2006
DOI: 10.1016/j.jedc.2005.04.004
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Dynamic optimisation in the presence of threshold effects when the location of the threshold is uncertain – with an application to a possible disintegration of the Western Antarctic Ice Sheet

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Cited by 69 publications
(46 citation statements)
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“…Following Naevdal (2003Naevdal ( , 2006, we assume the location of the thresholdT is distributed according to the function h(T ) with support [0, ∞]. If a value T > 0 is attained without reaching the threshold, then it must be true thatT > T .…”
Section: C2 Unknown Threshold Locationmentioning
confidence: 99%
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“…Following Naevdal (2003Naevdal ( , 2006, we assume the location of the thresholdT is distributed according to the function h(T ) with support [0, ∞]. If a value T > 0 is attained without reaching the threshold, then it must be true thatT > T .…”
Section: C2 Unknown Threshold Locationmentioning
confidence: 99%
“…The problem for the regulator is given by: Following Naevdal (2003Naevdal ( , 2006 and Naevdal and Openheimer (2007), the risk- which is a decreasing function of m and g. Equation (C.34) captures the benefits from implementing SGE sooner. As in the deterministic case, the first term captures the direct effect, which is equivalent to the discounted reduction in future mitigation and SGE implementations.…”
Section: C2 Unknown Threshold Locationmentioning
confidence: 99%
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“…Accounting for possible shifts, different types of uncertainty may play a role. For example, the shift can be triggered when some a-priori unknown threshold is crossed (as in Tsur and Zemel, 1996;Naevdal, 2006). Alternatively, it may be due to a random occurrence controlled by some given hazard rate (Clarke and Reed, 1994;Tsur and Zemel, 1998;Gjerde et al, 1999;Haurie and Moresino, 2006).…”
Section: Introductionmentioning
confidence: 99%
“…Mäler et al (2007) apply a similar model to generate a shadow price for resilience, where resilience influences the probability of regime shift. A slightly different modeling approach to thresholds was taken by Naevdal (2001Naevdal ( , 2003Naevdal ( , 2006 who does not include the potential for shocks so that the probability of regime shift is positive only in time periods when stocks are being depleted. Zemel (2006, 2008) (2003) and Mäler et al (2003) analyze a model with a convex-concave regeneration function that captures the potential for regime shifts.…”
Section: Introductionmentioning
confidence: 99%