We analyse the transport properties of a coupled double quantum dot(DQD) device with one of the dots (QD1) coupled to metallic leads andthe other (QD2) embedded in an Aharonov–Bhom (A-B) ring by means ofthe slave-boson mean-field theory. It is found that in this system, theKondo resonance and the Fano interference exist simultaneously, theenhancing Kondo effect and the increasing hopping of the QD2-Ringdestroy the localized electron state in the QD2 for the QD1-leads, andaccordingly, the Fano interference between the DQD-leads and theQD1-leads are suppressed. Under some conditions, the Fano interferencecan be quenched fully and the single Kondo resonance of the QD1-leadscomes into being. Moreover, when the magnetic flux of the A-B ring iszero, the influence of the parity of the A-B ring on the transportproperties is very weak, but this influence becomes more obvious withnon-zero magnetic flux. Thus this model may be a candidate for futuredevice applications.