  The purpose of this paper is to introduce the construction of a stochastic
process called "$\delta$-dimensional Bessel house-moving" and its properties.
We study the weak convergence of $\delta$-dimensional Bessel bridges
conditioned from above, and we refer to this limit as $\delta$-dimensional
Bessel house-moving. Applying this weak convergence result, we give the
decomposition formula for its distribution and the Radon-Nikodym density for
the distribution of the Bessel house-moving with respect to the one of the
Bessel process. We also prove that $\delta$-dimensional Bessel house-moving is
a $\delta$-dimensional Bessel process hitting a fixed point for the first time
at $t=1$.
