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Investigation Of Gravitational Effects On A Variable

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Calhoun: The NPS Institutional Archive Theses and Dissertations Thesis Collection 1975-12 Investigation of gravitational effects on a variable conductance heat pipe utilizing liquid crystal thermography Batts, William Henry Monterey, California. Naval Postgraduate School http://hdl.handle.net/10945/20913 INVESTIGATION OF GRAVITATIONAL EFFECTS ON A VARIABLE CONDUCTANCE HEAT PIPE UTILIZING LIQUID CRYSTAL THERMOGRAPHY Wl 11 iam Henry Batts s>03TGB*uUATH SCHOOfc MONTEREY. CALIFORNIA •3a«0 a II fioni8rey,ua!i!orn!a m ^tassJS'' INVESTIGATION OF GRAVITATIONAL EFFECTS ON A VARIABLE CONDUCTANCE HEAT PIPE UTILIZING LIQUID CRYSTAL THERMOGRAPHY by William Henry Batts, Jr. December 19 75 Thesis Advisor: "^ Approved Matthew Kelleherl >ncV3i«>3VCsrui:«^:'« m ^ for public release; distribution unlimited. T171694 UNCLASSIFIED SECURITY CLASSIFICATION OF THIS PAGE (Wh»n D«r» EntarmtS) READ INSTRUCTIONS BEFORE COMPLETING FORM REPORT DOCUMENTATION PAGE REPORT NUMBER 1. 4. TITLE 2. GOVT ACCESSION NO ("and Subf/tJo) 5. Investigation of Gravitational Effects on a Variable Conductance Heat Pipe Utilizin Liquid Crystal Thermography AUTHORf*; 7. RECIPIENT'S CATALOG NUMBER 3. TYPE OF REPORT ft PEpiOD COVERED Master's Thesis; December 1975 r 6. PERFORMING ORG, REPORT NUMBER e. CONTRACT OR GRANT NuMBERf*; William Henry Batts, Jr. 9. PERFORMING ORGANIZATION NAME AND ADDRESS 10. 11. CONTROLLING OFFICE NAME AND ADDRESS 12. MONITORING AGENCY NAME ft ADDRESSC// REPORT DATE December 1975 Naval Postgraduate School Monterey, California 93940 U. PROGRAM ELEMENT, PROJECT. TASK AREA WORK UNIT NUMBERS ft Naval Postgraduate School Monterey, California 93940 13. NUMBER OF PAGES 15. SECURITY CLASS, 53 dif/orenf from ControHIng Oltlce) Naval Postgraduate School Monterey, California 93940 (ol thit report) Unclassified 15«. DECLASSIFI cation/ DOWN GRADING SCHEDULE 16. DISTRIBUTION ST ATEMEUT (ol thit Rtporl) Approved for public release; distribution unlimited. 17. DISTRIBUTION STATEMENT 18. SUPPLEMENTARY NOTES 19. KEY WORDS 20. ABSTRACT (ol th» abatrmct (Conttnum on rtvmrtm alda (Contlnua on ravaraa alda II II •nfrmd ir\ Block 30, It dldurcnl from Raport) r\»c»mamry and Idanttty by block numbar) nacaaaary and Idantlfy by block ntmtbar) Observations were made of the operation of a gas loaded, variable conductance heat pipe two inches in diameter and sixty inches long. The heat pipe was operated in the horizontal and vertical positions while input power was varied from twenty five to one hundred fifty watts. Liquid crystal thermographic techniques were used to observe the temperature gradients existing when non-condensible gases both heavier and lighter than the DD ,:°r73 1473 (Page 1) EDITION OF NOV 65 S/N 0102-014- 6601 I | IS OBSOLETE SECURITY CLASSIFICATION OF THIS PAOS (TThan Dele KrMarad) CliCURlTY CLASSIFICATION OF THIS PAGEr^'ben D»ia Entartd.' working fluid had been introduced. Methanol was used as the working fluid; krypton and helium were the non-condensible gases Isothermal maps, photographs of liquid crystal displays, and summarized temperature data for the various operating conditions are presented. DD Form 1473 Jan 73 S/N 0102-014-6601 , (BACK) 1 SECURITY CLASSIFICATION OF THIS PAGEf»T>»n Date Erfrtd) Investigation of Gravitational Effects on a Variable Conductaace Heat Pipe Utilizing Liquid Crystal Thermography by William Henry Batts Jr. Commander, United States Navy B.S., United States Naval Academy, 1959 , Submitted in partial fulfillment of the requirements for the degree of MASTER OF SCIENCE IN MECHANICAL ENGINEERING from the NAVAL POSTGRADUATE SCHOOL DecemJDer 1975 c./ DUDLEY KNOX UERAR* NAVAL POSTGPaoUATE SCHOOL MONTEREY. CALIFORNIA 83940 ABSTRACT Observations were made of the operation of a gas loaded, variable conductance heat pipe two inches in diameter and sixty inches long. The heat pipe was operated in the horizontal and vertical positions while input power was varied from twenty five to one hundred fifty watts. Liquid crystal thermographic techniques were used to observe the temperature gradients existing when non-condensible gases both heavier and lighter than the working fluid had been introduced. as the working fluid; gases. Methanol was used krypton and helium were the non-condensible Isothermal maps, photographs of liquid crystal displays, and summarized temperature data for the various operating con- ditions are presented. TABLE OF CONTENTS I. INTRODUCTION II. OBJECTIVE 9 14 III. EXPERIMENTAL APPARATUS 15 IV. LIQUID CRYSTAL APPLICATION 17 V. EXPERIMENTAL PROCEDURE 19 VI. EXPERIMENTAL RESULTS 23 VII. SUMMJ^RY . 44 APPENDIX A SUMMARY OF DATA 45 APPENDIX B CALCULATION OF NET ABSORBED P0V7ER 49 APPENDIX C CALCULATION OF GAS LOAD 51 LIST OF REFERENCES 52 INITIAL DISTRIBUTION LIST 53 LIST OF TABLES Table Page I. Heat Pipe Loading 20 II. Liquid Crystal Temperature Correlation 21 6 . LIST OF FIGURES Page Figure 1. Evaporator Minus Ambient Temperature vs. Absorbed Power 11 2. Flat Front Theory Model of a Gas Loaded Heat Pipe 3. Surface Minus Ambient Temperature vs. Condenser Length - Horizontal and Vertical - .0116 Ibm Krypton 4. 5. 6. 7. 8. 9. 10. 11. 12. 13. 14. 15. 16. — 12 24 Surface Minus Ambient Temperature vs. Condenser Length - Horizontal and Vertical ".000637 Ibm Helium. 25 Surface Minus Ambient Temperature vs. Condenser Length - Horizontal and Vertical - Methanol Only 26 Liquid Crystal Isotherms Ibm Krypton - Liquid Crystal Isotherms Ibm Krypton - Liquid Crystal Isotherms Ibm Krypton - Liquid Crystal Isotherms Krypton - Liquid Crystal Isotherms Krypton - Liquid Crystal Isotherms Krypton - Liquid Crystal Isotherms Ibm Helium - Liquid Crystal Isotherms Ibm Helium - Liquid Crystal Isotherms Ibm Helium - Liquid Crystal Isotherms Ibm Helium - Liquid Crystal Isotherms Ibm Helium - Horizontal ~ .00607 30 Horizontal - .0116 31 Horizontal - .0163 32 Vertical - .00607 Ibm 33 Vertical - .0116 Ibm 34 Vertical - .0163 Ibm 35 Horizontal - .000402 36 Horizontal - .000637 37 Horizontal - .00139 38 Vertical - .000402 39 Vertical - .000637 40 17. 18. 19. 20. 21. Liquid Crystal Isotherms Ibm Helium - Vertical - .00139 41 Photograph of Liquid Crystals Krypton Load - Photograph of Liquid Crystals Helium Load - Photograph of Liquid Crystals Krypton Load - Photograph of Liquid Crystals Helium Load - Horizontal - 42 Horizontal - 42 Vertical - 43 Vertical - 43 I. INTRODUCTION The heat pipe is a very efficient heat transfer device. In its simplest form it is a closed cylinder containing a wick and a condensing/evaporating fluid. There are no moving parts. The wick can be any of several materials and configurations; the essential requirement is that it be capable of moving the working fluid by capillary pumping action. Many geometric configurations of the basic pipe are possible. A thorough presentation on the theory and design of heat pipes can be found in Marcus [Ref. 1]. This report is parti- cularly concerned with variable conductance heat pipes and includes an extensive bibliography on the subject. In operation, heat from a source is absorbed by the pipe, evaporating the working fluid. The vapor travels along the pipe to the condenser section where heat is rejected to a sink and the vapor is condensed. The condensate is returned to the evaporator section through the wick by capillary pumping. Due to the phase changes of the working fluid occurring along its length, the basic heat pipe operates at essentially isothermal conditions. One drawback to this simple system is that, given a con- stant sink temperature, the heat transfer rate can be increased only by raising the operating temperature of the heat pipe. This is not desirable if the goal is to maintain a constant source temperature. The gas-loaded variable conductance heat pipe provides a A non-condensible gas is partial solution to this problem. introduced along with the working fluid. During operation the working fluid behaves as described above; however, the noncondensible gas migrates to the condenser end where it forms a plug. This effectively reduces the condenser length and, therefore, the condenser heat transfer area. As the heat trans- fer rate into the evaporator increases, the temperature and partial pressure of the working fluid increase, compressing the plug of non-condensible gas. The effective condenser heat transfer area is increased, thus modifying and reducing the system temperature rise. This concept of variable conductance is shown graphically in Fig. which is a partial plot of data The addition of the helium gas caused presented in Appendix A. a 1, decrease in the slope of the curve; the slope is a measure of the conductance. The simplest model for examining the behavior of a gas- loaded heat pipe uses the flat front theory proposed by Bienert [Ref. 2 J. assumptions This model [Ref. 1 1: (see Fig. 2) is based on the following steady state operation, a flat inter- face between vapor and gas regions, no axial conduction, heat transfer per unit area of condenser proportional to the temperature difference betv/een vapor and sink, uniform pressure distribution, and ideal behavior of the vapor-gas mixture. Although this model allows some vapor in the gas section (at sink temperature conditions) gas in the vapor section. , it is assumed that there is no Experimental results have shown 10 120 U4 o 100 U (d S-t Q) 80 Pi E Q) t« P C o 60 CO C O 40 +J (0 »H O loaaea 0^ > Conventional 20 X X J. 25 75 50 100 125 130 Absorbed Power (Watts) Figure 1. Evaporator ninus Ambient Temperature vs Absorbed Pov;er 11 vapor 0) u p u sink E *^' iH r-i O . r- • o rII II +J (U 4-) Q) C o c: o cH r-H 4-> rd •H C N 4J •H U V-1 fd u (D > O t^ (^^) aan:^e:iadiuai :^u3Tq^ ^nuTU ao^?:tns 24 (Jo) aj:n:^Bjaduiai, :^uaTqui\f 25 snuTw sob^jus , Xi -p bi to -P CO -p +J s. o fO , — • c l-H "^ ^^ x: p O K tn > rH (D U C p (d -p xi to -P M o Q) ^ D^ c e 0) (D 1 1-1 fO o CNJ ^ -P O 0) C! -H to 'O u (U an Minus <3 1^ o orizontal urface CO < in 0) o o o o 00 vo o •^ o eg •-i (il ) 9jnq.eaadujoj, r|.u9Tquiv 26 snuxw aoejJins ffi concerning the direction of temperature gradients is retained. Figures 18 through 21 are photographs showing color bands produced by the liquid crystals. These particular photographs were taken at gas loads and power levels slightly different from those for which numerical data is presented. Earlier photographs were not usable because of difficulties encountered with photographic lighting techniques. There is no essential difference, however, in the type of color variation displayed. The orientation of the isotherms for all of the horizontal settings shows clearly that the non-condensible gas did not form a plug at the condenser end of the heat pipe. Although there was an axial temperature gradient along the pipe, there was a marked temperature gradient perpendicular to the axis. While no quantitative judgements can be made regarding the relative effects of conduction and diffusion face, across the inter- it seems clear that there was a significant difference in gas concentration from, the top to the bottom of the pipe. When the gas was the heavier krypton, the lower temperatures and higher gas concentrations were along the bottom of the pipe. With the lighter helium gas present, the lower tempera- tures and higher gas concentrations were at the top of the pipe. This leads to a conclusion that the gradient perpendicular to the pipe was the result of gravitational effects. The temperatures measured by the thermocouples along the top of the pipe provided little indication of the concentra- tion gradients which were present. There was very little difference in the nature of the temperature variation between 27 the horizontal readings for the two different gases. At higher power levels, the temperature variations had more resemblance to those of the conventional heat pipe than to the gas-loaded variable conductance heat pipe described by the diffuse front theory. The results with the apparatus in the vertical position were quite different for the two gases. The helium-loaded pipe data showed an axial temperature variation much like the classic diffuse front theory predicts. In the case of the krypton- loaded pipe, temperature decreased continually from adiabatic section to condenser end. In this position the temperature information provided by thermocouples and liquid crystals was quite compatible. It should be noted here that the color bands observed with the pipe in the vertical position when krypton was the non-condensible gas were not stationary. They changed continually with a low amplitude, wave-like motion indicative of a measure of instability. This data again suggests the influence of gravitational forces. The lighter helium gas readily rose to the upper end of the pipe forming a plug which effectively blocked diffusion of the methanol vapor. Krypton, the heavier gas, was subjected to stronger gravitational forces opposing the momentum im.parted by the upward flow of methanol. appeared to be a The result gradually increasing gas concentration, though some methanol vapor did penetrate to the end of the condenser. 28 The use of liquid crystals proved an effective technique for thermographic mapping. late in the One difficulty was encountered experimental procedure. The color presentation became much less vivid over the section of the pipe approximately twelve inches from the adiabatic section. The only apparent difference was that this section operated at a generally higher temperature than other portions of the condenser. Thus it seems possible that operation at high temp- erature may have a deleterious effect on encapsulated liquid crystals. 29 ^ u «) o • ro i U o E o o o V.O u o u rH o ^^ 01 fO • c: H ' fd 4-1 C N •H x:, Vh 4-> Di C U OJ K 1 1-^ 5^ 0) W CM r; (U W e Vh 0) ^ -U TS C U w H u CO LT) •H rH •H U U •H 30 — U r-\ O • ^' iH • O cr> in OJ r*« II II II 1 0) C (T3 O H C) • o E-f u • •^' fSl (N II II II II -P JQ 4J fO C II rO & "^ n VD •^ f. u o in (N LO CM 4J c & HJ C o Q) 1 kP in o ^ w E ^ o w c jG 0) -p OJ na c u w H rH rO 4J to >i V^ u o rH 13 •H P cr •H »-q a) •H Cl4 31 — s •y o 00 o • ro cr> II It i 0) C (0 o tH rz rH r^ r^ VO rg m ^d< H 0) jc: +) (D ••a CO c H u rH ro -P (0 >i U o •H iH •H 00 p •H Em 32 Qnet - Tamb ~ 22. 9W 2 5°C 46 . 6W 26°C 70. 2W 94. 2W 26^C 25°C 40 56°C 30 56°C -p 49°C (U to c o 20 . o u 56°C 10 49°C Figure 9. Liquid Crystal Isotherras .00607 Ibm Krypton 33 - Vertical Qnet 22. 7W 46. 4W 70. IW 94.5V7 Tamb 25°C 24°C 25°C 25°C 40 4 9°C 30 p c (D 20 - o c o ^a u 49°C 10 56°C Figure 10. Liquid Crystal Isotherns .0116 Ibm Krypton 34 - Vertical - Qnet 22. 6W 45. 7W 69. 8W 94. 2W Tarrtb 25°C 25°C 25^C 24°C 40 30 56°C p C o 20 0) (0 c 0) •o c o u 56°C Or- 10 49°C Figure 11. Liquid Crystal Isotherrr.s .0163 Ibm Krypton 35 - Vertical - • ^ fl u 3: r- U ^ '0' CNJ II II -9 4-> '^' • • iH t^ fO CM II 4J C O f« Eh C O 12 o u • vi' '^* CM (N II II II 8 4J d Eh •i C to O EH S o Si o o o o o ro fO ^-, • Q H ^^ x: -M +J c N H 1— tr> c 1 0) t^ }H o (N u OJ Q) w c ,a Q) nj C +j o en M O CJ (0 p to o o rH 73 •H 3 •H CM 0} 3 •H Cm 36 ^ ra • iH rII •?• iH in 4 II II o II •g a u r^ t& r~ • 4J C »S u 4J LO CM II II 4J CD pS t^ CJ o u « ro cs fO Eh c a i ra Eh 0) o ,Q CO yo o o o o ro « c N 4J ^^ • C H •H x; K 4J tr> 1 c ^ P •H 38 Qnet - 22. 9W 46. 6W 70. 4W 94. 4W Tamb - 23°C 24°C 25°C 24°C 118. 2W 142. 4W 26°C 26°C 40 41°C 41^C 490c 49°C Ts^c 560C 41 C 30 41°C 49°C 49°C S6OC .^^OC a 41^C 490c 560C 20 (0 O U 41°C 10 49°C 56°C Figure 15. Liquid Crystal Isotherms .000402 Ibm Helium 39 - Vertical Qnet - 22. 6W 46. 4W TaF±) - 24°C 2 3°C 70. OW 9 4. 25°C 25°C 3W 117. 9W 141. OW 25°C 24°C 40 41°C 49°C 41"C 49^ "56^ 30 56°C 41°C 41°C si +) 49°C 49'^C 56°C 56^ 0) h) Vt 0) (0 20 0) •O C! 41°C O U 49°C Ig^c 41^C 10 49°C 56°C Figure 16. Liquid Crystal Isotherms .000637 Ibm Helium 40 - Vertical - Qnet - Tamb - 21. 3W 45. 4W 69. 4W 9 3. 24°C 24°C 25°C 24°C 7W 117. 6W 141. 7W 26°C 26°C 40- 41°C 30 4 41°C 9°C ©^ 56"^ 49°C 560c Si +j 41°C 49°C 56^0 trt tn H rj- e Eh X H D W (U u w o 0) 4-) 15 4J O d CM cu r- ^ o r- CO CTv CTi VT) (^ en 00 iH iH IT) CN CN ro iH 00 CO CN "^ CTi Lncri':rr^orov£)0'^cr\CNMD •^V£)Cn'H'<^CN':rt^cr>iHCN'^ iH iH i-H O O O rH X romrorororomrororororoix)>x>.DVDVDvo U) to - vX3>X>>X>>X)U3|rH U Q) &.« m }H « >H tCj >H « }H 5H t< U^ Sh V^ ^ Sh PM Sh V^ ^ ^ (]) EH to „-^ -p rH c c to u N •H •H -P •H -P •H CO !i;mKffiK>>>>>>KKmmK>> U U Q) — > ffi P4 45 \o r^ r^ r- r- r^ r-i CO o in iH o r- •^ r^ in r^ (N CO ^ O O m r-- VX) r^ r- r^ (^ 00 •^ rH in VD rH t-\ r-{ CM CO 00 r- CTi O m o 00 CO o H cr> 0-) r^ in iH * C\' in 00 CN CO iH CTi n ^ iH rH rH rH CN in r>i *x> en o M3 r- a\ r- cri t^ CTi * CO VD VX) 00 r^ r- <-i iH iH M iJD iH 00 •^ iH •^ r^ rH U3 CO rH C^ »X) CN (X) o OJ m 00 r- in >X) r- r- "* VD a^ m rH rH ro H H 00 "^ ro CO r-- rH Ch r^ (Ti <3^ X5 CM c^ CO CO CO a\ iH ro '^ ro CM m o o o o o o o o o o o o >X)VCVDU3»X3V£)*X>V£>*X)HM>H>H^5^ I I >>>KffiffiKffiK>>>>>>WKKKKK>> 46 t^ r- r^ r^ 00 fO iH in in ro r-\ in in r^ r^ r^ r^ oo r^ r-- i^ •^ r- o ^ r-> 00 r-i <-{ ^ r-- r-- r^ "<:r 00 ro o 00 r» r^ in r- VD r- VD r- in r- 00 CTi r^ ^ r~- r- r-- r~ r^ r- in r- KD r- o^ r~ a^ r~- in 00 00 00 f-\ MD 00 '^ Ch ro in in 00 CO CM CM CM in rH CN ro CM O in o CM 00 rH o CM m r^ r- o CM o U3 r- *X) '^ "^ 00 t^ in c» I^ U5 r~ 00 r- V£) r^ * •^ r- rH CM in in rH in vn '^a' 00 o u oooocox>r~-r^ en H Q CM rHsj-'rsirjcr\rH'^c^'^r~cr\rH^cv4 rHrH iHrH < o> CO O cy^ CTi C5> CTi CTi ro ro ro ro ro • • OJ K m Q) n: q; E (D i-p-l rHrH a\ ro CTi CTi ro ro ro ro Ch ro iHiH rro r-- *X) *X) ro (U Q) OJ QJ n: ffi ffi 0) r^ ro ^ r^ CO U3 Q) (D r^ ro rro vi) V£) • • K m r^ ro 0) m m 0) t-M 0) K 0) m K K >>>ffiffiffin:KK>>>>>>Ka:n:D:rr:D:> 47 ^ en r- vr> c^ VD r- V£) r~ in r- vo r- V£) r-- •^ r- ^ r- CO r^ r^ r^ m *x> r^ r-- r^ r^ *£> cri r^ r- r~» o •H +J -H o u •^ o CT> r-- 00 f^ -^ CO 00 OD O CO r-- o •^ rH r-l in rH rH r-~ "^ CO rH CO CTi -p Id o •H -P C O U •H •^ < X H Q 2; w • VD •^ o ^ o O o • • • • • • • • '^ CN r•^ rH r- ro rs] * •^ •^ • •"^ • 4-) '*' • • o p (d M o > o Kt-ri l-TH t-M M-H t-r-t »-tH Hpl l-tH t-r-t I-tH (-pH >-t-H l-r-t t-p" 'T* *— •H > >>>>p:;ffiffiKKa:>>>>>> 48 o Pi * APPENDIX B CALCULATION OF NET ABSORBED POWER The net power absorbed by the heat pipe is assumed to be approximately equal to the power dissipated in the heater minus the power lost through the insulation. The calculation of the power lost makes use of the temperature difference between thermocouples #94 and #95 positioned at different radial locations in the insulation. q (net) q = q (htr) (htr) - q (lost) = V^ V2 / R volts V, = voltage drop across heater, V-j = voltage drop across series resister, volts R = series resistance (2.0236 ohms) dT q (lost) = Cln "^2^^\ 27TKL dT = T94 - T^5 = radius to thermocouple 94 (25/16 inches) r^ = radius to thermocouple 95 (25/16 inches) r, K = thermal conductivity of insulation 02 ( ^'^'^ S^^ hr ft OF^ ) of insulation (1.1 ft) L = length C = conversion constant 49 (3.412 BTU ^^^t-hr ^ Sample calculation for first data point listed in Appendix A: V, = 19.58 volts V2 = 2.64 volts dT = 15.4 °F q q 4-> met; , (net) (19.58) (15.4) (2) (3.14) (.02) (1.1) (3.412) In (35.25) (2.64) 2.0236 = 23.7 watts Appendix A contains the results for other conditions. 50 APPENDIX C CALCULATION OF GAS LOAD The amount of gas introduced into the pipe was calcu- lated from data obtained at isothermal, ambient conditions. (P. t ^ = - P^ m ) V M Tt P, = total pressure, P = methanol partial pressure, osia V = pipe volume M = molecular weight of gas T = pipe temperature, R = gas constant t psia (155 cu. (154 5 in.) R ~ — 5—R lb-mole ) Sample calculation for first }:rypton load; P = 14.08 psia T = P m 536°R =2.35 psia ^ M = m = m = 83.8 (14.08 - 2.35) (1545) .0163 Ibm (536) (165) (83.8) (12 in/ft) krypton Other results are listed in Table 51 I. (saturation data) . LIST OF REFERENCES 1. Marcus, B.D., Theory and Design of Variable Conductance Heat Pipes NASA Contract Report 2018, April 1972. , 2. Bienert, W., Heat Pipes for Temperature Control presented at Intersociety Energy Conversion Engineering Conference, Washington, D.C., 1969. 3 Investigation of a Variable Conductance Heat Naydan T P Pipe M.S. Thesis, Naval Postgraduate School, 1975. , , . . , , 4. Cooper, T.E., Field, R.J., and Meyer, J.F., "Liquid Crystal Thermography and Its Application to the Study of Convective Heat Transfer," Journal of Heat Transfer, Trans. ASME v. 97, Series C, No. 3, p. 442-450, August 1975. , 5. Naval Postgraduate School Report NPS-59CG73061A, An Analytical Model for Predicting the Daily Tem.perature C ycle of Container Stored Ordnance by T.E. Cooper and A. H. Wirzburger, p. 12, 18 June 1973. , 52 INITIAL DISTRIBUTION LIST No. Copies 1. Defense Documentation Center Cameron Station Alexandria, Virginia 22314 2 2. Library, Code 0212 Naval Postgraduate School Monterey, California 93940 2 3. Department Chairman, Code 59 Department of Mechanical Engineering Naval Postgraduate School Monterey, California 93940 2 4. Assoc. Professor M. D. Kelleher, Code 59Kk. Department of Mechanical Engineering Naval Postgraduate School Monterey, California 93940 1 5. CDR William H. Batts, Jr., USN 228 N. Blake Road Norfolk, Virginia 23505 1 53 1 23313 20 OCT 76 cuG'^^ ^^^''\^vesf»9^ t\o^ effect' i\ P»P® ^ta' TO i ?o •.ts Ct- 1 Thes s B242c? c.l 1 i Batts Investigation of "fpvi tationa effects on a variable conductance heat pipe uti 1Izing iquid crysta thermography. 1 1 109 thesB24259 'S.'i^it.°' u 9^^^''^''°"^' effects o I 3 2768 002 01509 1 DUDLEY KNOX LIBRARY '4