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most citedExact Extended Supersymmetry on a Lattice: Twisted N=4 Super Yang-Mills in Three Dimensions

97 citations · 575 across the 41 of their papers we have counts for

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19 papers · 1 filter

hep-th2019★ 11 cited

Covariant hamiltonian for gravity coupled to -forms

Leonardo Castellani, Alessandro D'Adda

We review the covariant canonical formalism initiated by D'Adda, Nelson and Regge in 1985, and extend it to include a definition of form-Poisson brackets (FPB) for geometric theori…

hep-th2016★ 2 cited

Quaternion based generalization of Chern-Simons theories in arbitrary dimensions

Alessandro D'Adda, Noboru Kawamoto, Naoki Shimode +1

A generalization of Chern-Simons gauge theory is formulated in any dimension and arbitrary gauge group where gauge fields and gauge parameters are differential forms of any degree.…

hep-th2009★ 13 cited

Formulation of Supersymmetry on a Lattice as a Representation of a Deformed Superalgebra

Alessandro D'Adda, Noboru Kawamoto, Jun Saito

The lattice superalgebra of the link approach is shown to satisfy a Hopf algebraic supersymmetry where the difference operator is introduced as a momentum operator. The breakdown o…

hep-th2005★ 1 cited

A new large N phase transition in YM2

A. Apolloni, S. Arianos, A. D'Adda

Inspired by the interpretation of two dimensional Yang-Mills theory on a cylinder as a random walk on the gauge group, we point out the existence of a large N transition which is t…

hep-th2002★ 4 cited

Two-dimensional gauge theories of the symmetric group S(n) and branched n-coverings of Riemann surfaces in the large-n limit

A. D'Adda, P. Provero

Branched n-coverings of Riemann surfaces are described by a 2d lattice gauge theory of the symmetric group S(n) defined on a cell discretization of the surface. We study the theory…

hep-th2001★ 13 cited

Two-dimensional gauge theories of the symmetric group S_n in the large-n limit

A. D'Adda, P. Provero

We study the two-dimensional gauge theory of the symmetric group S_n describing the statistics of branched n-coverings of Riemann surfaces. We consider the theory defined on the di…