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Thin Ship 理論による造波特性の計算プロ グラム
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1. 2 2 1 2 Calculation of Optimum Source Distribution by Variational Method for Fore Body 2 2 2 3 48 10 2 4 Cosine
2. 9 2 5 1 2 6 TOSBAC 5600 30KW 3 3 1 IUE ERRE k 3 3E
3. 0 518 EMeV 2 1 28 1 MC33 2 6 JIS7000 FORTRAN
4. 2 2 1 SECTIONAL CRANKSHAFT 2 2 2 3 50 9 2 4 SE FEM s 2 5 1
5. 2 2 1 EPBUCK 2 2 2 3 48 51 12 2 4 2 1 1 HEROE e mE Mises 38 Prandtl Reuss e 13 14 co
6. FOURIE 9 10 6 1 Lewis form IODE Di richlet
7. K 0 hid Green 3 D i
8. E X B D 1 50 2 41 3 12 1 52 1 p 55 60 23 13 RRIK 00 3 T i H 2 48 35 k URRE SS CES 1 2 2 1 2 2 3 2 3 51 4 2 4
9. RER A y Hia PROC 18935 OU SKdBUC k o CHE U 2 f 0 S8 OD 8 PR E OO Z2 ERHI R 3 KOROR m k k VAHO AMERRE O
10. 25 3 2 X x B D 27 1976 p 17 20 2 1977 Tokyo Joint Gas Turbine Congress Pa per No 25 1977 5 14 B xe RN 1 48 49 1
11. B J2T 0 5 10 0 KB 2 0 05 5 0 15 0 90 x MT MT D 7 11 1 5 1974 2 C 126 1969 2 3 51 11 2 4 EA Ka eg
12. 2 4 4 4S 1 0 2 1 0 4 4 Pi P 3 um AoL Ka 8 ALE giia ee Ka a 9 w Ox Or 2 4 1 Inverse Iteration 9 c CLE AE K1 Ka 9 i 2 4 2 i 0 4 2 i 2 4 3
13. 90 3 2 2 3 1 3 3 m 3 Cs301x10 Ds01 02 0 5 hs 50 mm bp ba 17 Qnt 0 60 0 00 6n0 L00 1 U 3906 0 yuU 3tig1 0 Z USL t ap 6ZLLt 686 UUU y vos n 89497 HUDU U s k _ 0n e 0_ gr 0 TOUT Qt0 T gUO T Z0 lt dgDt O vwU 3PlZ U 4 8S8 UUG 7 Bo X UUS 0U0GYO 944 8 ULU U t to ee o elr Q enu t TTO T 0T0 0 4 1 U yuU 4e6c 0 99 Gh 6949 gog OOO ui det u d99L Uv i FU U uj pego eeto 2001 cu YT ZlO YT 2U aLeLl U vU dI U 6 L yog CL V orr vUS G Ig U_ goZt gy vTu u 665 0ec ST OU v UuU Tl ytu t ing d69T U PU dULG U 6 09L z p9 gru 966 uuu gy T kbs de SIDD 9 t EI no y pIu t TALYU v us d S9 U 9 4 4ul a L cye UUg 9 uusi HH pne 6 S Gng o eGl GT GIU L10 1 0 GL 2 U vU Hd u cs U U vol pre Stv SEG UUU L G U vyU UP 6lU U ye Y a Uro vs9t 900
14. Diffraction Lewis From C6 4 Yu Ursell C H Kim H Keil K
15. T 2 21 Hydrodynamic Forces on Two Dimensional Rectangular Cylinder 2 2 2 3 50 4 2 4 1 10 E ox f o YNG y i x y K xds x y Seas 1 ee DD r INS yix Y 5 K x ds x y T 2 p v o G S 9n i91 p r ipr o on ior G GnoiGr S Sr i Sr KER G S Gr log log 2 En cos K x x T COEr 2 sin K x x x eKv v Gr 2re Eutyn cos K x x Sn 0 0 2sgn x x jn v v7 3 x En sin K x x CEr 2 xeos K x x x ec Ka un S1 2xze amp utu sin K x x En Er Er log Kr y 2 E27 c X eos n 0 4 7 0
16. 2 E MC33 GCOS MC33 2 2 1 MC33 MC33 2 2 27 28 2 3 50 2 2 4 Grodstein McGinnies Ofliiiio v biparation
17. 2 fi kB ES o Xe fap A RS 52 UA Cd E 2 5 START L CALL RANS12 10 200 CALL REAA CAL CALL REAC 1 2 6 FACOM 270 20 TOSBAC 5600 04 10 22K 3 3 1
18. 0 0 et 7 e 4 9 0 1 00K 0 Di 0 Ki 0 OIRO 4 ORONA 9 0 4 1 00KO 0 0 07 K 0 0 RO dg 1 T F voaa 0 R 0 do Ar CO 07 Gr 07 2 Gri 0 Ky 0 0 Hei 0 0 Hyi ME 2 er Gs yi x y 0 Tm 8 Gr i J tx y ag 05 5 xx y 9C yix y 10x a a cos sin 0 R y R m sin 0 cos 0 R z R R R 0 5 R e dR 0 d0 x Rcos0 y Rsin0 x R cos 0 y R gin VON m EFE Gott mx l Cy o GAH yo Green EX Wehausen GG yix Y Grlt y ix y TiGi Ox y x y Inro Ah 1n rz h coshk t y cosh RCM AE E 0 k k sinh kh Kcosh kh eg kh e e y sinh Koh cosh Ko 4 cosh Koh y Ko K cos Ko x x Ko Kh sinh Kok 12r
19. 2 2 15 16 2 3 51 2 2 4 K 1 2 5 1 16 2 6 TOSBAC 5600 10kW 3 3 1
20. CV Prid d T 2 Ac K Vf Ko fr nl aT REEE As KVifnal Ka fr ssl rT Mis An KJWifral lsr fRislfRi lw fnslftui a AES a cp tolby tv CSa l az 7 E 1 2 2 1 EB 2 DFRAME 2 2 12 eCa Ra T Sa la T 2 5 2 K 6 index 2 6 TOSBAC 5600 60KW 3 4
21. 1 MT v MT 3 M Fourier OF 3 2 2 1
22. Fourier Analysis of the Datac Data 2 2 8 EE 2 3 51 12 2 4 1 2 5 TOSBAC 5600 FOUR02 3 3
23. 3 1 MT START READ FROMCCARDS starting TEST No Sampting Rate etc READ TEST NO zx WE yes READ TIME SERIES IS FILE A WRITE TEST NO RESULTS DOM FREQ TO L P S TEST NO CALB CONSTS etc SUBROUTINE FIGURE TEST NO REFERENCE CH NO S TEST NO CALIB CONSTS READ FROM CARDS READ FROM FILE TEST NO S TEST NO yes SUBROUTINE FOURIE vicxpt nr 3 2 FIGURE C 4
24. Kahn Zerby amp Moran 50 2 5 1 1 1 1
25. 4 Hess amp Smith Element X x BW D 26 1975 12 2 1976 2 3 Potential Hess amp Smith program S R I version 1976 10 2 2 1
26. o 705 4 IFLG 1 6 NSTEP B D 11 1 49 1 2 E 51 11 3 3 49 K MEREN 15 Wi E E IPRGD K SBRTN MATINV STRES
27. 3 2 ik s ELA ELIT RETURN LIS CS EE SUBROUTINE DELTA SUBROUTINE TROK EL bhi P3 ru s SUBROUTINE GART 23 24 START R11 M R 2 REER Q AH RI 4 BERT FEE SE SUBROUTINE DUV JE A W i aD SUBROUTINE RDETAM R3 ARRE RES 0 e KARIR Yy C DRR 4 0 R 4 ROJE VAI NRR TIY ka WEO RT HD RP nox it 8 SUBROUTINE PROC A ox at M oc ox dt A fa Hj AA oso E SUBROUTINE PROC RUNE ES E 1 24 2 0 4
28. 4 12 1 A Finite Element Method
29. 69 24 3 548 2 2 1 2 2 MEER 2 3 50 4 7 2 4 Over All leve Band level mox NO 25 26 FENNO P Ton 57 5 Box Box HERAK Box 652 87 5 7 2 Cre gm 652 CALL SUBA v M M CALL SUDBB HUE DK NO ZNO 1 2 EDk E ERO PEPEES CALL SUBRUI CALL SUBC
30. 1 1 DO Re Peit P pg KO i K0 PX Cye 1 Pe 0 EGH P 52 Cus WERA gr s Aus 2 z 2 l Cu s 2 0 V 0 R 0 d Du s 2 y KV esu V R dt Anu s X7 A F Koh Da s FOR 14 eosh 2K Koh 4 sinh 2K04 A Simpson ERA co Green 1 3 G x yix y linfoosh 2 cos y 0 lin eosh7 x x eos sy OY lin cost 7 cos uncos x x T eos ITI j 0 24 l T NE G x Y X Y Jun
31. 26 1975 12 2 8 gt 0 co 28 1976 12 4 1 oc 2 Volterra RU Fredholm Bernoulli 2 2 1 Arbitrary Motion of Submerged Circular Cy linder 2 2 2 3 50 10
32. MC33 GCOS 540 2 MC33 GCOS 16kMW TOSBAC 5600 120 10 10 3 due X X B 1 X ray Attenuation Coefficients From 10 kev to 100 Mev G W Grodstein NBS Circular 583 1957 R T McGinnies Supplements to NBS Cir cular 583 1959 2 Applications of Monte Carlo H Kahn USAEC Report R 1237 1954
33. 3 11 1 49 1 2 2 63 3 W 1 E KE 2 2 1 Hydrodynamical Forces on an Oscillating Cy linder in Shallow Water 2 2 Codd 2 3 50 7 51 7 0 K oo 2 4 1
34. START HME EAM NIE TET RAA WE Pers X Z DR X Ku t F DKcX 13 2 5 1 2 6 32 32 18kKW 3 4 8 O ii 1
35. 1 V STOL G r tler 3 2 2 1 19 TOSBAC 5600 55KW DI SC
36. 2 4 5 CALL SUB HIND CALL SUBAX 1 63 8 000Hz 8 4 No 0 1 15 Nal 1 Na 1 10MeV 100
37. gt 9 2 9 2 l kam Y z3 l tzv gc elle E pek CTE 2 coS 0 iy sin 0 f dk 0 k v sec WW CHOICE f C1 2 3 9 3 2 SOU v o JCE JO v 2 5 2 2 6 TOSBAC 5600 20kW LP 3 TOSBAC 5600 Subroutine
38. 5LINKS E B 2 2 2 3 49 1 2 4 a 8 S n he 0s 0 92 9 1 26 u u s ZR Re usslvs 1 4 Re oa7 f u 1lhg a7V f y ha 9 7 P 2a1P y e 0 2 a 4 44 7 74477 4c44 7 4 2c 4 c 90 s eee 1 Af 0 4 1 y gm 0 4 0 prov 2 5420 420 4 explcfaz o 3 unu QIaexp epo o 4 P P e 2 90 exp 2c dila dr 48 Gus Re Parexe efranis Jan T 6 2 5 2 1 0 19 20 SUB Runge Kutta Gill SUB
39. KK OPRGD SMAT CK 4oKe l AINV 4 NO lt gt YES ey NO rFLG X1 X YES IGEN Pi NO IFLG 3 6 K LP 9 K K A S Kobayashi D ERORE GEBR 1 PR PROUT OTPLT 2 Jt cx 10 2 2 1
40. 0 0000 se 2 4 4 4 4o 0 2 5 o PEMCHEK EPBUCK mm KK 14 o EPBUCK 2 2 6 TOSBAC 5600 45kW 60kW 11 230 500 FORTY ACTIVITY 13 3 4 o o o
41. K K tanh Koh kK ax t y ra x x r y 3 2h 17 Bd B 2 R 0 v BJ2 6 1 0 0 2z 2 77 Simpson 2 M 1 Green C 0G10x 9C 9y 2 kR 0 2K k 2K 99 3 G x y 5 x y i25 K K K RKgi hK K h y cosh Ko h ye iKo zox1 N i 3 cosh Ko _ 2x my K ki Mk hm 4 hKi K 5 Mk coS mx h y Jemp TIN K mxtan mxh 1
42. 2 4 Sq D 1 Te y 3 eon Y ib s 3c C Da S3 iani tan Exe q o y4 a Y pl sin V gk amp ds 0 T x n EDI sin amp G x gp 0 vk E KE 1 L0 Fre dholm 90 RE n 9 2 5 2 G INPUT DATA skry ofi CO Tho o A i fg eme dc 1 1 NT I LLL C Ea TASH i l 1 NT dd Bu Troy Freri B ReFjA CU FBA REER EARS Eh 2 gati E OUTPUT
43. 3 2 3 3 naso CERA 1 e IPRMFL S 10 2 a 1 2 j EES 4 2 X X B 1
44. UU X OW ER 04 L 0 2 97 20 30 20 IO O LO 20 30 40 50 60 ZO L Re o 2 n s 3 C 20 4 1 Aao 4 7 o Runge Kutta 4 0 2 2 6 FACOM 270 20 30 Jic fl TOSBAC 50600 11kKW 3 21 2 1 3
45. 9TO EL UcO E Z0 dOec ad UE UD DIG o h BUe uut L ne vw Uv l u Uu sc IL E Us OU g V U LUUT 41u 1 CU eU 4994 U o s dc py veuc eyup uuU y UDG YU rit ty U o L NE c m Nm oco AU dS 0 edic e us yt ULE UUS g _ Ufig Uo uP 9607U ed 5 ar 0 6 U Ulu t ue t BCU EF 0 3 0 lt dUBL U 9 dl v6 9249t uot UuU 6 uns U Co Hp ct CO i Cny eno TLUI teit TEO T G0 42S59 0 Vu arte u CCE v amp 6 tct ev LS 6 UNGU Uvo gv upu u t UPzy 0 eiu t 0 9 0 T1 Z U d4 Hp U vu J3USC U URS perds UL ovk Urt uuu UT UIg y uo 6 ur CRU UY Uc amp eux HR U MCU MM veal PRU E Za0cCpU us UUT ev t er bus ur us U wed op eu ud Or t UVy U CU ylu t Ghot 04GG U Puate U 4 L Uvtt ult UUU tt U GU uU 6v tLvu u Yb b URV U yb LT CU0 t 0G0 E CU H06p U uay eu go 6 Z F ucuk _ cuk uus th ungu Su 6 Up UU Le b uns a ycCc ti 6Tu T eU I LET RR 1 4 9G U vU derv U 6 2S86 C cck urto 6 uuU at uus vVvi ov vuU yl rat o2 0 teut 19U TY0 ZU 346L49 U wu 3dyba U bdcc w ucl beu u uuu dt UNSO 9ri 6m prou Qb 1 yc un CUT pu 1 490 E amp 434 19 U yU 469G 70 Gyd gr 2L te UUU v L UG UcC 6v wy pie b OU A AUDI A E A PY E E IRIE oS DNS co BELLUM M EE URS U 6 u veeU Il DO T U dPL U gU d4 M47 ule L oke TYG ug U
46. NO M 2 Tk RO it APE PH HUMUS A AIME EGO IEN i 9 s s u NO GPNGE Ao nor YRS RETURN 0n do RETURN 1 4 1 9 2 5 1 1 4 2 1 5 2 6 TOSBAC 5600 FORTRAN 1 1 4 30kW 2 1 5 75kW No 8 2 2 26 1 3 Box CALL SUBRUI CALL SUBHIND E menu WR v CALL SUBAX HIERRO fh pd RE BUR D ED RETURN 2 4 27 RETURN 2 5 3
47. eosh 7 x x T COS J OI j 1 T ED In eosh x R8 UM 9 Ko0 Dg s Pe aan 2 AUT 7 A 0 WE 2 5 2 2 6 TOSBAC 5600 AETH EOR RKAS DU Simpson 5 START INPUT DATA ROB Lewis Form R Ry Reg Green tk E co Dr 4 Seit cost 740 2 40 3
48. 577216 Euler Ls S Kr 9 Ei 9b Ln Sin n 0 2 2 S o 2 g g 1 2 3 D oo y Sn xy x K ds D 92ne Kwu sin Kx a0 y Sn x 5 x y K ds 00 2 9 2 P 000 97 cos Kx ds Pa 000 y e E v cos Kx ds ME P Pr Ps e oca Pn ib 0R 277 00 2 0d 2PT Ci oox yOSn x y x y K x ds lo 4S l azal Y Sn x y D y ds 2re Ky cos Kx M y XSn x yix yy K xds 00 15 90 3 0d 0 Qo f oo e 97 sin Kx ds DQ mscr ye Kv sin Kx ds Qu onse ye Rv sin Kx ds Qznj Qu Qu oo 7 1 3 06R j709 j Od Qr j DU 7 1 3 01 57 0d 9 QR j 9m one Grds 2re K
49. OF PLANE STRESSES AND PRINCIPAL STRESSES FROM MEASURED STRAINS 2 3 2 M 3 2 3 BG L 1 n L 2 2 Hh 3 il c YES 2 2 es Ld 2 3 51 11 2 4 1 Chwe THE TARLE OF THERMOCHEMICAL PROPERTIES CP CV H S MM Up 777 7 COMMON NAMES7X 15 COEF Z i4 15 _ 3 CALL THRM 2560 041 ACP ACV AHAS EXON DEPO 74 MRTTE 6 104 5 WRITE 6 102 X 1 ACP ACV AH AS 6 104 FORMAT 2X NAMET 4X ICPT12X2TCOVY 19X IH 13X S me S A10X CAL K MOL 5X CAL K MOLT 5X CAL MOL 7X CAL K MOL 7 8 102 FORMAT 2X AS23X 12 5 2X Ei12 5 2X E12 XE aA i SO Sr PET qq AS iu END UTTT T TEXECUTION PROGRAM ENTERED AT 0387736 THROUGH 4FSETU MUT AEN T MM M a A CAL K MOL CAL K MOL CAL MOL CAL K MOL H 04966 0E 01 0 29800E 01 0 63332F 05 0 380746 02 Pe o m sieva maane 47 1 M 1 N 1 2 5 2 6 1 11
50. 1 Thin Ship 1 2 2 1 Thin Ship Theory 2 2 2 3 51 1 2 4 Source 1 Z6 N M G OSE X anml 1 N M F x Y z R 2 2r2 p 1 x o Z C do f 0 v kan x Y zil tiw 2 2
51. 2 6 FACOM 270 20 TOSBAC 5600 45KW 21 22 33 13 0 18 jt Hi LEUR 2uogfik Yes 1 3 3 1 FEM 22 Time 15min 3 2 2 4
52. E 57 koze R oos U r 4 9p ehya u s lt u uu u uug ada c pi A O r eea a A S419AO N sotd sadi NOLLIQONOO 154i dO Yivyy ws C 17 18 EE 4 S X x B 1 Shah R C and Kobayashi A S Stress Intensity Factors for Elliptical Crack Ap proaching the Surface of a Semi infinite Solid Inf J of Fracture vol 9 No 2 June 1973 10 1 2 3 2 2 1 CALCULATIONS
53. G 67 8 2 6 TOSBAC 5600 30KW 3 4 X B D AREH 134 1973 2 S Ohmatsu On the Irregular Frequencies in the Theory of Oscillating Bodies in a Free Surface Papers of SRI No 48 1975 3 ROBA 51 1976 5
54. UU UUJUS tir or UGU U f UN OD LAUT FU 960 ZU 4RGL U U d66 M o Des a REI TG 99 UUS vb UJG U yo op Eady fL F uecv TAU scu t 680 T 960 E ZU 4UZcg U vu dyBu U 97Z9 L 6vl Gry 19 UUU GT vus Livo vGU U UL 0e9 0 P2 98 0 Uv bol 69u I 0t I 6 4J964uH U U MdH 6 U To 195 pge ya UUG GE UIG DO l v 6 GGU U 6 p igg U 0 le Up t LET QU H496 U dQCGU dHUE l SUU 9 uslb geL cs uuU y uUus 9 s 6v 9Gu uU Y t URP 0 EO APOTE L APOTE CELESTE E u ET UL LU u Lyt 9LC 6 UUS 9L Uus Crab _ HG 4 I nz Ca yeU SUT LT 0 et U cu augi U cle pr 400 9r UUU Z u S U Ubyt y n UZLU 299 Ol QU MEE up cc T NIS IU 4elp U0 cu divt U sucre Y i Tul AA UUSs LT bus U 659 6v 6SU U S t s I v 0 LO 9eu l Z49L 4 f 3uct Qu AeSi 0 HCS toi ett et Uu gl bustu Su 6v gU U r USZL yd LR 0 6vu I bul CR TU SE lt 9 0 o Svr wd ONT gv UUs gt VIED lH 6 Uy Uy e t URL U 06v O rp 6Vl T ETTARI C dcUL U Spy U oogr vy vt UUU 6 Uuu s u oL Ug9U u p org 0 np 0 tou t el2 1 LU a2I91 U U B61 U 0 9 9 6adr Te ie UUs 6L Uus 6v6 py so u l F HU 814 SVa en TW N uQ0 N 89408 V5 Uu NYL N BNH Ad YNU vu y N qe y i 3 S 19A9 00Z ZIN n uvuz 0 06 G R E TES E SID FT E AE A T MEM
55. y cos Kx neve 5 9107 oni Gnds 22er cos Kx x Pn 92 4 ors Gads 2xe Kv sin Kx X 7 7 1 3 6 1 nri nds 2x7 sin Kx XQn n 7 fi fR jkt ifr j k 1 2 9 Fik j 9 ds 7 7 ad 0y dp _ Ox gs Ox On os On os On s 0s RUM 2 C11 12 wo e KytiKr sin a 7 nye 09 9 2 sina is es 9755 y m 7 g 7 gg7 7677
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