Quantum Fields theory, Quantum Gravity, Symplectic Geometry, Cartan Geometry, fields and paeticles physics, Integrable systems, Gauges Theories

1. N. Da Costa , J. Kouneiher, A. Balan, “Continuum and infinities: Introduction to pre- and real analysis”, Bol. Soc. P. Mat., 17:1-2 (1997), 51–64
2. J. Kouneiher, A. Balan“, Propositional manifolds and logical cohomology”, Synthese, 125:1-2 (2000), 147–154
3. J. Kouneiher, F. Hélein, “Finite dimensional Hamiltonian formalism for gauge and quantum fields theories”, J. Math. Phys., 43:5 (2002), 147–154
4. J. Kouneiher, F. Hélein, “Covariant Hamiltonian formalism for the calculus of variations with several variables: Lepage–Dedecker versus De Donder–Weyl”, Adv. Theor. Math. Phys., 8:3 (2004), 565–601
5. J. Kouneiher, F. Hélein, “The notion of observable in the covariant Hamiltonian formalism for the calculus of variations with several variables.”, Adv. Theor. Math. Phys., 8:4 (2004), 735–777

• Université de Nice Sophia Antipolis