  The goal of this work is to establish a proof of the Gromov convergence in
Hoelder spaces for curves with a totally real boundary condition following the
original geometric idea of Gromov. We use a local reflection principle in
neighbourhoods of the totally real submanifold as developed by Ivashkovich and
Shevchishin and existence results for special connections on spaces of jet
bundles to obtain higher regularity and Gromov-Schwarz estimates along the
boundary.
