Halkos, George and Kitsou, Dimitra (2014): A weighted location differential tax method in environmental problems.
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Abstract
Relying on Pigou's view, environmental taxes increase the costs of polluting activities reflecting in this way the true social cost imposed to society by the caused environmental damage by these activities. The total pollution cost (TPC) is defined by adding up the marginal abatement (MAC) and the marginal damage (MD) costs. That is the random variable TPC includes the social costs associated with pollution. We relate this with contaminated locations and propose a weighted location differentiated tax and a corresponding index that adjusts taxation to the damages caused. It is clear that the value of the expected total pollution (social) cost, E(TPC), would be of interest and therefore we proceed to the evaluation through the use of the γ-order Generalized Normal. The value of the variance, Var(TPC), is also evaluated and we provide a generalized form of the E(TPC) as far (i) the form of TPC and (ii) the probability density function.
Item Type: | MPRA Paper |
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Original Title: | A weighted location differential tax method in environmental problems |
Language: | English |
Keywords: | Weighted-location adjusted differential tax; pollution related social cost; expected value; technology; probability density function. |
Subjects: | C - Mathematical and Quantitative Methods > C0 - General > C02 - Mathematical Methods C - Mathematical and Quantitative Methods > C6 - Mathematical Methods ; Programming Models ; Mathematical and Simulation Modeling > C60 - General Q - Agricultural and Natural Resource Economics ; Environmental and Ecological Economics > Q5 - Environmental Economics > Q50 - General Q - Agricultural and Natural Resource Economics ; Environmental and Ecological Economics > Q5 - Environmental Economics > Q53 - Air Pollution ; Water Pollution ; Noise ; Hazardous Waste ; Solid Waste ; Recycling Q - Agricultural and Natural Resource Economics ; Environmental and Ecological Economics > Q5 - Environmental Economics > Q58 - Government Policy |
Item ID: | 59502 |
Depositing User: | G.E. Halkos |
Date Deposited: | 27 Oct 2014 00:40 |
Last Modified: | 01 Oct 2019 20:52 |
References: | Böhringer C. and Rutherford T.F. (2002). In Search of a Rationale for Differentiated Environmental Taxes. Centre for European Economic Research (ZEW), Mannheim Discussion Paper No. 02-30. Accessible at: ftp://ftp.zew.de/pub/zew-docs/dp/ dp0230. pdf Bovenberg, A.L. and F. van der Ploeg (1994), Environmental Policy, Public Finance and the Labor Market in a Second-Best World. Journal of Public Economics, 55, 340-390. Bovenberg, A.L. and L.H. Goulder (1996), Optimal Environmental Taxation in the Presence of Other Taxes: General Equilibrium Analyses. American Economic Review, 86(4), 985-1000. Fowlie M. and Muller N. (2013). Market-based emissions regulation when damages vary across sources: What are the gains from differentiation? NBER Working Paper 18801 Accessible at: http://nature.berkeley.edu/~fowlie/Fowlie_Muller_ submit.pdf Goulder, L. H. (1995), Environmental Taxation and the Double Dividend: A Readers' Guide. International Tax and Public Finance, 2, 157-183. Goulder, L., I.W.H. Parry and D. Burtraw (1997), Revenue-Raising vs. Other Approaches to Environmental Protection: The Critical Significance of Pre-existing Tax Distortions. RAND Journal of Economics, 28(4), 708-731. Halkos G.E. (1993). Sulphur abatement policy: implications of cost differentials. Energy Policy 21(10), 1035-1043. Halkos G.E. (1994). Optimal abatement of sulphur emissions in Europe. Environmental and Resource Economics, 4(2), 127-150. Halkos G.E. and Kitsos C. (2005). Optimal pollution level: a theoretical identification, Applied Economics, 37(13), 1475-1483. Halkos G.E. (1996). Incomplete information in the acid rain game, Empirica, 23(2), 129-148. Halkos G.E. and Kitsou D.C. (2014). Uncertainty in optimal pollution levels: modelling and evaluating the benefit area. Forthcoming in Journal of Environmental Planning and Management 10.1080/09640568.2014.881333 Hutton J.P. and Halkos G.E. (1995). Optimal acid rain abatement policy for Europe: An analysis for the year 2000. Energy Economics, 17(4), 259-275. Kämäri J., Amann, M., Brodin Y.W., Chadwick M.J., Henriksen A., Hettelingh J.P., Kuylenstierna J.C.I., Posch. M., Sverdrup, H. (1992). The use of critical loads for the assessment of future alternatives for acidification. Ambio, 21, 377-386. Kim J.C. and Chang K.B. (1993). An optimal tax/subsidy for output and pollution control under asymmetric information in oligopoly markets. Journal of Regulatory Economics, 5, 193-197. Kitsos P.C. and Tavoularis K.N. (2009). Logarithmic Sobolev inequalities for information measures, IEEE Transactions of Information Theory, 55(6), 2554-2561. Kitsos P.C. and Toulias L.T. (2010). New information measures for the generalized normal distribution. Information, 1, 13-27. Kitsos P.C., Toulias L.T. and Trandafir P.C. (2012). On the multivariate γ-ordered normal distribution. Far East Journal of Theoretical Statistics, 38(1), 49-73. McKitrick R. (1999). A Cournot mechanism for pollution control under asymmetric information. Environmental and Resource Economics, 14, 353-363. Mendelsohn, R. (1986). Regulating heterogeneous emissions. Journal of Environmental Economics and Management, 13 (4), 301.312. Oates W.E. (1995). Green Taxes: Can We Protect the Environmental and Improve the Tax System at the Same Time. Southern Economic Journal, 61(4), 915-922. Perman R., Ma Y. and McGilvray J. (2003). Natural Resource and Environmental Economics, 3rd Edition, Longman. Requate T. (2005). Timing and Commitment of Environmental Policy, Adoption of New Technology, and Repercussions on R&D. Environmental and Resource Economics, 31(2), 175-199. Terkla, D. (1984), The Efficiency Value of Effluent Tax Revenues. Journal of Environmental Economics and Management, 11, 107-123. Tietenberg, T. (2006). Emissions Trading-Principles and Practice. Resources for the Future Press. |
URI: | https://mpra.ub.uni-muenchen.de/id/eprint/59502 |