A partial solution for Feynman's problem – a new derivation of the Weyl equation.
A representation independent propagator I : compact Lie groups
A representation independent propagator. II : Lie groups with square integrable representations
A stochastic scheme for constructing solutions of the Schrödinger equations
Alternative method for determining the Feynman propagator of a non-relativistic quantum mechanical problem.
Analytic and sequential Feynman integrals on abstract Wiener and Hilbert spaces, and a Cameron-Martin formula
Comparaison entre la décroissance de fonctions propres pour les opérateurs de Dirac et de Klein-Gordon. Application à l'étude de l'effet tunnel
Covariant functional quantizations of superstrings
Des ponts
Effective bosonic degrees of freedom for one-flavour chromodynamics
Equivariance, variational principles, and the Feynman integral.
Étude probabiliste de l'opérateur de Schrödinger
Evaluating Feynman path integrals via the polynomial path family.
Evaluation formulas for a conditional Feynman integral over Wiener paths in abstract Wiener space
In this paper, we introduce a simple formula for conditional Wiener integrals over , the space of abstract Wiener space valued continuous functions. Using this formula, we establish various formulas for a conditional Wiener integral and a conditional Feynman integral of functionals on in certain classes which correspond to the classes of functionals on the classical Wiener space introduced by Cameron and Storvick. We also evaluate the conditional Wiener integral and conditional Feynman integral...
Feynman diagrams and large order estimates for the exponential anharmonic oscillator
Feynman maps, Cameron-Martin formulae and anharmonic oscillators
Feynman path integral as spectral decomposition
Feynman path integrals on phase space and the metaplectiv representation.
From multi-instantons to exact results
In these notes, conjectures about the exact semi-classical expansion of eigenvalues of hamiltonians corresponding to potentials with degenerate minima, are recalled. They were initially motivated by semi-classical calculations of quantum partition functions using a path integral representation and have later been proven to a large extent, using the theory of resurgent functions. They take the form of generalized Bohr--Sommerfeld quantization formulae. We explain here their...
Functional integration for euclidean Dirac fields