2016
DOI: 10.1017/s0373463316000229
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CPA Calculation Method based on AIS Position Prediction

Abstract: The information on the Closest Point of Approach (CPA) of another vessel to own ship is required in a potential collision situation as it helps determines the risk to each vessel. CPA is usually calculated based on the speed and direction of the approaching ship neglecting the Change Of Speed (COS) and the Rate Of Turn (ROT). This will make the CPA less useful. To improve the CPA calculation, Automatic Identification System (AIS) information containing the Speed Over Ground (SOG), Course Over Ground (COG), COS… Show more

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Cited by 39 publications
(19 citation statements)
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“…. (17) The grounding risk function GR i x p , y p for the ith vessel is defined through the same manner of CRs i , as depicted in Figure 8, in which the risk factor decays at the same rate in the forward direction but at twice the rate in the remaining three directions…”
Section: Risk Evaluation Functionsmentioning
confidence: 99%
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“…. (17) The grounding risk function GR i x p , y p for the ith vessel is defined through the same manner of CRs i , as depicted in Figure 8, in which the risk factor decays at the same rate in the forward direction but at twice the rate in the remaining three directions…”
Section: Risk Evaluation Functionsmentioning
confidence: 99%
“…The longitudinal, lateral and spatial risk functions for collision and grounding, respectively, are shown in Figure 7. Notice that the same vessel domain ( Figure 5) and risk evaluation parameters Equation (6) are used for collision and grounding risk evaluation, however, with different spatial functions (Equations (16) and (17) and Figure 7). The main advantage here is to ensure memory-efficiency such that each AIS message in combination with vessel dimensions is mapped into 14 single-precision floating-point numbers (vertices' x-y coordinates defined by Equation (11) and four parameters of Equation (6)).…”
Section: Risk Evaluation Functionsmentioning
confidence: 99%
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“…The calculation of the distance of the CPA requires complex procedures and formulas, which have already been reported in various references [33,34]. Using the formulas in [35], dCPA(t) was calculated using the following procedure:…”
Section: Procedures Description Duration (Min)mentioning
confidence: 99%
“…Distance measures D(λ Fail , λ Success ) or D(λ Success , λ Fail ) between models λ Fail and λ Success have a dissimilarity concept with respect to model distance. Several interpretations of the model distance exist in terms of such as cross entropy, divergence, and discrimination of information [28,35]. The MD Success is a measure result of how well the model λ Fail matches observations generated by model λ Success , relative to how well model λ Success matches observations generated by itself.…”
Section: Model Validationmentioning
confidence: 99%