Cryo-Delivery Systems for the Co-Transmission of Chemical and Electrical Power Paul M. Grant Visiting Scholar in Applied Physics, Stanford University EPRI.

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Cryo-Delivery Systems for the Co-Transmission of Chemical and Electrical Power Paul M. Grant Visiting Scholar in Applied Physics, Stanford University EPRI Science Fellow (retired) IBM Research Staff Member Emeritus Principal, W2AGZ Technologies CEC – ICMC August – 2 September 2005, Keystone, CO Paper C1-101, Cryofuels Session30 August 2005, 10:30 AM

Earth at Night

The 21 st Century Energy Challenge Design a communal energy economy to meet the needs of a densely populated industrialized world that reaches all corners of Planet Earth. Accomplish this within the highest levels of environmental, esthetic, safe, reliable, efficient and secure engineering practice possible. …without requiring any new scientific discoveries or breakthroughs!

Past & Future Energy Supply Year (Modern Era) Relative Units

US Energy Consumption (2001)

US Oil Imports (2003)

Past & Future Energy Supply Year (Modern Era) Relative Units H 2 + Fission Nukes

A Symbiosis of Nuclear/Hydrogen/Superconductivity Technologies supplying Carbon-free, Non-Intrusive Energy for all Inhabitants of Planet Earth Its Solution SuperCities & SuperGrids SuperCables !

The Hydrogen Economy You have to make it, just like electricity Electricity can make H 2, and H 2 can make electricity (2H 2 O  2H 2 + O 2 ) You have to make a lot of it You can make it cold, F (21 K) P.M. Grant, “Hydrogen lifts off…with a heavy load,” Nature 424, 129 (2003)

Diablo Canyon

California Coast Power Diablo Canyon 2200 MW Power Plant Wind Farm Equivalent 5 Miles

Co-Production of Hydrogen and Electricity Source: INEL & General Atomics Reactor Vessel O2O2

P.M. Grant, The Industrial Physicist, Feb/March Issue, 2002 Supermarket School Home Family Car DNA-to-order.com Nuclear plant H2H2 H2H2 HTSC/MgB 2 SuperCity

“Hydricity” SuperCables +v I -v I H2H2 H2H2 Circuit #1 +v I -v I H2H2 H2H2 Circuit #2 Multiple circuits can be laid in single trench Bartlit, Edeskuty, & Hammel (1972)

SuperCable Monopole HV Insulation “Super- Insulation” Superconductor Hydrogen DODO DH2DH2 t sc

Power Flows P SC = 2|V|IA SC, where P SC = Electric power flow V = Voltage to neutral (ground) I = Supercurrent A SC = Cross-sectional area of superconducting annulus Electricity P H2 = 2(QρvA) H2, where P H2 = Chemical power flow Q = Gibbs H 2 oxidation energy (2.46 eV per mol H 2 ) ρ = H 2 Density v = H 2 Flow Rate A = Cross-sectional area of H 2 cryotube Hydrogen

Hydricity Scaling Factor Dimensionless, geometry-independent scaling factor defines relative amounts of electricity/hydrogen power flow in the SuperCable: “Energy Density” “Pressure”

Electric & H 2 Power ,000100,000+/ Annular Wall Thickness (cm) Critical Current Density (A/cm 2 ) Current (A)Voltage (V)Power (MW) Electricity “Equivalent” Current Density (A/cm 2 ) H 2 Flow Rate (m/sec) Inner Pipe Diameter, D H2 (cm) Power (MW) Hydrogen (LH 2, 20 K)

Thermal Losses W R = 0.5εσ (T 4 amb – T 4 SC ), where W R = Power radiated in as watts/unit area σ = 5.67× W/cm 2 K 4 T amb = 300 K T SC = 20 K ε = 0.05 per inner and outer tube surface D SC = 10 cm W R = 3.6 W/m Radiation Losses Superinsulation: W R f = W R /(n-1), where n = number of layers Target: W R f = 0.5 W/m requires ~10 layers Other addenda (convection, conduction): W A = 0.5 W/m W T = W R f + W A = 1.0 W/m

Heat Removal dT/dx = W T /(ρvC P A) H2, where dT/dx = Temp rise along cable, K/m W T = Thermal in-leak per unit Length ρ = H 2 Density v = H 2 Flow Rate C P = H 2 Heat Capacity A = Cross-sectional area of H 2 cryotube Take W T = 1.0 W/m, then dT/dx = 1.89  K/m, Or, 0.2 K over a 10 km distance

SuperCable H 2 Storage Some Storage Factoids Power (GW) Storage (hrs)Energy (GWh) TVA Raccoon Mountain Alabama CAES120 Scaled ETM SMES188 One Raccoon Mountain = 13,800 cubic meters of LH2 LH 2 in 10 cm diameter, 250 mile bipolar SuperCable = Raccoon Mountain

Crude Phase Diagram of H 2 T = 77 K P = 6800 psia

Isothermal Properties of H 2

H 2 Gas at 77 K and 1850 psia has 50% of the energy content of liquid H 2 and 100% at 6800 psia Relative Density of H2 as a Function of Pressure at 77 K wrt LH2 at 1 atm Pressure (psia) Rho(H2)/Rho(LH2) Vapor Supercritical 50% LH2 100% LH2

Supercritical H 2 SuperCable Electrical Insulation “Super- Insulation” Superconductor Supercritical 77 K 1000 – 7000 psia Liquid 77 K

Fluid Properties Comparison of Liquid to Gaseous Hydrogen Transporting 500 MW t in a 10-cm Diameter Pipe TKTK P psia  kg/m 3   Pa×s  2 /  ndyne V m/s Re Thus, it takes only 0.5 dynes “push” on an object with the above Reynolds Numbers on the gas to overcome viscous forces exerted by the given fluid

Fluid Friction Losses W loss = M P loss / , Where M = mass flow per unit length P loss = pressure loss per unit length  = fluid density  = mm (stainless steel) W loss (W/m) 22 K K1.30

Singlet (Para) – Triplet (Ortho) H 2 ElectronicNuclear

% para-H 2 in Normal H 2 21 K 77 K

An Unanswered Question (?) Is the para-ortho ratio dependent on magnetic field? –The peripheral field from a 100 kA superconductor cable can reach 1 T or greater. –Will this magnitude field induce a para-to-ortho spin flip? (maybe to 100% ortho?) At 77 K, H 2 is 50/50 para/ortho, and the ortho-para transition is exothermic with an enthalpy release of 523 kJ/kg. Would a loss of electric current with concurrent magnetic field collapse result in an ortho-para transition and subsequent heating?

A Canadian’s View of the World

The Mackenzie Valley Pipeline 1220 km 18 GW-thermal

MVP Specs Pipeline Length1220 km (760 mi) Diameter30 in (76 cm) Gas Pressure177 atm (2600 psia) Pressurization Stations~250 km apart Flow Velocity5.3 m/s (12 mph) Mass Flow345 kg/s Volume Flow1.6 Bcf/d (525 m 3 /s) Power Flow18 GW (HHV Thermal) Construction Schedule Employment25,000 PartnersEsso, APG, C-P, Shell, Exxon Cost$18 B (all private)

2004 Natural Gas End Use Why not generate this electricity at the wellhead? Schoenung, Hassenzahl and Grant, 1997 (5 GW on LN 2, 1000 km)

Electrical Insulation “Super- Insulation” Superconductor 105 K 1 atm (14.7 psia) Liquid 77 K Thermal Barrier to LNG LNG SuperCable Design for eventual conversion to high pressure cold or liquid H 2

MVP Wellhead Electricity Electricity Conversion Assumptions Wellhead Power Capacity18 GW (HHV) Fraction Making Electricity33% Thermal Power Consumed6 GW (HHV) Left to Transmit as LNG12 GW (HHV) CCGT Efficiency60% Electricity Output3.6 GW (+/- 18 kV, 100 kA) SuperCable Parameters for LNG Transport 0.35 m (14 in)Effective Pipe Diameter 0.1 m 2 Effective Pipe Cross-section 0.53 m m/sLNG Volume Flow 440 kg/m 3 LNG Density (100 K) m/sCH 4 Mass Flow (12 GW (HHV))

It’s 2030 The Gas runs out! Build HTCGR Nukes on the well sites in the Mackenzie Delta (some of the generator infrastructure already in place) Use existing LNG SuperCable infrastructure to transport protons and electrons Electricity/H 2 split needs to be determined…Now!

Take-Home Reading Assignment 1.Garwin and Matisoo, 1967 (100 GW on Nb 3 Sn) 2.Bartlit, Edeskuty and Hammel, 1972 (LH 2, LNG and 1 GW on LTSC) 3.Haney and Hammond, 1977 (Slush LH 2 and Nb 3 Ge) 4.Schoenung, Hassenzahl and Grant, 1997 (5 GW on LN 2, 1000 km) 5.Grant, 2003 (“Hydrogen Lifts Off…,” Nature) 6.Grant, 2005 (The SuperCable) 7.SuperGrid Workshop, 2004 (See Bibliography)