2019
DOI: 10.1007/s41104-019-00043-z
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Dimensionality reduction and identification of valid parameter bounds for the efficient calibration of automated driving functions

Abstract: The industrialization of automated driving functions according to level 3 requires an efficient test and calibration concept to deal with an increased complexity, growing customer demands, and a larger vehicle fleet offered. Therefore, a method for a complexity reduction of the calibration parameter space is presented. In the two-step approach, a qualitative sensitivity analysis is used to identify valid regions in the search space and subsequently decrease dimensionality based on the parameterspecific global … Show more

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Cited by 6 publications
(6 citation statements)
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“…Moreover, benefits only occur if the complexity reduction method computes a reduced parameter space compared to initially defined bounds. However, this can be expected for most vehicle control systems as concluded in previous work [20]. Theoretically, an optimizer can be freely chosen but algorithms using a discrete instead of a continuous scale contribute most to finding scenario/parameter-set-combinations whose simulations can be avoided.…”
Section: E Discussion Of the Resultsmentioning
confidence: 99%
See 3 more Smart Citations
“…Moreover, benefits only occur if the complexity reduction method computes a reduced parameter space compared to initially defined bounds. However, this can be expected for most vehicle control systems as concluded in previous work [20]. Theoretically, an optimizer can be freely chosen but algorithms using a discrete instead of a continuous scale contribute most to finding scenario/parameter-set-combinations whose simulations can be avoided.…”
Section: E Discussion Of the Resultsmentioning
confidence: 99%
“…On the contrary to trajectory and cell based designs which suggest a uniform sampling over each input parameter space, the radial design provides the best performance with respect to result and efficiency as exposed by the studies of Campolongo et al [23]. Convergence analyses carried out in [20] confirm that the SA provides reproducible results for different input samples using the radial approach. Thus, the number of samples for the original EEM is r • (n p + 1).…”
Section: A Complexity Reduction Of the Parameter Spacementioning
confidence: 87%
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“…In fact, most of the HEV/EV powertrain models are nonlinear which raises the following question, "What would be the consequences if the SA results are incorrect?" On the other hand, global sensitivity analyses (GSA) [35][36][37][38][39][40][41][42][43][44][45], which avoids the aforementioned shortcomings, are only employed by a minority of designers. From the literature published on SA-focused studies for different HEV [46][47][48] and EV [50][51][52] powertrain topologies in both commercial [51][52][53] and passenger [54][55] vehicles, a remarkable lack of the availability of data can be seen.…”
Section: Introductionmentioning
confidence: 99%