What is Quantum Field Theory?
2011, Sep 14 -- Sep 18
Organizers:
M. Aguado (MPI, Garching), F. Falceto, G. Luz�n (U. Zaragoza), D. Garc�a-Alvarez (U. C. Louvain), J.L. L�pez (U. P. Navarra), J.M. Mu�oz-Casta�eda (U. Leipzig)
What is Quantum Field Theory? | |
J. I. Latorre | |
Probability as notion of state in quantum and classical theory | |
V. Manko | |
New Lattice Gauge Theories from Quantum Computation | |
M. A. Martín-Delgado | |
Global gauge anomalies in two dimensions | |
K. Gawedzki | |
Infinite Matrix Product States and Conformal Field Theory | |
G. Sierra | |
Quantum field theory: the spectral point of view | |
F. Lizzi | |
From quantum field theory to quantum gravity and back | |
J. L. F. Barbón | |
What is a quantum field on a noncommutative space-time? | |
A. Ibort | |
Effective approach and decoupling in QFT | |
I. Shapiro |
The equivalence theorems and the manifestly Lorentz invariant formulation of nonabelian gauge theories, suitable for nonperturbative calculations | |
A. A. Slavnov | |
What is Quantum Field Theory? Beyond Special Relativity | |
J. L. Cortés | |
The Geometrical Formulation of Quantum Theory, will it help? | |
G. Marmo | |
Considerations on Non-perturbative Quantum Field Theory | |
A. González-Arroyo | |
Gross-Neveu Condensates: Integrability at Work | |
G. Dunne | |
Planar QED description of graphene: from the Hall effect to nanodevices | |
E. M. Santángelo | |
Counting in the Landscape | |
A. Seguí | |
Quantum Zeno effect and dynamics | |
S. Pascazio | |
On Feynman path integrals for Quantum Fields | |
L. J. Boya |
Lower dimensional Field Theory and ocurrences of topological defects in Condensed Matter | |
J. Sánchez-Guillén | |
Modified gravity: new paradigm for unified description of the universe evolution | |
S. Odintsov | |
Casimir effect and delta potential scattering | |
J. M. Muñoz | |
Renormalization Group Flows and Supersymmetry | |
A. Wipf | |
Self avoiding walks and Field theory | |
P. K. Mitter |