Osaka University of Economics Working Paper Series No Optimal Environmental Policy under Monopolistic Provision of Environmental Technology 20
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1 Osaka University of Economics Working Paper Series No Optimal Environmental Policy under Monopolistic Provision of Environmental Technology 27 2 Keisuke Hattori, Osaka University of Economics
2 27 2 / 1 / Jaffe et.al (22)) / 2 Downing and White (1986) 2 *1 Downing and White (1986) Milliman and Prince (1989) / / (FS-53) *1 Kneese and Schultz, 1975; Magat, 1978 Downing and White (1986) 2
3 Fischer et.al (23) / *2 (a) (b) (c) 3 R&D R&D (cost-reducing investment) Ulph (1997), Petrakis-Xepapadeas (1999), Montero (22a, 22b) R&D Montero (22a) (b), (c) (d) Lanjouw and Mody (22) 95 98% (inside supplier) (outside supplier) R&D (outside supplier *2 Fischer et.al (23) 3
4 Goulder (1995) Bovenberg-de Mooji (1994), Goulder et. al (1999) Ulph (1997) (inside supplier (outside supplier n 1 R&D R&D ) R&D R&D 4
5 * *4 X(P ) P (X) n c X R&D P (X) = c + e()t (1) P (X) = c + e(z) t + r (2) P ( ) X (X = nx) x e( ) 1 z R&D t r R&D 1 e() e(z) 1 r R&D 1 z, < e < ; e < ; e > 1 1 e( ) 2 (non-drastic) c + e()t < argmax P {P X(P ) (c + e(z)t)x(p )} *3 Milliman and Prince (1989), Fischer et al. (23) *4 Denicolò (1999) 5
6 2 (c + e()t r Arrow (1962) r = [e() e(z)]t (3) R&D r 2 r R&D r (3) (2) X = X(c + e()t) (4) x x = X(c + e()t)/n X( ) = P 1 ( ) ) z R&D R&D { Π = max z r X(c + e()t) (1 s) z F ]} (5) s R&D F R&D (3) e (z) t X(c + e()t) = 1 s (6) *5 (6) R&D [ dz ] dt = e X + e() t X e t X dz ds = 1 e t X >, dz dc = e X e X < (7) (7) σ e()t [, 1), c + e()t ɛ X (P ) P X [, ) σ ɛ (7) dz dt = e ( ) 1 σ ɛ e t *5 e t X < 6
7 P R&D P M P c + e()t c + e(z)t c P (X) X(c + e()t) MR X 1 R&D 1 (σ) (ɛ) R&D R&D R&D R&D (7) t = X(Pt=) M + (Pt= M c)x (Pt=) M = Pt= M (1) P M t= (7)= P M t= > P (X) (7)> 2 c + e()t < argmax P {P X(P ) c X(P )} c + e()t < argmax {P X(P ) c X(P )} P 2 7
8 1 P M c + e()t 1 R&D R&D R&D (3), (5) dπ dt = [e() e(z)][ X + e()tx ] 1 2 R&D F (5) t = π = F R&D t X z SW = X P (h)dh c X z F D(e(z) X) (8) 3 ψ >, D(ψ) < ; D > ; D > ; D() = (8) X z X = P (X) = c + e(z)d (9) z = e (z) X D = 1 (1) *6 (9) (1) t R&D s (8) = dx ] [e()t e(z)d + dz [ ] 1 s D 1 = (11) t dt dt t = dz [ ] 1 s D 1 = (12) s ds t *7 *6 *7 dz/dt > 8
9 3 t F B = e(z) e() D (13) s F B = e() e(z) e() = e e R&D R&D (13) D ) (13) (6) (12) R&D (14) R&D 1 z % (11) s = = dx ] [(e() e(z))d < (15) t t=d dt = dz [ ] e() t t=t F B ds e(z) 1 > (16) 4 t SB t F B < t SB < D R&D D R&D R&D R&D R&D B Environmental Policy Budget [ ] B = e()t F B X s F B z (14) (17) 9
10 R&D B Double Dividend) 2.2 P (X) = A b X, e(z) = e() exp[ α z], D(ψ) = β ψ2 2 A b α R&D β A = 2, b = 1, c = 1, α =.3, β =.1, e() = 1 t F B s F B σ = e()t F B /(c + e()t F B ) 2 Market Size) A R&D 1 R&D R&D 2 β R&D (4) *8 2 b b b R&D *8 R&D R&D 1
11 Tax Subsidy rate Σ and s Tax Subsidy rate Σ and s Market Size A s Slope of Inverse Demand b Σ s Σ Tax Subsidy rate Σ and s Tax Subsidy rate Σ and s Slope of Marginal Damage Β R&D Efficiency Α s Σ Σ s 2 2 R&D α α B 3 X) z) (s σ 3 β) β B 3 b B b 3 α B R&D 3 B 11
12 4 4 Env. Policy Budget B Env. Policy Budget B Market Size A Slope of Marginal Damage Β Env. Policy Budget B Env. Policy Budget B Slope of Inverse Demand b R&D Efficiency Α n Cournot) i (i = 1,, n) { } π N = max P (x + (n 1) x) x c x e() t x x { } π A = max P (x + (n 1) x) x c x e(z) t x r x x π N R&D π A m(x, n) P (nx) + x P (nx) = c + e()t (18) m(x, n) P (nx) + x P (nx) = c + e(z)t + r (19) (18) (19) m(x, n) m x <, m n < 12
13 R&D (18) (19) r r = [e() e(z)]t x (18) x = x(c + e()t, n) x t = e()/m x <, x n = m n /m x < m x < X = X(c + e()t, n) = n x X t <, X n > R&D (z) R&D Π = [e() e(z)] t n x (1 s)z F e (z) t n x(c + e()t, n) = 1 s [ ] dz dt = e x + t xt e (2) t x dz = e [X n ] dn e X > (21) fixed t (2) σ e()t [, 1), c + e()t ɛ m m x x m [, ) ɛ m (2) ( ) dz dt = e e 1 σ t ɛ m 5 σ < ɛ m. ɛ m *9 (21) 6 *9 P = A b(n x) (n + 1)b x/(a (n + 1)b x) (A b n x)/b n x P = (n x) 1/ɛ ɛ 1/ɛ
14 X R&D z Ulph (1997) R&D inside supplier) outside supplier) Ulph (1997) R&D R&D R&D 7 ˆt F B = e(z) e() D + X P (X) e() n = e(z) e() D P MC e() ŝ F B = = e() e(z) e() e() e(z) e() X P (X) e() n D (22) + P MC e() D (23) R&D ((22) ) Ebert (1992) Ebert (1992) R&D R&D 14
15 ˆ t ˆ SW t = dx ] [(e() e(z))d X P < t=d dt = dz [ 1 + t=ˆt F B ds e() D ] e(z) D + X P > ˆt SB ˆt F B < ˆt SB < D R&D B 3 * 1 * 11 *1 OECD (26) *11 EIEP (2) CO 2 15
16 4 R&D R&D - R&D R&D R&D Downing-White (1986), Milliman-Prince (1989), Fischer et. al (23) 16
17 I: adoption subsidy * 12 R&D R&D (3) r = ((e() e(z))t 1 s R&D Π = ((e() e(z))t 1 s X z F (6) II: ˆ SW = nx P (h)dh n c x z F D(e(z)n x) ˆ x = P (n x) c e(z) D = ˆ z = 1 e (z) n x D = ˆ t ˆ z = dx dt n [ = dz ds P (n x) c e(z) D ] + dz dt [ 1 e (z) n x D ] = [ 1 e (z) n x D ] = R&D ˆ t ˆ z = dx dt n [ = dz ds [ e()t e(z)d X P ] s D ] = t n + dz [ dt s D ] = t *12 17
18 ˆt F B = e(z) e() D + X P (X) e() n ŝ F B = e() e(z) e() X P (X) e() n D [1] K. Arrow, (1962) Economic welfare and the allocation of resources for invention, in R. Nelson (ed.), The rate and direction of innovative activity, Princeton Univ. Press, Princeton, N.J. [2] A.L. Bovenberg and R.A. de Mooji, (1994) Environmental Levies and Distortionary Taxation, American Economic Review 84, [3] V. Denicolò, (1999) Pollution-Reducing Innovations under Taxes or Permits, Oxford Economic Papers [4] P.B. Downing and L.J. White, (1986) Innovation in Pollution Control, Journal of Environmental Economics and Management [5]. Ebert, (1992) Pigouvian Taxes and Market Structure: The Case of Oligopoly and Different Abatement Technologies Finanzarchiv 49, [6] EIEP, (2) The Carbon Tax to Reduce GHGs Emission. Report to the Study Group on Economic Instruments in Environmental Policies. [7] C. Fischer, I.W.H. Parry and W. Pizer, (23) Instrument Choice for Environmental Protection when Technological Innovation is Endogenous, Journal of Environmental Economics and Management [8] L.H. Goulder, (1995) Environmental Taxation and the Double Dividend: A Reader s Guide, International Tax and Public Finance 2, [9] L.H. Goulder, I.W.H. Parry, R.C. Williams III and D. Burtraw, (1999) The Cost-Effectiveness of Alternative Instruments for Environmental Protection in a Second-Best Setting, Journal of Public Economics [1] A.B. Jaffe, R.G. Newell and R.N. Stavins, (22) Environmental Policy and Technological Change, Environmental and Resource Economics [11] Y. Katsoulacos and A. Xepapadeas, (1996) Emission taxes and market structure in C. Carraro, Y. Katsoulacos and A. Xepapadeas, (ed.), Environmental Policy and Market Structure, Dordrecht, Kluwer. [12] A. Kneese and C. Schultz, (1975) Pollution, Price and Public Policy, Brookings Institution, Washington, USA. [13] J.O. Lanjouw and M. Ashoka, (1996) Innovation and the International Diffusion of Environmentally Responsive Technology, Research Policy 25, pp [14] D.R. Lee, (1975) Efficiency of Pollution Taxation and Market Structure Journal of Environmental Economics and Management 2,
19 [15] W.A. Magat, (1978) Pollution Control and Technological Advance: A Dynamic Model of the Firm, Journal of Environmental Economics and Management [16] S.R. Milliman and R. Prince, (1989) Firm Incentives to Promote Technological Change in Pollution Control, Journal of Environmental Economics and Management [17] J.-P. Montero, (22a) Market Structure and Environmental Innovation, Journal of Applied Economics [18] J.-P. Montero, (22b) Permits, Standards, and Technology Innovation, Journal of Environmental Economics and Management [19] OECD, (26) The Political Economy of Environmentally Related Taxes, OECD, Paris. [2] E. Petrakis and A. Xepapadeas, (1999) Does Government Precommitment Promote Environmental Innovation?, in E. Petrakis, E.S. Sartzetakis and A. Xepapadeas (ed.), Environmental Regulation and Market Power, Edward Elgar Pub., M.A. [21] D. Ulph, (1997), Environmental Policy and Technological Innovation, in C. Carraro and D. Siniscalco, (ed.), New Directions in the Economic Theory of the Environment,Cambridge Univ. Press, Cambridge, UK. 19
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