Ambient Temperature Correction Factor Task Group Ambient Temperature Correction Factor Task Group Maintainer Installer Larry Ayer, IEC, Chairman Stan Folz – NECA Arizona Carmon Colvin, IEC, Alabama Labor Jim Dollard, IBEW, Co-Chair IAEI Donny Cook, IAEI – Alabama Patrick Richardson, IAEI Tamarack Florida Manufacturers Alan Manche, NEMA Research and Testing Bill Fiske, Intertek Dave Dini, UL Tim Shedd, Professor Univ of Wisc Madison William Black, Professor Georgia Tech William Black, Phd William Z. Black received his BS and MS in Mechanical Engineering from the University of Illinois in 1963 and 1964, respectively, and his PhD in Mechanical Engineering from Purdue University in 1967. Since taking his doctorate, he has been at the George W. Woodruff School of mechanical Engineering at the Georgia Institute of Technology, where he is presently Regent's Professor and the Georgia Power Distinguished Professor of mechanical Engineering. He has directed a number of EPRI projects relating to ampacity of underground cables and overhead conductors. He is on several IEEE ampacity committees and is a member of CIGRE Committee 22.12 on the thermal behavior of overhead lines. He is a registered Professional Engineer in Georgia. Member, IEEE/ICC Committee 3-1 Ampacity Tables Member, IEEE/ICC Committee 12-44 Soil Thermal Stability Member, IEEE Standard 442-1981 WG Member, IEEE Standard on Soil Thermal Resistivity Working Group Member, ICC/IEEE Standard 835-1994 Working Group Member, IEEE Standard. 738-1993 Working Group Member, IEEE/ICC Transient Ampacity Task Force Member, Emergency Ratings of Overhead Equipment Task Force Member, IEEE Thermal Aspects of Bare Conductors and Accessories Working Group Member, IEEE/ICC, Working Group C24, Temperature Monitoring of Cable Systems Chairman, IEEE/ICC C34D Committee on Mitigating Manhole Explosions Tim Shedd, Phd Direct applications of this work are spray cooling of high heat flux electronics, boiling and condensation in smooth and enhanced tubes, and the development of cleaner, more efficient small engines through a better understanding of carburetor behavior. We are approaching this through the use of unique experimental flow loops and flow visualization techniques. Long, clear test sections are used to study a range of fluids and flow conditions. New optical measurement techniques, such as Thin Film PIV, are being developed to quantify flow behavior. Results from these measurements will be fed into efforts to develop accurate, flexible and computationally efficient models for use both by university researchers and system designers in industry. Though he has several areas of interest, Tim's current focus is on identifying the primary mechanisms responsible for two-phase heat and momentum transfer in thin films. While this may sound a little esoteric, these conditions exist in literally millions of appliances and commercial products world wide. A better understanding of the behavior of vapor-liquid systems can lead to improved efficiencies, less waste materials (refrigerants and heat exchangers), and greater affordability of products. Task Group Approach Reviewed Historical Information Conference Call – invited all concerned parties to express their views. Discussed if any known failures if they had occurred. Reviewed UL/CDA and IAEI papers Developed Heat Transfer Model with UW-Madison Developed Public input for CMP-6 Historical 1889-Kennelly • 1894 Insurance Co. set at 50% • 1896 Insurance Co. revised to 60% • 50C Code Grade Rubber Year 1889 1894 1896 NEC AWG Kennelly 50% 60% 14 12 10 8 6 5 4 3 2 1 0 00 000 0000 250 300 350 400 500 600 25 33 46 58 78 90 104 120 144 172 206 246 298 360 12.5 16.5 23 29 39 45 52 60 72 86 103 123 149 180 15 20 28 35 47 54 62 72 86 103 124 148 179 216 1923 15 20 25 35 50 55 70 80 90 100 125 150 200 225 Year 1940-Present •Used basic Heat Transfer Equation to determine ampacity 1940 50C Rubber Insul 50C Rubber Insul 20 12 193820 Rosch 15 15 20 20 20 26 10 25 25 25 25 35 8 35 35 35 35 48 14 6 5 3 2 1 0 •Ampacity for Conductors in conduit 1935 Single Conductor in Free Air 4 •Ampacity for Conductors in free air 1925 3 conductors in conduit AWG Rosch 1923 00 000 50C Rubber Insul 15 50C 50C Rubber Rubber Insul Insul 15 50 50 50 45 • Used basic Heat Transfer 55 55 55 52 Equation to determine 70 70 70 60 ampacity 80 80 80 69 90 90 90 80 100 100for Conductors 100 91 • Ampacity in 125 105 free air 125 125 65 76 87 101 118 136 160 150 150 150 120 185 175 175 175 138 215 • Ampacity in 200 200for Conductors 200 0000 225 225 225 160 conduit 248 250 250 250 250 177 280 300 275 275 275 198 310 350 300 300 300 216 350 400 325 325 325 233 380 500 400 400 400 265 430 600 450 450 450 293 480 1938-1940 𝑽𝒐𝒍𝒕𝒂𝒈𝒆 𝑰= 𝑹𝒆𝒔𝒊𝒔𝒕𝒂𝒏𝒄𝒆 I Current Flow 0V 120V Resistance of copper conductor Q Heat Flow Q= ∆ 𝑻𝒆𝒎𝒑𝒆𝒓𝒂𝒕𝒖𝒓𝒆 𝑻𝒉𝒆𝒓𝒎𝒂𝒍 𝑹𝒆𝒔𝒊𝒔𝒕𝒂𝒏𝒄𝒆 50 30C Thermal Resistance Heat Transfer of Cable Heat Transfer within Conduit 90 R1 Insulation Resistance 30 R2 Air Resistance Inside Conduit R3 Conduit Resistance R4 Conduit to Air Resistance Heat Transfer Conduction through Insulation Natural Convection outside conduit x Radiation in x Radiation out x Forced convection outside (wind) x Forced convection inside (wind, chimney effect) x Natural Convection inside conduit Ampacities of Three Single Insulated Conductors, SIZE 60C AWG MCM 14 12 10 8 6 4 3 2 1 0 0 0 0 250 300 350 400 500 Rated 0-2000 Volts, IN Conduit in Free Air Based on Ambient Air Temperature of 40C 75C 90C TYPE RH, TYPE SA, RHW, RUH, TYPES RUW, AVB, FEP, THW, THWN, T, TW, UF FEPB, THHN, XHHW, USE, RHH, XHHW ZW 18 23 29 36 50 65 76 87 104 119 135 160 184 210 232 254 274 314 Copper 22 28 37 48 64 83 98 112 134 153 175 207 238 271 300 328 354 407 25 32 42 55 75 97 114 130 156 179 204 242 278 317 351 384 475 477 1984-1987 Proposals to NEC Neher-McGrath Method 1956 Corrected Rosch – 1938 Considered to be more accurate Included in 1984 NEC for adoption in 1987 Most parts rejected in 1987 due to termination concerns Retained for medium voltage Moved to Annex B for low voltage Proposal 6-41 (1984) 1. The NEC is very conservative in its ratings of bare and covered conductors (line wire). 2. The NEC does not employ a technique to account for the effect of sun and wind. 3. The NEC does not correctly account for the difference in ampacity of bare and covered line wire. 4. The NEC ratings for not more than three conductors in a raceway can cause both the inspector and the user to make significant errors because: They do not provide for the variables of load factor and earth thermal resistivity in underground applications. There is no derating factor that will get one to the most common earth ambient - 20°C. For most direct burial applications the NEC will waste money because it is too conservative. For conduit-in-air applications, the NEC ratings are too conservative. Proposal 6-41 1984 COFFEY (UL Representative) : I am voting against the Panel recommendation to accept this proposal even though I agree it is technically correct. My negative vote is based on: (i) its far-reaching impact on equipment and installations covered by many other parts of the Code and, (2) the need for coordination with those parts of the Code that are effected by changes in the ampacity rating of conductors. I recommend that a study be made to assess the overall impact of these changes and to identify any needed modifications to other provisions of the Code. Numerical Model of Wire Heating Timothy A. Shedd 29 September 2014 Univ of Wisc-Madison Report When conduit is in contact with roof surface the conductor temperature is highly dependent on the roof surface temp. When the roof surface is 77 deg C, the conductor temp rise above ambient is approximately 33C above ambient. When roof surface is 42C, conductor temperature rise above ambient is 7.2C. When conduit is raised off the roof, conductor temperature is approximately 22.8C above the ambient. Numbers obtained from model are in-line with numbers from UL fact-finding report. Roof Wiring systems mounted directly on roof Add 33C Celsius Figure 8: EMT Conduit with Roof Surface at 350 K (77 °C, 170 °F), 30 Degree Contact Angle Wiring systems raised off roof Add 22C Celsius Figure 9: EMT Conduit Raised off of Roof Surface Roof Roof Convection Reflected Solar Radiation Solar Radiation Rooftop Conduction Roof Convection Solar Radiation Reflected Solar Radiation Case 4: 3 No. 12 AWG in ¾” EMT ¾” EMT raceway O.D. 0.92 in =23.4 mm ID = 0.824 in = 21 mm Wall = 0.049 in = 1.25 mm Galvanized steel k_s = 51 W/m-K emissivity = 0.83 absorptivity = 0.7 Assumptions in model • • • • • • • • • • • Tamb = 41 °C (105.5 °F) No forced air movement external to conduit (only natural convection) No axial air movement internal to conduit Absorption coefficient α = 0.7 (from NREL database) Emission coefficient ε = 0.83 (from NREL database, where ε = 0.88; adjusted downward to match UL study data; Pessimistic adjustment) Natural convection coefficient = 6 W/m2K Resistance between wire and conduit = 0.5 K-m/W (from finite element simulation) Solar radiation 1050 W/m2 (UL results only use data for insolation between 1000 and 1100 W/m2) I = 0 A (for comparison with UL data) Temperature-variable model of wire resistivity used Radiation only through upper half of conduit (both absorption and emission; net radiative exchange with roof assumed negligible) Results – Compare to UL measurements Twire,mod = 63.3 °C; ΔTamb = 22.5 °C (40.4 °F) Results – I2R losses included • I = 20 A (per wire) – Twire,mod = 75.6 °C; ΔTamb = 34.7 °C (62.5 °F) • I = 25 A (per wire) – Twire,mod = 82.7 °C; ΔTamb = 41.9 °C (75.4 °F) Case 15: 3 500 kcmil in 4” EMT 4” EMT raceway O.D. 4.5 in =114.3 mm ID = 4.334 in = 110.1 mm Wall = 0.083 in = 2.11 mm Galvanized steel k_s = 51 W/m-K emissivity = 0.83 absorptivity = 0.7 Results – Compare to UL measurements Twire,mod = 61.6 °C; ΔTamb = 20.7 °C (37.3 °F) emissivity increased to 0.88 (NREL value) Results – I2R losses included • I = 430 A (per wire) – Twire,mod = 80.6 °C; ΔTamb = 39.7 °C (71.5 °F) • I = 380 A (per wire) – Twire,mod = 76.2 °C; ΔTamb = 35.4 °C (63.7 °F) UL / CDA Report infers rooftop issue is linear Example o 41 degree C ambient in Nevada o 33 degree C ambient Temp Rise in Conduit due to Radiation o 50 degree C rise due to fully loaded conductor. 124 degree C rise Total UNLV Report • All conduits tested were raised off roof 8 inches. Did not compare with conduits on roof to test for affects of roof conduction. • Circuit had 13.3 amps. Well short of NEC allowable limits. With 8 in Without Rooftop Adder 12 AWG Cu. 90°C Ampacity Ambient Temp Correction Final ampacity with rooftop temp deration 30 0.65 30 0.82 19.5 24.6 UNLV Report Each of the wiring methods experienced a temperature rise that exceeded the ambient temperature. In the case of the energized conductors, which were the minimum allowable size for the continuous load carried, the maximum temperature experienced was 69° C, approximately 77% the temperature rating of the conductor insulation (i.e., 90° C). In the case of the non-energized conductors, the maximum temperature experienced was 60° C, approximately 67% the rated temperature of the conductor insulation. Since this is an experimental setup and not a working installation, the measured temperatures are likely higher than a real-world installation due to the complete exposure of the entire conduit length including origination points. Real-world installations usually terminate on a rooftop, but originate in lower ambient temperature locations such as in an electrical room or on the side of a building. Findings Heat Transfer is complex. CDA / UL Report do not take into account electrical loading in conduit CDA / UL Report do not take into account how conduits are terminated. CDA / UL Report assume that Heat Transfer outdoors is linear when it is not. If conduits are not elevated above roof conductor temperature can be elevated above 90C due to added conductive heat transfer from roof. 1000 W/m2 solar radiation. 1000 W/m2 is based maximum solar radiation during a one or two hours a day, during one or two months out of a year. When considering full loading of conductors, conductors inside conduits raised off roof will be below the 90C threshold.