real options and transmission investment: the new zealand grid investment test glenn boyle, graeme...
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![Page 1: Real Options and Transmission Investment: the New Zealand Grid Investment Test Glenn Boyle, Graeme Guthrie and Richard Meade EPOC Winter Workshop University](https://reader036.vdocuments.net/reader036/viewer/2022071806/56649cff5503460f949d0ee0/html5/thumbnails/1.jpg)
Real Options and Transmission Investment: the New Zealand Grid Investment TestGlenn Boyle, Graeme Guthrie and Richard Meade
EPOC Winter WorkshopUniversity of Auckland7 September 2006
Richard Meade
Research Principal, ISCR
Principal, Cognitus Advisory Services Limited
Teaching Fellow, Victoria University SEF and Management School
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• Electricity Commission (EC) now approves Transpower’s grid investments
• EC has developed a grid investment test (GIT) for proposing, reviewing and approving grid investments
• GIT has three steps:– Identify market development scenarios– Estimate “net market benefit” (NMB) of investment under each
scenario:• “Market benefit” = PV of benefits to users and suppliers over 20 years• Cost = PV of investment’s cost to users and suppliers over 20 years
– Calculate E(NMB) as probability-weighted average across scenarios
• Investment satisfies GIT if:– E(NMB)>0 AND– E(NMB of proposed investment) > E(NMB of feasible alternatives)
Background
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• GIT permits the use of ROA, without being prescriptive
• ROA values the flexibility inherent in many investments to change plans in response to new future information, i.e. to either:– Improve returns– Reduce losses
• It thus extends/complements standard NPV analysis
• ROA is useful when:– Investments are irreversible– Key future decision variables are uncertain– That uncertainty is financially material– Investment is flexible
• See (e.g.) Dixit and Pindyck, Investment Under Uncertainty, 1994
Real Options Analysis (ROA) – cont’d
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Simple ROA – Invest Big or Small?
Investment Possibility Project NPV
(a) Single 400 kV now
(b) Single 220 kV now
(c) Two 220 kV’s in a row
(d) Single 220 kV now + possibly another later
Consider a two period investment (220 kV or 400 kV), discount rate r:
400N
1 220stN
2 220
1 220 1nd
st
E
r
NN
2 220
1 220
max ,
1
0 nd
st
E
r
NN
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Invest Big or Small? – cont’d
Investment Possibility Project NPV
(a) Single 400 kV now
(b) Single 220 kV now
(c) Two 220 kV’s in a row
(d) Single 220 kV now + possibly another later
Consider a two period investment (220 kV or 400 kV), discount rate r:
400N
1 220stN
2 220
1 220 1nd
st
E
r
NN
2 220
1 220
max ,
1
0 nd
st
E
r
NN
Value of expansion option (≥0)
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Invest Big or Small? – cont’d
2 220
1 220
max ,
1
0 nd
st
E
r
NN
Now the NPV of “220 kV now and maybe one later” can be rewritten as:
2 2202 220
1 220
max ,
1 1
0 ndnd
st
EE
r r
NNN
NPV of two 220kV’s in a row
Value of abandonment option re 2nd 220 kV (≥0)
Hence only sensible to compare immediate 400 kV investment (i.e. a) with immediate 220 kV investment and possibility of a second (i.e. d), allowing for the possibility of the second line’s abandonment
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Invest Big or Small? – cont’d
Rearranging the RHS, immediate 400 kV investment is preferred iff:
2 2202 220
400 1 220
max ,
1 1
0 ndnd
st
EE
r r
NNN N
Value of scale economies
Value of abandonment option that is destroyed by a larger
(rather than staged) investment
Thus a simple ROA identifies a trade-off between earlier receipt of scale economies, and investment flexibility
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• Any decision to delay transmission investment is affected by:– Availability of alternatives, and – Speed of resolution of uncertainty
• Suppose that if no line is built now, either a 400 kV or a 220 kV line must be built later
Strategy Strategy NPV
Do nothing now and invest in grid later
Invest in transmission alternative now (with NPV=G) and grid later
An Extension – Transmission Alternatives
400 1 220max ,
01
stE
rN N
400 1 220max ,
1st
EG
rN N
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• Any decision to delay transmission investment is affected by:– Availability of alternatives, and – Speed of resolution of uncertainty
• Suppose that if no line is built now, either a 400 kV or a 220 kV line must be built later
Strategy Strategy NPV
Do nothing now and invest in grid later
Invest in transmission alternative now (with NPV=G) and grid later
An Extension – Transmission Alternatives
400 1 220max ,
01
stE
rN N
400 1 220max ,
1st
EG
rN N
Assuming G>0
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Transmission Alternatives – cont’d
Immediate 400 kV investment is preferred to this strategy iff:
Net benefit of committing to 400 kV now versus grid
alternative now + 400 kV later
Value of switching option (i.e. to 220 kV from 400 kV) that is lost
by committing to 400 kV now
400 1 220
400
max ,
1st
EG
rN N
N
1 220 400
400
max ,4001 1
0 stE
Gr r
E N N NN
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Transmission Alternatives – cont’d
Similarly, immediate 220 kV investment is preferred to this strategy iff:
Net benefit of committing to 220 kV now versus grid
alternative now + 220 kV later
Value of switching option (i.e. to 400 kV from 220 kV) that is lost by committing to
220 kV now, net of value of expansion option re second 220 kV line
2 220 400 1 220
1 220
max , max ,
1 1
0 nd st
st
E EG
r r
N N NN
400 1 220 2 2201 220
1 220
max , max ,
1 1 1
0 0st ndst
st
E EEG
r r r
N N NNN
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• Time to build – decision complicated by uncertainty in planning and construction times:– Waiting defers expenditure and allows investment
decisions to be based on further information– BUT waiting risks loss of option to choose projects
having long or uncertain lead times
• Uncertainty in planning times also increases value of planning for multiple projects (to be measured net of incremental planning costs)
More Extensions
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• Using this simplified ROA framework (e.g. ignoring generation and transmission coordination):
If there is significant uncertainty in future grid demand, incremental investments (or investments that defer grid investments), are to be preferred over larger committed investments
• This result can obtain even though there are economies of scale in grid investment
• It must be tempered, however, when there are uncertainties in planning and construction times, which:– Reduce the value of the option to defer investment, and– Encourage parallel planning for multiple investments
Conclusions