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94                                     Autonomous Mobile Robots

                                based on local signal-to-noise power estimates, found from several range
                                bins. The results show that the algorithm can detect features in the typically
                                cluttered outdoor environments tested, with a higher success rate compared to
                                the constant threshold and CFAR feature detection techniques.
                                   A SLAM formulation using an augmented state vector which includes the
                                normalized RCS and absorption cross-sections of features, as well as the usual
                                feature Cartesian coordinates, was introduced. This is intended to aid the data
                                association process, so that features need not just be associated based on their
                                Cartesian coordinates, but account can be taken of their estimated normalized
                                reflection and absorption cross-sections also.
                                   The final contribution is a predictive model of the form and magnitudes
                                of the power–range spectra from differing vehicle locations, for multiple line-
                                of-sight targets. This forms a predicted power–range observation, based on
                                estimates of the augmented SLAM state. The formulation of power returns
                                from multiple objects down-range is explained and predicted RADAR range
                                spectra are compared with real spectra, recorded outdoors.
                                   This work is a step toward building reliable maps and localizing a vehicle
                                to be used in mobile robot navigation. Further methods of including the target
                                presence probability of feature estimates into SLAM are being investigated.


                                APPENDIX
                                The binary hypothesis testing problem is a special case of decision problems.
                                The decision space consists of target presence and target absence represented
                                by δ 0 and δ 1 , respectively. There is a hypothesis corresponding to each decision.
                                H 0 is called null hypothesis (hypothesis accepted by choosing decision δ 0 ) and
                                H 1 is called the alternative hypothesis. The binary hypothesis problem has four
                                possible outcomes:
                                     • H 0 was true, δ 0 is chosen : correct decision.
                                     • H 1 was true, δ 1 is chosen : correct decision.
                                     • H 0 was true, δ 1 is chosen : False alarm, also known as a type I error.
                                     • H 1 was true, δ 0 is chosen : missed detection also known as a type II
                                      error.


                                ACKNOWLEDGMENTS
                                This work was funded under the first author’s AcRF Grant, RG 10/01,
                                Singapore. We gratefully acknowledge John Mullane for providing some of
                                the outdoor RADAR scans and Javier Ibanez-Guzman, SIMTech Institute of
                                Manufacturing Technology, Singapore, for use of the utility vehicle. We further
                                acknowledge the valuable advice from Graham Brooker (Australian Centre for
                                Field Robotics) and Steve Clark (Navtech Electronics, UK).




                                 © 2006 by Taylor & Francis Group, LLC



                                 FRANKL: “dk6033_c002” — 2006/3/31 — 17:29 — page 94 — #54
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