activity
19942022
most citedLifshitz fermionic theories with z=2 anisotropic scaling

16 citations · 62 across the 17 of their papers we have counts for

collaborators

17 papers

math-ph2022

Lagrangian and orthogonal splittings, quasitriangular Lie bialgebras and almost complex product structures

Hugo Montani

We study Lagrangian and orthogonal splittings\textbf{\ }of quadratic vector spaces establishing an equivalence with complex product structures. Then we show that a Manin triple equ…

math-ph2014

Double Lie algebras, semidirect product, and integrable systems

S. Capriotti, H. Montani

We study integrable systems on double Lie algebras in absence of Ad-invariant bilinear form by passing to the semidirect product with the -representation. We show that in this s…

math-ph2014★ 1 cited

Dirac approach to constrained submanifolds in a double loop group: from WZNW to Poisson-Lie -model

H. Montani, M. Zuccalli

We study the restriction to a family of second class constrained submanifolds in the cotangent bundle of a double Lie group, equipped with a 2-cocycle extended symplectic form, bui…

math-ph2013

Integrable systems on semidirect product Lie groups

S. Capriotti, H. Montani

We study integrable systems on the semidirect product of a Lie group and its Lie algebra as the representation space of the adjoint action. Regarding the tangent bundle of a Lie gr…

hep-th2012★ 16 cited

Lifshitz fermionic theories with z=2 anisotropic scaling

H. Montani, F. A. Schaposnik

We construct fermionic Lagrangians with anisotropic scaling z=2, the natural counterpart of the usual z=2 Lifshitz field theories for scalar fields. We analyze the issue of chiral…

math-ph2010★ 5 cited

Dirac method and symplectic submanifolds in the cotangent bundle of a factorizable Lie group

S. Capriotti, H. Montani

In this work we study some symplectic submanifolds in the cotangent bundle of a factorizable Lie group defined by second class constraints. By applying the Dirac method, we study m…