extended SUSY in two dimen...
We investigate for the N = 2 supersymmetry (SUSY) a relation between a vector supermultiplet of the ...
This thesis concerns the reconstruction of N=1 supersymmetry, starting with the Standard Model. Next...
We employ the non-linear realization techniques to relate the N=1 chiral, and the N=2 vector multipl...
AbstractWe investigate for the N=2 supersymmetry (SUSY) a relation between a vector supermultiplet o...
We construct low-energy Goldstone superfield actions describing various patterns of the partial spon...
[著者版]We investigate for the N=2 supersymmetry (SUSY) a relation between a vector supermultiplet of t...
We study partial supersymmetry breaking from N = 2 to N = 1 by adding non-linear terms to the N = 2 ...
We study partial supersymmetry breaking from N = 2 to N = 1 by adding non-linear terms to the N = 2 ...
We study partial supersymmetry breaking from N = 2 to N = 1 by adding non-linear terms to the N = 2 ...
We identify a cubic holomorphic constraint that subtends the total breaking of $ \mathcal{N} $ = 2 s...
We identify a cubic holomorphic constraint that subtends the total breaking of $ \mathcal{N} $ = 2 s...