Update on Systems Modeling and Analyses

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Update on Systems Modeling and Analyses UCRL-PRES-212978 Update on Systems Modeling and Analyses Wayne Meier LLNL HAPL Program Meeting LLNL June 20-21, 2005 Work performed under the auspices of the U. S. Department of Energy by University of California Lawrence Livermore National Laboratory under Contract W-7405-Eng-48

Driver cost and efficiency trades in support of DPSSL studies Outline Driver cost and efficiency trades in support of DPSSL studies COE scaling with net power and sensitivity to assumptions for KrF Info from other studies on common subsystems HAPL COE - WRM 6/20/05

Target gain curves are a key part of the analyses Direct-drive gain curves for different laser wavelengths Constant yield curves Ref. John Perkins HAPL COE - WRM 6/20/05

Laser power consumption likely to be ~ 20% of gross power Laser (DPSSL) efficiencies: 9.5% at 2w 8.4% at 3w Power conversion eff. = 45% System energy mult. = 1.08 HAPL COE - WRM 6/20/05

Total capital cost (TCC) vs laser energy on target based on Sombrero study scaling Net power = 1000 MWe Assumes laser total capital cost = $500/J (Orth study had $1871M/3.68MJ = $504/J) TCC = 1.94  Direct Capital Cost HAPL COE - WRM 6/20/05

Normalized COE and rep-rate vs laser energy TCC_laser = $500/J Net power = 1000 MWe Normalized to 3 MJ result using 2w gain curve COE curve shows broad minimum: 2.0 – 3.9 MJ within ~5% (25 – 5.2 Hz) HAPL COE - WRM 6/20/05

COE dependence on laser total capital cost Net power = 1000 MWe Laser eff. = 9.5% 2w gain curve HAPL COE - WRM 6/20/05

COE dependence on laser efficiency Net power = 1000 MWe Laser TCC = $500/J HAPL COE - WRM 6/20/05

Reducing laser cost and improving efficiency are both important A: 2x decrease in laser efficiency is equivalent to 82% increase in laser cost B: 2x increase in laser efficiency is equivalent to 27% decrease in laser cost Normalized to result at E = 3 MJ, 2w gain curve Pnet = 1000 MWe TCC_laser = $500/J Laser eff. = 9.5% Sensitivity to cost is linear Sensitivity to efficiency decreases with increasing efficiency; small beyond ~10% HAPL COE - WRM 6/20/05

COE scaling with net power and sensitivity to assumptions for KrF Outline Driver cost and efficiency trades in support of DPSSL studies COE scaling with net power and sensitivity to assumptions for KrF Info from other studies on common subsystems HAPL COE - WRM 6/20/05

How does COE vary with net power and other assumptions? These analyses also used old Sombrero chamber and BOP models Evaluated for different KrF gain curves KrF laser efficiency was fixed at 7.5% and independent of rep-rate (need this dependence for future models) Evaluated various scenarios for scaling with net power: held rep-rate fixed (5 Hz) held target yield fixed (350 MJ) varied both RR and Y to get minimum COE at a given net power HAPL COE - WRM 6/20/05

Estimates of target gain for KrF vary widely HAPL COE - WRM 6/20/05

Schmitt-derated gain curve For all cases (fixed RR, fixed Y and optimum), COE decreases rapidly with increasing net power Schmitt-derated gain curve Normalized to current base case for chamber studies: E = 2.5 MJ, G = 140 (Schmitt-derated gain) Y = 350 MJ RR = 5 Hz Pnet = 650 MWe (assumes 45% thermal conversion efficiency) Results at Pnet = 650 MWe E, Y, RR, Norm COE - 1 2.2 MJ, 268 MJ, 6.78 Hz, -2.1% 2.5 MJ, 350 MJ, 5.00 Hz, 0% HAPL COE - WRM 6/20/05

Schmitt-high gain curve COE vs Net Power Schmitt-high gain curve Normalized to current base case for chamber studies: E = 2.5 MJ, G = 140 (Schmitt-derated gain) Y = 350 MJ RR = 5 Hz Pnet = 650 MWe (assumes 45% thermal conversion efficiency) Results at Pnet = 650 MWe E, Y, RR, Norm COE - 1 1.94 MJ, 263 MJ, 6.69 Hz, -6.4% 2.17 MJ, 341 MJ, 5.00 Hz, -4.8% 2.19 MJ, 350 MJ, 4.85 Hz, -4.5% HAPL COE - WRM 6/20/05

COE vs Net Power Perkins KrF gain curve Normalized to current base case for chamber studies: E = 2.5 MJ, G = 140 (Schmitt-derated gain) Y = 350 MJ RR = 5 Hz Pnet = 650 MWe (assumes 45% thermal conversion efficiency) Results at Pnet = 650 MWe E, Y, RR, Norm COE - 1 2.33 MJ, 262 MJ, 7.12 Hz, +0.6% 2.70 MJ, 356 MJ, 5.00 Hz, +2.9% 2.68 MJ, 350 MJ, 5.10 Hz, +2.7% HAPL COE - WRM 6/20/05

Rep-rates for fixed yield and optimal COE vs net power Schmitt-derated gain curve 5 Hz is below optimal over entire range This conclusion may change when driver cost and efficiency dependence on rep-rate are accounted for. Both will tend to favor lower rep-rates. HAPL COE - WRM 6/20/05

Optimum yield vs. net power Schmitt-derated gain curve 350 MJ, our base case, is higher than optimal for Pnet <1150 MWe This conclusion may change when driver cost and efficiency dependence on rep-rate are accounted for. Both will tend to favor lower rep-rates and higher yields. HAPL COE - WRM 6/20/05

Summary of fixed rep-rate results for different gain curves RR = 5 Hz = fixed For fixed 650 MWe, COE varies from 0.952 to 1.029 For fixed COE (1.00), net power varies from 590 to 690 MWe HAPL COE - WRM 6/20/05

Summary of fixed yield results for different gain curves Y = 350 = fixed For fixed 650 MWe, COE varies from 0.955 to 1.027 For fixed COE (1.00), net power varies from 600 to 680 MWe HAPL COE - WRM 6/20/05

Info from other studies on common subsystems Outline Driver cost and efficiency trades in support of DPSSL studies COE scaling with net power and sensitivity to assumptions for KrF Info from other studies on common subsystems HAPL COE - WRM 6/20/05

Cost info is being gathered from other studies in order to improve laser IFE plant models Refs: Meier and C. W. von Rosenberg, Jr., "Economic Modeling and Parametric Studies for SOMBRERO - A Laser-Driven IFE Power Plant," Fusion Technol., 121, 1552 (1992). F. Najmabadi et al., Overview of the ARIES-RS reversed-shear tokamak power plant study,” Nucl Eng. & Design, 38, 3 (1997) J. Delene, “An Assessment of the Economics of Future Electric Power Generation Options and the Implications for Fusion,” ORNL-TM-1999-243 (1999) HAPL COE - WRM 6/20/05

Updated and improved models are needed for HAPL systems modeling Drivers – working on updates for different options Capital cost models including scaling as function of energy, rep-rate and key design parameters (number of beams, J/cm2, etc.) Driver efficiency as function of design choices (gain media, aperture size) and operating parameters (energy, rep-rate, etc.) O&M costs (e.g. optics replacement) and dependencies Chamber – typically estimated based on $/kg of structures, breeding blanket, etc. Cost scaling as a function of radius (depends on yield, rep-rate) and design choices (breeder, coolant, structure) O&M (periodic first wall replacement) Target Factory - based on proposed high production rate methods and required equipment and building sizes. Need to incorporate results from GA study for capital and O&M BOP - everything else (buildings, heat transfer and power conversion) Based on fission plant cost estimates Need Models for combined liquid metal (e.g., Li) primary with Brayton (gas) cycle power conversion system HAPL COE - WRM 6/20/05

Back-ups HAPL COE - WRM 6/20/05

* IFE power balance Power Conversion e = conversion efficiency Fusion Chamber E = driver energy Driver h = efficiency * RR = Rep-rate G = Target gain M = Multiplication factor Pt = Thermal power Power Conversion e = conversion efficiency Pg = gross power Pa = auxiliary power Pd = Driver input power Recirculating power fraction = Pd / Pg = 1/(hGMe) Pn = Net electrical power HAPL COE - WRM 6/20/05

Some basic relationships Pt = E·RR·G·M = thermal power, MW RR = pulse repetition rate, Hz M = overall energy multiplication factor (due to neutron reactions), 1.08 Pg = Pt·e = gross electrical power, MWe e = thermal conversion efficiency, 0.45 Pn = Pg - Pa - Pd = net electrical power, MWe Pa = fa·Pg = plant auxiliary power, MWe fa = auxiliary power fraction, 0.04 Pd = E·RR / h = driver power, MWe h = driver efficiency Pd / Pg = 1 / hGMe = Driver recirculating power fraction Example: h = 10%, G =100, M = 1.08, e = 45% Pd / Pg = 21% HAPL COE - WRM 6/20/05

Cost of electricity (COE) COE = Cost of electricity, ¢/kWeh FCR = Fixed charge rate, 0.0966/yr TCC = Total capital cost, $ OM = annual operations & maintenance costs, $ (function of plant power) F = annual fuel cost, ~ $106 D = decommissioning charge, 0.05 ¢/kWeh) 0.0876 = (8760 h/yr)  (0.001 kW/MW)  (0.01 $/¢) Pn = Net electric power, 1000 MWe CF = annual capacity factor, 0.75 Fusion plant COE is a useful figure of merit for self-consistent design trades and optimization. It is far less useful as a predictor of future reality due to large uncertainties in technologies and costing. HAPL COE - WRM 6/20/05