on the effect of greenhouse gas abatement in japanese economy: an overlapping generations approach

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1 On the Effect of Greenhouse Gas Abatement in Japanese Economy: an Overlapping Generations Approach Shimasawa Manabu Akita University March 2006

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On the Effect of Greenhouse Gas Abatement in Japanese Economy: an Overlapping Generations Approach. Shimasawa Manabu Akita University March 2006. Slide2 Background. Goal of the project: the model analysis using Japanese NAMEA. Key future in this paper: multi-sector, life-cycle agents. - PowerPoint PPT Presentation

TRANSCRIPT

1

On the Effect of Greenhouse Gas Abatement in Japanese Economy: an Overlapping

Generations Approach

Shimasawa Manabu

Akita University

March 2006

2

Slide2 Background

Goal of the project: the model analysis using Japanese NAMEA.

Key future in this paper: multi-sector, life-cycle agents.

Focus is on intergenerational equity of the greenhouse gas abatement policy.

3

Slide3 Background

The policy aimed at mitigating the problems of climate change has very long time horizon.

The greenhouse gas emission abatement policy has twofold aspects:

- (i) the effects to present various industries and macro economy

- (ii) the intergenerational equity problem

4

Slide4 Background

In Japan many researchers used simulation model in order to quantify the effect of greenhouse gas abatement policy.

- MARIA (Prof.Mori Tokyo university of Science)

- AIM model (NIES)

- GAMES (Prof.Goto Univ. of Tokyo ) But they focused only one aspect, i.e., “the effects to

present various industries and macro economy .”

5

Slide5 Background

This paper presents a multi-sector overlapping generations (OLG) model that captures important characteristics of Japanese economy and industrial structure in order to explore the intergenerational effects of the CO2 emissions abatement policy.

6

Slide6 Background

A number of papers written after the seminal study by Auerbach and Kotlikoff (1987) have examined the impacts of policy changes on the intergenerational equity by using computable general equilibrium models with the overlapping generations.

- Now, A-K type OLG model has been typical tool in order to investigate the impacts of policy changes on intergenerational redistribution.

7

Slide7 Background

Why we use NOT infinitely-lived agent (ILA) model BUT overlapping generations (OLG) model ?

We believe that the OLG framework has several advantages compared to the ILA model from the following reasons.

8

Slide8 Why OLG?

- (i) to investigate distributional effects between generations of greenhouse gas abatement .

- (ii) Schelling (1995) pointed out that using the ILA model in the context of environmental problems involves a fallacy of composition on the intergenerational fairness.

9

Slide9 Structure of Presentation Background to Project and this paper Overview of the Model Simulation Analysis Comparative Analysis Main Conclusions

10

Slide10 The Model

We use Rasmussen Model(2003) with Japanese SAM.

The model assumes - overlapping generations

- perfect foresight households

- eight sectors and nine goods

- benchmark year 2000

11

Slide11 The Model

- calibrated to a 2000 SAM describing the Japanese economy

- perfect competition

- no uncertainty

- infinite supply & demand elasticities for exports and imports to and from the world market

12

Slide12 The Model

- endogenous labor supply

- The effects of greenhouse gas reduction are evaluated by considering the effects of an emissions tax that limits CO2 emissions by an amount roughly conforming to that required by the Kyoto protocol

Tobias N. Rasmussen (2003) “Modeling the economics of greenhouse gas abatement: An overlapping generations perspective” Review of Economic Dynamics

13

Slide13 The Model

8 sectors (1) Iron and Steel (2) Chemical products (3) Petroleum refining & coal prod. (4) Electric utilities (5) Gas utilities (6) Energy intensive industries (7) Other manufacturing industries (8) Other industries

14

Slide14 The Model

9 goods (1) Iron and Steel (2) Chemical products (3) Petroleum refining & coal prod. (4) Electric utilities (5) Gas utilities (6) Energy intensive industries (7) Other manufacturing industries (8) Other industries (9) Non-comp imports

15

Slide15 The Model

Production

- production activities are modeled by the nested constant elasticity of substitution (CES) and Leontief functions

16

Slide16 The Model

Each sector produces multiple goods and all goods are traded on the world market.

Armington specification is adopted to account for the simultaneous presence of imports and exports.

Energy enters production and final demand in the form of a composite of the 5 energy goods.

17

Slide17 The Model

Output in non-fossil-fuel production sector

Tobias N. Rasmussen (2003) “Modeling the economics of greenhouse gas abatement: An overlapping generations perspective” Review of Economic Dynamics

18

Slide18 The Model

Output in fossil-fuel production sector

Tobias N. Rasmussen (2003) “Modeling the economics of greenhouse gas abatement: An overlapping generations perspective” Review of Economic Dynamics

19

Slide19 The Model

Commodity trade

Tobias N. Rasmussen (2003) “Modeling the economics of greenhouse gas abatement: An overlapping generations perspective” Review of Economic Dynamics

20

Slide20 The Model

Energy for production and final demand

Tobias N. Rasmussen (2003) “Modeling the economics of greenhouse gas abatement: An overlapping generations perspective” Review of Economic Dynamics

21

Slide21 The Model

Household- each generation enters the model (at age 20) and die (at

age 80) at the end of year g + N (N=59).

- each generation chooses consumption and leisure to maximize his/her intertemporal utility.

22

Slide22 The Model

t , gt , gt , g

59g

gtt , g

Ftt , gt , gtt , g

59g

gt

Ct

σ-11

σ-1t , g

σ-1t , gt , g

ε-1t , g

g-t59g

gtt , gg

ωlwll

)transferplwe(wcp

)llφ-(1cφz to subject

ε-1

z

ρ11

t),(zu max

c: consumption, ll: leisure, ρ: discount rate, ε: the inverse of intertemporal elasticity of substitution, φ: weight on consumption, σ: the inverse of the elasticity of substitution between consumption and leisure, e: age-related productivity profile, ω: time endowment in efficiency units, pC: the price index for composite goods, transfer: a lump sum transfer.

c: consumption, ll: leisure, ρ: discount rate, ε: the inverse of intertemporal elasticity of substitution, φ: weight on consumption, σ: the inverse of the elasticity of substitution between consumption and leisure, e: age-related productivity profile, ω: time endowment in efficiency units, pC: the price index for composite goods, transfer: a lump sum transfer.

23

Slide23 The Model

Household demand structure

Tobias N. Rasmussen (2003) “Modeling the economics of greenhouse gas abatement: An overlapping generations perspective” Review of Economic Dynamics

24

Slide24 The Model

Model Closure

- (i) Trade balance

X: export, M: import, CAS: current account surplus at bench year, γ: effective growth rate

X: export, M: import, CAS: current account surplus at bench year, γ: effective growth rate

2000t

jt , j

jt , j CAS)γ(1M-X

25

Slide25 The Model

(ii) government budget balance

t20002000

t

jt , j

Ft , j

Mj

ht , h

Yh

Yhtt

Kttt

Lt

)γ(1GDEF-G)γ(1

MpτYpτKrτLwτ

τL: labor tax, L: aggregate labor, τK: interest rate tax, r: interest rate, K: aggregate capital stock, τh

K: commodity tax in sector h, phK: outp

ut prices in sector h, Yh: output in sector h, τjM : import tax of goods

j, pjF: import prices of goods j, G2000: government expenditure level a

t bench year, GDEF2000: government deficit level at bench year.

τL: labor tax, L: aggregate labor, τK: interest rate tax, r: interest rate, K: aggregate capital stock, τh

K: commodity tax in sector h, phK: outp

ut prices in sector h, Yh: output in sector h, τjM : import tax of goods

j, pjF: import prices of goods j, G2000: government expenditure level a

t bench year, GDEF2000: government deficit level at bench year.

26

Slide26 The Model

Dynamic Equilibrium Condition

condition mequilibriu dynamic )δγYR()δ I(r

IYR

)Kδγ( I, )Kδ(rYR

YR: capital income at bench year, δ: depression rate, I: investment expenditure at bench year.

YR: capital income at bench year, δ: depression rate, I: investment expenditure at bench year.

27

Slide27 Simulation

CO2 emission

0

0.5

1

1.5

2

2.5

3

3.5

4

20

00

20

05

20

10

20

15

20

20

20

25

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30

20

35

20

40

20

45

20

50

20

55

20

60

20

65

20

70

20

75

20

80

20

85

20

90

20

95

21

00

Benchmark Kyoto comittment

28

Slide28 Simulation

Tax on CO2 emission (thousand yen/metric ton of carbon)

29

Slide29 Simulation

Consumption level (% change from baseline)

-7

-6

-5

-4

-3

-2

-1

0

2000

2005

2010

2015

2020

2025

2030

2035

2040

2045

2050

2055

2060

2065

2070

2075

2080

2085

2090

2095

2100

30

Slide30 Simulation

Equivalent variation by generations (% change from baseline)

-3.5

-3

-2.5

-2

-1.5

-1

-0.5

0

20

00

20

05

20

10

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21

00

31

Slide31 ILA model

1-γ1r1

ρ~

ε-1z

ρ~1

1)(zu max

ε

ε-1t

g-t

0ttg

)(

32

Slide32 Comparative Analysis Consumption level (% change from baseline)

-7

-6

-5

-4

-3

-2

-1

0

20

00

20

05

20

10

20

15

20

20

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25

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21

00

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Slide33 Comparative Analysis Equivalent variation by generations (% change from baseline)

-3.5

-3

-2.5

-2

-1.5

-1

-0.5

0

20

00

20

05

20

10

20

15

20

20

20

25

20

30

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90

20

95

21

00

34

Slide34 Main Conclusions

The cost of greenhouse gas emission abatement policy is distributed between generations unequally; small for current generations, large for future generations.

- in the OLG setup, each generation maximizes ONLY his/her own utility, NOT his/her descendants’.

- the reduction cost of CO2 abatement would rise rapidly, because we need to consume more fossil fuel in the process economy evolve under the constant technical level.