We examine the geometry dependence of the conductance fluctuations in
a quantum wire, using the recursive Green's function technique, by cha
nging the width of a wire with fixed length. In the experimental situa
tion, the quantum wire is 'connected' to 'wide' and 'long' disordered
contact regions which are often ignored in calculations. This more com
plicated quantum wire geometry lends itself to a numerical approach bu
t would be very difficult to tackle from the viewpoint of the diagramm
atic perturbation theory. We can include these disordered contact regi
ons easily in our calculations: and our numerical results suggest that
the presence of these contacts tends to reduce the fluctuations. This
is a consequence of entering the transport 'localization regime', whe
re the sample length is of the order of the localization length, for t
he longer structure with the disordered contacts.