The global Yang-Mills equations depending on an arbitrary metric
The ground state energy of relativistic one-electron atoms according to Jansen and Heß.
The Group of Large Diffeomorphisms in General Relativity
We investigate the mapping class groups of diffeomorphisms fixing a frame at a point for general classes of 3-manifolds. These groups form the equivalent to the groups of large gauge transformations in Yang-Mills theories. They are also isomorphic to the fundamental groups of the spaces of 3-metrics modulo diffeomorphisms, which are the analogues in General Relativity to gauge-orbit spaces in gauge theories.
The Hawking effect
The Heun equation and the Calogero-Moser-Sutherland system. II: Perturbation and algebraic solution.
The initial value problem for the quadratic nonlinear Klein-Gordon equation.
The initial value problem of the Poincaré gauge theory in vacuum. II. First order formalism
The initial value problem of the Poincaré gauge theory in vacuum. I. Second order formalism
The integrability of new two-component KdV equation.
The intertwining of affine Kac-Moody and current algebras
The inverse -body problem. A geometrical approach
The Isolated Point Singularity Problem for the Coupled Yang-Mills Equations in Higher Dimensions.
The iterated version of a translative integral formula for sets of positive reach
By taking into account the work of J. Rataj and M. Zähle [Geom. Dedicata 57, 259-283 (1995; Zbl 0844.53050)], R. Schneider and W. Weil [Math. Nachr. 129, 67-80 (1986; Zbl 0602.52003)], W. Weil [Math. Z. 205, 531-549 (1990; Zbl 0705.52006)], an integral formula is obtained here by using the technique of rectifiable currents.This is an iterated version of the principal kinematic formula for sets of positive reach and generalized curvature measures.
The Kolmogorov Entropy For Quantum Systems Revisited.
The lattice structure of quantum logics
The level crossing problem in semi-classical analysis I. The symmetric case
We describe a microlocal normal form for a symmetric system of pseudo-differential equations whose principal symbol is a real symmetric matrix with a generic crossing of eigenvalues. We use it in order to give a precise description of the microlocal solutions.
The level crossing problem in semi-classical analysis. II. The Hermitian case
This paper is the second part of the paper ``The level crossing problem in semi-classical analysis I. The symmetric case''(Annales de l'Institut Fourier in honor of Frédéric Pham). We consider here the case where the dispersion matrix is complex Hermitian.
The list of volume's 32 (2003) referees
The low energy expansion in nonrelativistic scattering theory
The Markov process of total spins