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Ashwani Kumar bharati
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 Abstract
 Wind energy cost analysis
 Levelized cost of electricity
 Wind turbine present value cost analysis
Abstract
 Wind power generation capacity in India has significantly increased in recent years. As of 28 February
2018 the total installed wind power capacity was 32.96 GW,[1][2] the fourth largest installed wind
power capacity in the world. Wind power capacity is mainly spread across the South, West and North
regions.
 Wind power costs in India are decreasing rapidly. The levelised tariff of wind power reached a record
low of ₹2.43 (3.7¢ US) per kWh (without any direct or indirect subsidies) during auctions for wind
projects in December 2017.[3] In December 2017, union government announced the applicable
guidelines for tariff-based wind power auctions to bring more clarity and minimise the risk to the
developers.
WIND ENERGY COST ANALYSIS
1. Capital and Investment cost,
2. Operation and Maintenance (O&M) cost,
3. Fuel cost.
The cost of electricity in wind power generation includes the following components:
1. Economic depreciation of the capital equipment,
2. Interest paid on the borrowed capital,
3. The operation and maintenance costs,
4. Taxes paid to local and federal authorities,
5. Government incentives and tax credits,
6. Royalties paid to land owners,
7. Payment for electricity used on a standby mode,
8. Energy storage components, if used,
9. The cost of wind as fuel is zero.
LEVELIZED COST OF ELECTRICITY, LCOE
The Levelized Cost OF Electricity (LCOE) in electrical energy production can be defined as the present
value of the price of the produced electrical energy in cents / kW.hr, considering the economical life of the
plant and the costs incurred in the construction, operation and maintenance, and the fuel costs. Along this
line, we can write for the generation cost over the construction and production periods:
The fuel cost Ft is zero in wind power generation, and the wind turbine is factory- assembled and directly
delivered to the wind park site, resulting in a short construction period t in the range [-N, -1]. This results
in the following form of Eqn. 1 for wind power generation, accounting for the intermittence factor IF, the
Production Tax Credit PTCt, the depreciation credit Dt, the tax levy Tt, and the royalties or land payments
Rt:
LCOE
It
O & Mt
PTCt
Dt
= Generation Cost [cents/kW.hr]
= Investment made in year t [$]
= Operation and Maintenance in year t [$]
= Production Tax Credit [$]
Depreciation credit [$]
T = Tax levy [$]
t
where: Rt
Ft
IF
Pt
Gt
n
i
Royalties or land rents [$]
Fuel cost [$] 0
= Intermittence factor
Electrical generation capacity in year t [kW.hr]
= Electrical energy generation in year t [kW.hr],
Gt IF Pt
= Duration of the generation period [years]
= Discount rate
The Present Value Factor (PVF) is:
PVF 
1
(1i)t
DISCOUNT RATE
The discount rate (i) is chosen depending on the cost and the source of the available capital,
considering a balance between equity and debt financing and an estimate of the financial risks
entailed in the project.
It is advisable to consider the effect of inflation, and consequently using the real interest rate
instead.
NET PRESENT VALUE
The net present value of a project is the value of all payments, discounted back to the beginning
of the investment.
For its estimation, the real rate of interest “r” defined as the sum of the discount rate i and the
inflation rate s:
Real rate of interest = Discount rate + Inflation Rate
r =i +s
REAL RATE OF RETURN
The real rate of return is the real rate of interest “r” which makes the net present value of a project exactly
zero. The real rate of return is a measure of the real interest rate earned on a given investment.
ELECTRICITY COST PER UNIT ENERGY
The electricity cost per kW.hr is calculated by first estimating the sum of the total investment and the
discounted value of operation and maintenance costs in all years. The result is discounted for all future
electricity production: each year's electricity production
is divided into (1+r)ⁿ, where n is the project lifetime.
The income from electricity sales is subtracted from all non-zero amounts of payments at each year of the
project period.
DEPRECIATION COST
Depreciation is a term used in accounting, economics and finance to spread the cost of an asset over
the span of several years. In simple terms, it can be said that depreciation is the reduction in the
value of an asset or good due to usage, passage of time, wear and tear, technological outdating or
obsolescence, depletion, inadequacy, rot, rust, decay or other such factors.
STRAIGHT LINE DEPRECIATION
Straight line depreciation is the simplest and most often used method in which we can estimate the real
value of the asset at the end of the period during which it will be used to generate revenues, or its
economic life. It will expense a portion of the original cost in equal increments over the period. The real
value is an estimate of the value of the asset or good at the time it will be sold or disposed of. It may be
zero or even negative. Accordingly:
PRICE AND COST CONCEPTS
The words: “cost” and “price” are sometimes mistakenly used as synonyms. The price of a product is
determined by supply and demand for the product. Some people assume that the price of a product is
somehow a result of adding a normal or reasonable profit to a cost, which is not necessarily the case;
unless it is applied to a government controlled monopoly. Thus in general:
Price = Cost + Profit + Taxes + Installation + Fuel+ Operation and maintenance- Government incentives
and tax credits+ f(scarcity)
A factor that is a function of the scarcity of wind resources at a given location, as well as the taxes paid
WIND TURBINES PRICES
Wind turbine prices may vary due to transportation costs, different tower heights, different rotor
diameters, different generators sizes and the grid connection costs.
To determine the prices of wind turbines, it is erroneous to divide the turnover in dollars by the volume or
sales or MW to obtain the price of a turbine in $/MW:
Price =Turnover [$]/Volume(MW)
PRODUCTIVITY AND COSTS
A unique aspect of wind energy production is that its productivity and costs depend on the price of
electricity, and not vice versa as in other energy systems.
Cost = f(price of electricity)
Price of electricity≠ Cost
INSTALLATION COSTS
Another unique feature of wind energy is that a high cost of generating electricity is not necessarily a
result of high installation cost. One incurs a high installation cost whenever a good wind resource is
available and hence cheap generating costs are available in a remote area.
OPERATION AND MAINTENANCE
The operation and maintenance cost can be estimated as either a fixed amount per year or a percentage of
the cost of the turbine.
INTERMITTENCE FACTOR
The Intermittence Factor (IF) or Capacity Factor for an energy generating technology is equal to the ratio
of the annual energy production to the theoretical maximum energy production, if the generator were
running at its rated electrical power all year.
Intermittence Factor IF =Annual energy production/ Rated maximum energy production
PROJECT LIFETIMES
The figure used for the design lifetime of a typical wind turbine is 20 years. With the low turbulence of
offshore wind conditions leading to lower vibrations and fatigue stresses, it is likely that the turbines
can last longer, from 25-30 years, provided that corrosion from salty conditions can be controlled.
Offshore foundations for oil installations are designed to last 50 years, and it may be possible to
consider two generations of turbines to be built on the same foundations, with an overhaul repair at
the midlife point after 25 years.
WIND TURBINE PRESENT VALUE COST ANALYSIS(example)
An attempt is made at the estimation of a present value cost analysis for the cost of electricity over a 20
years turbine project duration. A benchmark problem is first presented to later accommodate sensitivity
studies of the effects of other factors, such as the Production Tax Credit, depreciation and taxes.
Investment
Expected lifetime = 20 years Turbine rated power: 600 kW Turbine cost: $450,000
Installation costs: 30 percent of turbine price = $450,000 x 0.30 = $135,000
Total turbine cost = Turbine cost + Installation cost
= $450,000 + $135,000
= $585,000
Payments
The payments, including the initial payment, are used to calculate the net present value and the real rate
of return over a 20 years project lifetime
Operation and Maintenance: 1.5 percent of turbine price = 0.015 x 450,000 = 6,750 $/year.
Total expenditure = Total turbine cost + Operation and maintenance cost over expected lifetime
= $585,000 + $6,750 / year x 20 year
= $585,000 + $135,000
= $720,000
Conti……
Current income and expenditures per year
Capacity factor: 28.54 percent = 0.2854.
Energy produced in a year: 600 x 365 x 24 x 0.2854 = 1,500,000 kWhr / year. Price of electricity =$0.05 / kW.hr
Gross yearly income from electricity sale: 1,500,000 kWhr / yr at $0.05/kWhr = 1,500,000 x 0.05 = $75,000 / yr.
Net income stream per year: $75,000 – $6,750 = $68,250 /yr.
Table-present value calculation for a 0.6 MW rated power wind turbine
Year n Expenditures
$
Gross Income
Stream
$
Net Income Stream
$
Present value factor 1/(1+r)n
r = 0.05
Net present value of income
stream
$
0 -585,000 - - - -
1 -6,750 75,000 68,250 0.9524 65,000
2 -6,750 75,000 68,250 0.9070 61,903
3 -6,750 75,000 68,250 0.8638 58,957
4 -6,750 75,000 68,250 0.8227 56,149
5 -6,750 75,000 68,250 0.7835 53,475
6 -6,750 75,000 68,250 0.7462 50,929
7 -6,750 75,000 68,250 0.7107 48,504
8 -6,750 75,000 68,250 0.6768 46,194
9 -6,750 75,000 68,250 0.6446 43,995
10 -6,750 75,000 68,250 0.6139 41,899
11 -6,750 75,000 68,250 0.5847 39,904
12 -6,750 75,000 68,250 0.5568 38,004
Cont…
Cont….
Year n Expenditures
$
Gross Income
Stream
$
Net Income
Stream
$
Present value factor
1/(1+r)n r = 0.05
Net present value of income
stream
$
13 -6,750 75,000 68,250 0.5303 36,194
14 -6,750 75,000 68,250 0.5051 34,471
15 -6,750 75,000 68,250 0.4810 32,829
16 -6,750 75,000 68,250 0.4581 31,266
17 -6,750 75,000 68,250 0.4363 29,777
18 -6,750 75,000 68,250 0.4155 28,359
19 -6,750 75,000 68,250 0.3957 27,009
20 -6,750 75,000 68,250 0.3769 25,723
Total -720,000 1,500,000 1,365,000 - 850,531.5
Cont….
Net present value of income stream at r = 5 percent/yr real rate of interest: $850,531.5.
Yearly net real rate of return = Net present value of income stream./(Total turbine cost)*(Project lifetime)
= ($850,531.5 / $585,000) / 20 years
= 0.072695
= 7.269 percent/year.
Present value of electricity per kW.hr =Net present value of income stream/(Yearly energy production)*(Project lifetime)
=$850,531.5 /(1,500,000 kWhr x 20 years year)
= $0.02835105 / kWhr
= 2.84 cents / kWhr
References
1. http://www.indianwindpower.com/news_views.php#tab1
2. http://gwec.net/wp-content/uploads/vip/GWEC_PRstats2017_EN-
003_FINAL.pdf
3. "Wind power tariffs in Gujarat auctions fall to Rs 2.43 per unit". The
Economic Times. Retrieved 22 December 2017
4. http://www.ewea.org/fileadmin/files/library/publications/reports/Eco
nomics_of_Wind_Energy.pdf

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Economics of wind energy

  • 2. Content  Abstract  Wind energy cost analysis  Levelized cost of electricity  Wind turbine present value cost analysis
  • 3. Abstract  Wind power generation capacity in India has significantly increased in recent years. As of 28 February 2018 the total installed wind power capacity was 32.96 GW,[1][2] the fourth largest installed wind power capacity in the world. Wind power capacity is mainly spread across the South, West and North regions.  Wind power costs in India are decreasing rapidly. The levelised tariff of wind power reached a record low of ₹2.43 (3.7¢ US) per kWh (without any direct or indirect subsidies) during auctions for wind projects in December 2017.[3] In December 2017, union government announced the applicable guidelines for tariff-based wind power auctions to bring more clarity and minimise the risk to the developers.
  • 4. WIND ENERGY COST ANALYSIS 1. Capital and Investment cost, 2. Operation and Maintenance (O&M) cost, 3. Fuel cost. The cost of electricity in wind power generation includes the following components: 1. Economic depreciation of the capital equipment, 2. Interest paid on the borrowed capital, 3. The operation and maintenance costs, 4. Taxes paid to local and federal authorities, 5. Government incentives and tax credits, 6. Royalties paid to land owners, 7. Payment for electricity used on a standby mode, 8. Energy storage components, if used, 9. The cost of wind as fuel is zero.
  • 5. LEVELIZED COST OF ELECTRICITY, LCOE The Levelized Cost OF Electricity (LCOE) in electrical energy production can be defined as the present value of the price of the produced electrical energy in cents / kW.hr, considering the economical life of the plant and the costs incurred in the construction, operation and maintenance, and the fuel costs. Along this line, we can write for the generation cost over the construction and production periods:
  • 6. The fuel cost Ft is zero in wind power generation, and the wind turbine is factory- assembled and directly delivered to the wind park site, resulting in a short construction period t in the range [-N, -1]. This results in the following form of Eqn. 1 for wind power generation, accounting for the intermittence factor IF, the Production Tax Credit PTCt, the depreciation credit Dt, the tax levy Tt, and the royalties or land payments Rt: LCOE It O & Mt PTCt Dt = Generation Cost [cents/kW.hr] = Investment made in year t [$] = Operation and Maintenance in year t [$] = Production Tax Credit [$] Depreciation credit [$] T = Tax levy [$] t where: Rt Ft IF Pt Gt n i Royalties or land rents [$] Fuel cost [$] 0 = Intermittence factor Electrical generation capacity in year t [kW.hr] = Electrical energy generation in year t [kW.hr], Gt IF Pt = Duration of the generation period [years] = Discount rate The Present Value Factor (PVF) is: PVF  1 (1i)t
  • 7. DISCOUNT RATE The discount rate (i) is chosen depending on the cost and the source of the available capital, considering a balance between equity and debt financing and an estimate of the financial risks entailed in the project. It is advisable to consider the effect of inflation, and consequently using the real interest rate instead. NET PRESENT VALUE The net present value of a project is the value of all payments, discounted back to the beginning of the investment. For its estimation, the real rate of interest “r” defined as the sum of the discount rate i and the inflation rate s: Real rate of interest = Discount rate + Inflation Rate r =i +s
  • 8. REAL RATE OF RETURN The real rate of return is the real rate of interest “r” which makes the net present value of a project exactly zero. The real rate of return is a measure of the real interest rate earned on a given investment. ELECTRICITY COST PER UNIT ENERGY The electricity cost per kW.hr is calculated by first estimating the sum of the total investment and the discounted value of operation and maintenance costs in all years. The result is discounted for all future electricity production: each year's electricity production is divided into (1+r)ⁿ, where n is the project lifetime. The income from electricity sales is subtracted from all non-zero amounts of payments at each year of the project period. DEPRECIATION COST Depreciation is a term used in accounting, economics and finance to spread the cost of an asset over the span of several years. In simple terms, it can be said that depreciation is the reduction in the value of an asset or good due to usage, passage of time, wear and tear, technological outdating or obsolescence, depletion, inadequacy, rot, rust, decay or other such factors.
  • 9. STRAIGHT LINE DEPRECIATION Straight line depreciation is the simplest and most often used method in which we can estimate the real value of the asset at the end of the period during which it will be used to generate revenues, or its economic life. It will expense a portion of the original cost in equal increments over the period. The real value is an estimate of the value of the asset or good at the time it will be sold or disposed of. It may be zero or even negative. Accordingly: PRICE AND COST CONCEPTS The words: “cost” and “price” are sometimes mistakenly used as synonyms. The price of a product is determined by supply and demand for the product. Some people assume that the price of a product is somehow a result of adding a normal or reasonable profit to a cost, which is not necessarily the case; unless it is applied to a government controlled monopoly. Thus in general: Price = Cost + Profit + Taxes + Installation + Fuel+ Operation and maintenance- Government incentives and tax credits+ f(scarcity) A factor that is a function of the scarcity of wind resources at a given location, as well as the taxes paid
  • 10. WIND TURBINES PRICES Wind turbine prices may vary due to transportation costs, different tower heights, different rotor diameters, different generators sizes and the grid connection costs. To determine the prices of wind turbines, it is erroneous to divide the turnover in dollars by the volume or sales or MW to obtain the price of a turbine in $/MW: Price =Turnover [$]/Volume(MW) PRODUCTIVITY AND COSTS A unique aspect of wind energy production is that its productivity and costs depend on the price of electricity, and not vice versa as in other energy systems. Cost = f(price of electricity) Price of electricity≠ Cost INSTALLATION COSTS Another unique feature of wind energy is that a high cost of generating electricity is not necessarily a result of high installation cost. One incurs a high installation cost whenever a good wind resource is available and hence cheap generating costs are available in a remote area.
  • 11. OPERATION AND MAINTENANCE The operation and maintenance cost can be estimated as either a fixed amount per year or a percentage of the cost of the turbine. INTERMITTENCE FACTOR The Intermittence Factor (IF) or Capacity Factor for an energy generating technology is equal to the ratio of the annual energy production to the theoretical maximum energy production, if the generator were running at its rated electrical power all year. Intermittence Factor IF =Annual energy production/ Rated maximum energy production PROJECT LIFETIMES The figure used for the design lifetime of a typical wind turbine is 20 years. With the low turbulence of offshore wind conditions leading to lower vibrations and fatigue stresses, it is likely that the turbines can last longer, from 25-30 years, provided that corrosion from salty conditions can be controlled. Offshore foundations for oil installations are designed to last 50 years, and it may be possible to consider two generations of turbines to be built on the same foundations, with an overhaul repair at the midlife point after 25 years.
  • 12. WIND TURBINE PRESENT VALUE COST ANALYSIS(example) An attempt is made at the estimation of a present value cost analysis for the cost of electricity over a 20 years turbine project duration. A benchmark problem is first presented to later accommodate sensitivity studies of the effects of other factors, such as the Production Tax Credit, depreciation and taxes. Investment Expected lifetime = 20 years Turbine rated power: 600 kW Turbine cost: $450,000 Installation costs: 30 percent of turbine price = $450,000 x 0.30 = $135,000 Total turbine cost = Turbine cost + Installation cost = $450,000 + $135,000 = $585,000 Payments The payments, including the initial payment, are used to calculate the net present value and the real rate of return over a 20 years project lifetime Operation and Maintenance: 1.5 percent of turbine price = 0.015 x 450,000 = 6,750 $/year. Total expenditure = Total turbine cost + Operation and maintenance cost over expected lifetime = $585,000 + $6,750 / year x 20 year = $585,000 + $135,000 = $720,000
  • 13. Conti…… Current income and expenditures per year Capacity factor: 28.54 percent = 0.2854. Energy produced in a year: 600 x 365 x 24 x 0.2854 = 1,500,000 kWhr / year. Price of electricity =$0.05 / kW.hr Gross yearly income from electricity sale: 1,500,000 kWhr / yr at $0.05/kWhr = 1,500,000 x 0.05 = $75,000 / yr. Net income stream per year: $75,000 – $6,750 = $68,250 /yr.
  • 14. Table-present value calculation for a 0.6 MW rated power wind turbine Year n Expenditures $ Gross Income Stream $ Net Income Stream $ Present value factor 1/(1+r)n r = 0.05 Net present value of income stream $ 0 -585,000 - - - - 1 -6,750 75,000 68,250 0.9524 65,000 2 -6,750 75,000 68,250 0.9070 61,903 3 -6,750 75,000 68,250 0.8638 58,957 4 -6,750 75,000 68,250 0.8227 56,149 5 -6,750 75,000 68,250 0.7835 53,475 6 -6,750 75,000 68,250 0.7462 50,929 7 -6,750 75,000 68,250 0.7107 48,504 8 -6,750 75,000 68,250 0.6768 46,194 9 -6,750 75,000 68,250 0.6446 43,995 10 -6,750 75,000 68,250 0.6139 41,899 11 -6,750 75,000 68,250 0.5847 39,904 12 -6,750 75,000 68,250 0.5568 38,004 Cont…
  • 15. Cont…. Year n Expenditures $ Gross Income Stream $ Net Income Stream $ Present value factor 1/(1+r)n r = 0.05 Net present value of income stream $ 13 -6,750 75,000 68,250 0.5303 36,194 14 -6,750 75,000 68,250 0.5051 34,471 15 -6,750 75,000 68,250 0.4810 32,829 16 -6,750 75,000 68,250 0.4581 31,266 17 -6,750 75,000 68,250 0.4363 29,777 18 -6,750 75,000 68,250 0.4155 28,359 19 -6,750 75,000 68,250 0.3957 27,009 20 -6,750 75,000 68,250 0.3769 25,723 Total -720,000 1,500,000 1,365,000 - 850,531.5
  • 16. Cont…. Net present value of income stream at r = 5 percent/yr real rate of interest: $850,531.5. Yearly net real rate of return = Net present value of income stream./(Total turbine cost)*(Project lifetime) = ($850,531.5 / $585,000) / 20 years = 0.072695 = 7.269 percent/year. Present value of electricity per kW.hr =Net present value of income stream/(Yearly energy production)*(Project lifetime) =$850,531.5 /(1,500,000 kWhr x 20 years year) = $0.02835105 / kWhr = 2.84 cents / kWhr
  • 17. References 1. http://www.indianwindpower.com/news_views.php#tab1 2. http://gwec.net/wp-content/uploads/vip/GWEC_PRstats2017_EN- 003_FINAL.pdf 3. "Wind power tariffs in Gujarat auctions fall to Rs 2.43 per unit". The Economic Times. Retrieved 22 December 2017 4. http://www.ewea.org/fileadmin/files/library/publications/reports/Eco nomics_of_Wind_Energy.pdf