Energy Conservation Incentives Franz Wirl University of Vienna - - PowerPoint PPT Presentation

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Energy Conservation Incentives Franz Wirl University of Vienna - - PowerPoint PPT Presentation

Efficiency Gap and Optimal Energy Conservation Incentives Franz Wirl University of Vienna 15th IAEE Europen Conference Vienna, Hifburg, September 3rd-6th, 2017 Outline Motivation Model Optimal incentives & no internalization


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Efficiency Gap and Optimal Energy Conservation Incentives

Franz Wirl University of Vienna

15th IAEE Europen Conference Vienna, Hifburg, September 3rd-6th, 2017

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Outline

  • Motivation
  • Model
  • Optimal incentives

& no internalization (policy and market failure) & (perfect) internalization (only market failure)

  • Examples
  • Final remarks
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Model - Assumptions

  • Consumers benefit from services (e.g. miles driven), s = eh,

ex post ex ante

  • Distortions 1. payback gap (market failure),

is private information

  • 2. too low energy price, p = c (policy failure)
  • A benevolent & paternalistic government designs conservation: efficiencies

h ≥h₀ are backed up by subsidies z that maximize the expected (with respect to the distribution F of the types t) NPV of social surplus (accounting for external costs d and costs of public funds d).

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Remarks about payback gap

  • The existence of a payback gap is crucial for conservation programs,

in particular if government corrects its failure

  • But questionable

Görlich and Wirl (2012) on cars & Hunt and Michael Greenstone (2017) find no evidence on informational and behavioral failures

  • Short payback times can be compatible with fully rational agents if

the planning horizon is short (or highly uncertain)

  • Hayek (1945) "... an economic actor on average knows better the

environment in which he is acting and the probable consequences of his actions than does an outsider, no matter how clever the outsider may be"

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No internalization of external costs

IC IR IC IR

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Optimal program – no internalization

Subsidize energy efficiency upgrades for all, h(t) > h₀(t)∀t based on the trade off in terms of kWh: the annuity of investment into a last 'negawatt-hour‘ based on the government's implicit payback time: Higher types are asked to choose higher efficiencies and receive larger subsidies. marginal consumer surplus from this reduction by one kWh (-w’/E’) plus the associated reduction in external costs (dt/T).

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Optimal conservation program, A = 1, q = 3, t = 2, t = 10, d = ½, d = 1, u0 = 221∕4

t t t h h0 Dh DE h h* z($) E(h*) E(h) E(h0) z($)

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Example: A = 1, q = 3, t = 2, t = 10, d = ½, d = 1, u0 = 221∕4

t

no incentives with incentives

Government’s payoff with respect to types with and without incentives

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Internalizing the external costs

Assumptions: Pigouvian tax, t = d => consumers pay c + d, but are reimbursed for the average tax payment by lump sum transfers. ~s identify this case: As a consequence, and: the efficiencies chosen by high types exceed the subsidized ones but absent internalization (characterized in Proposition1) even at low costs of public funds. In fact, the most efficient type chooses already the first best policy. Definition: total energy after conservation

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The optimization problem – non-standard

IC IR

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Optimal Programme

In the interior the choice of efficiency hi will be based on the trade-off:

  • ptimal:

The conservation program yields inevitably a loss of social welfare for the efficient types, who collect the highest subsidies for small or no upgrades at all. Indeed, incentives are only offered iff Therefore, no subsidies if t uniform and d > 1, no matter how large the payback gap.

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Optimal conservation program with (~ and bold, i for interior solution) and without (dashing) internalized external costs, A = 1, q = 3, t = 2, t = 10, d = ½, d = 1, u0 = 221∕4. h h0

i

h ~ ~ h

t

Efficiencies Energy

t

 )

h E

 )

~ ~ h E

 )

h E

 )

i

E h ~ ~ first best h1 first best

h ~  )

h ~ ~ E

Optimal conservation program with (~) and without internalized external costs

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External costs are internalized: Sensitivity of tcrit for parameter variations around the reference case; only types t < tcrit are asked to upgrade their efficiency as indicated by the arrows located at the reference parameters (from Figs. 1-3). d d t t q - 1

t t t t

t t t t t t t tcrit tcrit tcrit tcrit

types asked to upgrade efficiency types not asked to upgrade efficiency

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Concluding Remarks

  • Only a fraction of the usually reported conservation potential will be realized if the

recipients of incentives hold private information.

  • It makes no sense to pay high subsidies to inefficient types = those with the highest

conservation potential.

  • However, efficient types deliver little or no (in the case of internalization) conservation

=> little conservation for € invested. This negative finding applies to many real world incentives in place.

  • Given the policy failure, it is awkward to delegate conservation to such a failing

government (but handing over to utilities is even worse, butchers selling fish).

  • Actually the situation is much worse as current policy instruments
  • Joint Implementation, the Clean Development Mechanism,
  • energy conservation across the board, white certificates.
  • electric cars

do not even try to deter cheating. Therefore, most conservations exist only on paper.

  • Elias Canetti (Souks of Marrakesh).
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Thank You for Your Attention!

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4 6 8 10 2 1 1 2 3 4 5

  • Fig. 2: Social surplus contingent on the agent type with and without conservation program, with and without

internalization. "Parameters: " 𝐵 → 1, 𝑕 → 2, 𝑏 → 2, 𝑐 → 10, 𝑙 → 2, 𝑛 → 1 2 , 𝑒 → 0.5, u0 → 22

1 4, ebar → 0.7067720586076311

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4 6 8 10 0.95 1.00 1.05 1.10 1.15

Plot[ eratio/. 𝐵 → 1, 𝑕 → 2, 𝑏 → 2, 𝑐 → 10, 𝑙 → 2, 𝑒 → 0.1, 𝑛 → .9 , eratio/. 𝐵 → 1, 𝑕 → 2, 𝑏 → 2, 𝑐 → 10, 𝑙 → 2, 𝑒 → 2, 𝑛 → .9 , 1

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4 6 8 10 0.1 0.2 0.3 0.4

  • Fig. 4: Efficiency upgrades vs types

"Parameters: " 𝐵 → 1, 𝑕 → 2, 𝑏 → 2, 𝑐 → 10, 𝑙 → 2, 𝑛 → 1 2 , 𝑒 → 0.5, u0 → 22

1 4, ebar → 0.7067720586076311

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6 7 8 9 10 2.5 2.0 1.5 1.0 0.5

𝐵 → 1, 𝑕 → 2, 𝑏 → 2, 𝑐 → 10, 𝑙 → 2, 𝑛 → 1 2 , 𝑒 → 0.5