2011
DOI: 10.2139/ssrn.1090150
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The Endogenous Price Dynamics of Emission Allowances and an Application to CO2 Option Pricing

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Cited by 54 publications
(67 citation statements)
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“…Uhrig-Homburg and Wagner (2007) describe extensively derivative instruments in the EU carbon market based on qualitative surveys. Chesney and Taschini (2008) provide an application of CO 2 price dynamics modeling to option pricing. Chevallier et al (2009) provide a case-study of investors' changes in risk aversion around the 2006 compliance event using both futures and option prices.…”
Section: Introductionmentioning
confidence: 99%
“…Uhrig-Homburg and Wagner (2007) describe extensively derivative instruments in the EU carbon market based on qualitative surveys. Chesney and Taschini (2008) provide an application of CO 2 price dynamics modeling to option pricing. Chevallier et al (2009) provide a case-study of investors' changes in risk aversion around the 2006 compliance event using both futures and option prices.…”
Section: Introductionmentioning
confidence: 99%
“…Others have tried to explain the price path by means of financial theory (Ben; Cetin and Verschuere, 2009;Seifert et al, 2008), or options formulae (Chesney and Taschini, 2012;Hintermann, 2012). In this paper, I examine the empirical evidence for the possibility that large firms manipulated the allowance price upwards during the first two years of the phase.…”
Section: Market Backgroundmentioning
confidence: 99%
“…Assume that (A. [1][2][3][4] are in force and that φ = 1 [Λ,+∞) as in Section 3. Then, at any time t < T and for any p ∈ R d , the mapping R ∋ e ֒→ E 0,p,e t is an homeomorphism with probability 1, and with non-zero probability, it is not a homeomorphism at time t = T .…”
Section: Absolute Continuity Before Terminal Time Tmentioning
confidence: 99%
“…Motivated by the analysis of mathematical models of the CO 2 emissions markets, see for example [3,18,2,4, 1], we are interested in the case of forward processes (X t = (P t , E t )) 0≤t≤T having a onedimensional component (E t ) 0≤t≤T with bounded variations, and a backward component (Y t ) 0≤t≤T having a terminal value given by a monotone function φ of E T , and especially when φ is an indicator function of the form φ = 1 [Λ,+∞) . In [1], we proposed an unrealistic toy example for which we showed that, while the terminal condition could not be enforced, it was still possible to prove existence and uniqueness of a solution provided parts of the terminal condition are allowed to become part of the solution.…”
Section: Introductionmentioning
confidence: 99%
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