J. Muñoz Masqué

The geometry of the bundle of connections

Abstract. A generalized symplectic structure on the bundle of connections

Isomorphism Classes of Genus-2 Hyperelliptic Curves Over Finite Fields

p\colon C(P)\rightarrow M

Gauge group and G-structures

of an arbitrary principal G-bundle

A short proof of the generalized Faà di bruno's formula☆

\pi\colon P\rightarrow M

The number of functionally independent invariants of a pseudo-Riemannian metric

is defined by means of a

Invariant variational problems on linear frame bundles

p^{\ast}\mathrm{ad}P

Faá di Bruno's formula, lattices, and partitions

-valued differential 2-form

Symplectic structure and gauge invariance on the cotangent bundle

\Omega_{2}

Natural connections on the bundle of Riemannian metrics

on C(P), which is related to the generalized contact structure on

Classifying quadratic maps from plane to plane

J^{1}(P)