46 Y Y Y Y 3.1 R Y Figures mm Nylon Glass Y (X > X ) X Y X Figure 5-1 X min Y Y d Figure 5-3 X =X min Y X =10 Y Y Y Y Figure 5-
|
|
|
- ゆりか つまがみ
- 7 years ago
- Views:
Transcription
1 Y 3.2 Eq. (3) 1 R [s -1 ] ideal [s -1 ] Y [-] Y [-] ideal * [-] S [-] 3 R * ( ω S ) = ω Y = ω 3-1a ideal ideal X X R X R (X > X ) ideal * X S Eq. (3-1a) ( X X ) = Y ( X ) R > > θ ω ideal X θ = ideal * { ω ( X > X ) S( X > ) } ω 3-1b θ X θ Y 3
2 46 Y Y Y Y 3.1 R Y Figures mm Nylon Glass Y (X > X ) X Y X Figure 5-1 X min Y Y d Figure 5-3 X =X min Y X =10 Y Y Y Y Figure 5-4(a) 3.2 mm Al 18.5 s -1 Y
3 47 x X < x + x Y X Y (X > X ) Y Y (X > X ) X (a) Figure 5-4(b) X min X min X X Figure mm Nylon 13.5s -1 Y X 5.2 X [a.u.] E [J] 1 π 3 = d ρ v E 5-1 v X E X v E max, v
4 48 E max v v,max v tip E max X max Figure 5-4, 5 Z 2.58 X max Z X max X max max = k v,max d ρ ρf µ X x 5-2a f Eq. (5-2a) Eq. (5-1) v tip E max E max X max max = k X max d ρ ρ f µ E e 5-2b E X Eq. (5-2b) X E k x k e k x = k e = k x = k e = Hidaka et al., 1991; Hirajima et al., 2001 Hidaka et al.(1991) X I d v
5 49 X I v d 5-3 Hirajima et al.(2001) X I 1.27 v d ρ ξ ε X Hidaka et al.(1991) Eqs. (5-3) (5-4) Eqs. (5-3) (5-4) Eq. (5-2a) Eq. (5-2a) Eq. (5-2b) X E X E X E X E 5.3 Figure 5-6 E X E Figure 5-4(b) f(lne) lne lne < lne + (lne) Y (lne)
6 50 f ( ln e) Y = ( ln e ln E < ln e + ( ln e) ) ( ln e) 5-5 f(lne) (lne) lne Y (lne > lne ) f(lne) Y (E >E f(lne) lne Y ( E E ) = Y ( ln E > ln E ) = f ( ln e) d( ln e) θ + ln > θ 5-6 E θ f(lne) lne f(lne) g(lne) f(lne) g(lne) 1 f(lne) 1 f(lne) Y all g(lne) Y all f(lne) f ( ln e) Y g( ln e) 2 ( ln e ln E ) ( ) mean 2 ln ESD 1 = all = Yall exp 2 2π ln ESD 5-7 ( ln e) d( ln e) = Y ( E 0) Y = all f > E mean E SD f(lne) Y all E 0 J Y (E > 0) Y (E > 0) Y all Y all Y (E 0) Y (E > 0) 0 Y all 1 Y (X > X ) X Figures 5-1, 3 Y X > 0 Y all 3.2 mm TFE
7 51 X mm Glass 1 Y * S Y 1 Y 1 3 E mean E SD Y all f(lne) Eq. (5-6) Y E >E 3 Eq.(5-6) g(lne) Excel ln E mean ln E SD lne Z ln E ln E mean = 5-9 ln E SD Z 0 1 Z = (lne ln E mean ) / ln E SD G Z > Z Excel G Z > Z Y all Y E >E ( E E ) = Y G( Z ) Y > all > 5-10 θ Z θ 5.4 E mean E SD E mean E SD Y all Figure 5-6 Eq. (5-7) 3
8 52 E mean Re Eq. (5-1) v v tip E tip Re v tip E E = k Re 5-11 mean tip ρ f vtip d Re = 5-12 µ Figure 5-7 Re E mean /E tip E SD ln E SD Re ln 0.3 E SD = k 2 Re 5-13 Figure 5-8 Re ln E SD k 1 k 2 k 1 = 64 k 2 = Re E mean / E tip ln E SD Kee and Rielly(2004) Takahashi et al.(1992) N Takahashi et al.(1992) d Kee and Rielly(2004) d Takahashi et al.(1992) Kee and Rielly(2004) d N d N d Re
9 53 Re E tip E mean ln E SD 5.5 Y all Re E mean E SD Y all Y all 0 J Y (E > 0) Y Y Y all Gahn and Mersmann, 1999; Kee and Rielly, 2004; loß and Mersmann, 1989; Yokota et al., 1999 c c Y all St 2 * ρ d v = µ D r v D r f Stokes
10 54 Stokes Grootscholten et al., 1982a, 1982b; He et al., 1995; Kee and Rielly, 2004; Nienow, 1976; Takahashi et al., 1992, 1993; Yokota et al., 1999 Kee and Rielly (2004) St τ St = τ f = v D b g v tip 5-15 g v D b D w D h D b = ( D w + D h ) / 2 [m] f v Stokes Eq. (5-15) St f Y all St Equation (5-15) St Y all Figures 5-9, 10 Eqs. (5-15) (5-21) Y St S c St * St * c erry and Chiltion, 1973 Iinoya,1963 St * c St * c
11 55 Y all St Kee and Rielly (2004) St Y all St Kee and Rielly (2004) R ideal Y St Kee and Rielly (2004) Kee and Rielly (2004) Figure 5-9 Y all St Y all Y all all 3 ( St α) ( St α) γ + β Y 5-16 = 3 St Y all S St Y all Y all L Figure 5-11
12 56 D b d L = d D b 5-17 St JS St JS v g = 5-18 D b ( π N D) JS N JS Eq. (4-1) St JS St Y all N JS = N JS D St St JS v N JS St JS St JS L St JS Eq. (5-16) α k + = L k4st JS JS β = k St 5-20 γ = lim Y St ( k + k L) ( + k St ) all = lim S = N 8 JS 5-21 k 3 k 8 k 3 = 2.0 k 4 = 0.80 k 5 = 0.40 k 6 = 0.25 k 7 = 2.0 k 8 = 0.20 Y all Eqs. (5-15) (5-21)
13 57 St Y all Figures 5-9, 10 d Y all 0 St Y all ideal * 3.2 * 0 * 0 N JS St N N JS St JS Y all c c Figure 5-11 c = D x / D b L c L c Figure 5-12 Iinoya,1963 c Eq. (5-16) Y all c L Y all c L L St JS Eq. (5-19) St JS 0.8 1
14 58 S St Y all Figures 5-9, 10 d S St Y all Y all * St Y all St N N * Y all St JS St JS Eq. (5-20) St Y all Y all St N N S Y all 1 * = lim = k + k N 6 7 L 5-22 k 6 N k 6 1 Figure 5-9 Y all 1 k 6 1 k 7 L L Figure 5-12 L
15 59 c 4.3 S 2 St L S S N S St JS St JS Eq. (5-22) Eq. (5-21) 5.6 R (E >E ) N A d Re St L St JS E mean E SD Y all f(lne) Eq. (5-6) Y E >E Eq. (1-2) ideal R (E >E ) Figure 5-13 ideal K qd [-] Satake Kagaku Kikai Kogyo Kabushikigaisha (1995) N JS
16 60 K S [-] 9 6 K qd K S k 1 = 20 k 2 = 0.11 k 3 = 2.0 k 4 = 1.0 k 5 = 0.40 k 6 = 0.25 k 7 = 2.0 k 8 = 0.20
17 Y Y Y 2 1 Y X J E 3 2 E X Y(E > E ) E mean E SD Y all 3 4 E mean E SD Re 5 Y all St L
18 62 St JS 3 6 R (E > E )
19 63 Y ( X > X ) [-] Nylon OM TFE Glass Al X [a.u.] Fig. 5-1 Y X d = 3.2mm, N = 18.5s -1
20 64 Y ( X > X ) [-] X [a.u.] d 2.4mm 3.2mm 4.0mm 4.8mm Fig. 5-2 Y X Nylon N = 8.5s -1
![0 4 6 8 10 30 50 X [a.u.] d 2.](/docs-images/55/20097332/images/page_20.jpg "4mm 3.2mm 4.0mm 4.8mm Fig.")
21 65 Y ( X > X ) [-] d 1.4mm 1.7mm 1.9mm 2.5mm 3.2mm 4.0mm X [a.u.] Fig. 5-3 Y X Glass N = 18.5s -1
22 Y ( x X x + x )[-] X min X [a.u.] Fig. 5-4 (a) X x = 1 a.u.; Al, d = 3.2 mm; N = 18.5 s Y ( lnx lnx lnx + (lnx) )[-] lnx min ln X max lnx [a.u.] Fig. 5-4 (b) lnx (lnx) = 0.1 a.u.; Al, d = 3.2 mm; N = 18.5 s -1
23 67 Y ( lnx lnx lnx + (lnx) )[-] lnx min ln X max lnx [a.u.] Fig. 5-5 lnx 6 (lnx) = 0.11 a.u. Nylon, d = 3.2 mm N = 13.5 s -1
24 f ( ln e) 2 ( ln e 11.9) 2( 1.18) 1 + = exp 2 2π1.18 f (lne) [-] lne min ln E max lne [J] Fig. 5-6 lne (lne) = 0.2 Al, d = 3.2 mm N = 18.5 s -1
25 E mean / E tip [-] 10-1 E E tip = Re mean Nylon OM TFE Glass Al Re [-] Fig. 5-7 E mean / E tip Re
26 ln E SD [J] ln E SD = Re 0.3 Nylon OM TFE Glass Al Re [-] Fig. 5-8 E SD Re
27 71 Y all [-] Y all 3 ( St α) ( St α) γ + β = 3 d 2.4 mm 3.2 mm 4.0 mm 4.8 mm St [-] Fig. 5-9 Y all St Nylon
28 72 Y all [-] [kg/m 3 ] 140 (Nylon) 400 (OM) 1200 (TFE) 1500 (Glass) 1700 (Al) Y all 3 ( St α) ( St α) γ + β = St [-] Fig Y all St 3.2mm
29 73 η c = D D x b D x D b L = d D b Fig. 5-11
30 74 c [-] ( St α) ( St α) γ + β η C = L = d D b L = 1.0 L = 0.8 L = 0.6 L = 0.4 L = 0.2 L = St [-] Fig L c
31 5 75 Re St L St JS f lne f lne = St JS E mean E SD Y all E mean mean E SD SD Y all all Y E Eθ Y E Eθ = R E Eθ lneθ f lne d lne R E Eθ = Y E Eθ Fig (a)
32 76 R (E > E ) = ideal Y (E > E ) Eq. (3-1) 3 ω = K ND V Eq. (1-2) ideal qd Y ( E > E ) = f ( lne) d( lne) θ + lne θ Eq. (5-6) f ( lne) ( lne ln E ) 1 = Yall exp 2 2π lnesd 2 mean 2 ( lne ) SD Eq. (5-7) E mean E tip = k 1 Re 0. 8 Eq. (5-11) lne = k SD 2 Re ( St α) ( St α) γ + β all = 3 Eq. (5-13) Y Eq. (5-16) α = k 3 L + β = k γ = 5 St k JS St JS ( k 7 ) ( 8 ) 6 + k L 1 + k St JS Eq. (5-19) Eq. (5-20) Eq. (5-21) ρf vtip d Re = µ Eq. (5-12) v g St = D b v tip Eq. (5-15) L = d D b St v JS = Db g ( π N D) JS Eq. (5-17) Eq. (5-18) d ρ ρ f A N D b K qd etc Fig (b)
0.,,., m Euclid m m. 2.., M., M R 2 ψ. ψ,, R 2 M.,, (x 1 (),, x m ()) R m. 2 M, R f. M (x 1,, x m ), f (x 1,, x m ) f(x 1,, x m ). f ( ). x i : M R.,,
2012 10 13 1,,,.,,.,.,,. 2?.,,. 1,, 1. (θ, φ), θ, φ (0, π),, (0, 2π). 1 0.,,., m Euclid m m. 2.., M., M R 2 ψ. ψ,, R 2 M.,, (x 1 (),, x m ()) R m. 2 M, R f. M (x 1,, x m ), f (x 1,, x m ) f(x 1,, x m ).
一般演題（ポスター）
6 5 13 : 00 14 : 00 A μ 13 : 00 14 : 00 A β β β 13 : 00 14 : 00 A 13 : 00 14 : 00 A 13 : 00 14 : 00 A β 13 : 00 14 : 00 A β 13 : 00 14 : 00 A 13 : 00 14 : 00 A β 13 : 00 14 : 00 A 13 : 00 14 : 00 A
untitled
10 log 10 W W 10 L W = 10 log 10 W 10 12 10 log 10 I I 0 I 0 =10 12 I = P2 ρc = ρcv2 L p = 10 log 10 p 2 p 0 2 = 20 log 10 p p = 20 log p 10 0 2 10 5 L 3 = 10 log 10 10 L 1 /10 +10 L 2 ( /10 ) L 1 =10
... 3... 3... 3... 3... 4... 7... 10... 10... 11... 12... 12... 13... 14... 15... 18... 19... 20... 22... 22... 23 2
1 ... 3... 3... 3... 3... 4... 7... 10... 10... 11... 12... 12... 13... 14... 15... 18... 19... 20... 22... 22... 23 2 3 4 5 6 7 8 9 Excel2007 10 Excel2007 11 12 13 - 14 15 16 17 18 19 20 21 22 Excel2007
1 913 10301200 A B C D E F G H J K L M 1A1030 10 : 45 1A1045 11 : 00 1A1100 11 : 15 1A1115 11 : 30 1A1130 11 : 45 1A1145 12 : 00 1B1030 1B1045 1C1030
1 913 9001030 A B C D E F G H J K L M 9:00 1A0900 9:15 1A0915 9:30 1A0930 9:45 1A0945 10 : 00 1A1000 10 : 15 1B0900 1B0915 1B0930 1B0945 1B1000 1C0900 1C0915 1D0915 1C0930 1C0945 1C1000 1D0930 1D0945 1D1000
330
330 331 332 333 334 t t P 335 t R t t i R +(P P ) P =i t P = R + P 1+i t 336 uc R=uc P 337 338 339 340 341 342 343 π π β τ τ (1+π ) (1 βτ )(1 τ ) (1+π ) (1 βτ ) (1 τ ) (1+π ) (1 τ ) (1 τ ) 344 (1 βτ )(1
第85 回日本感染症学会総会学術集会後抄録（III）
β β α α α µ µ µ µ α α α α γ αβ α γ α α γ α γ µ µ β β β β β β β β β µ β α µ µ µ β β µ µ µ µ µ µ γ γ γ γ γ γ µ α β γ β β µ µ µ µ µ β β µ β β µ α β β µ µµ β µ µ µ µ µ µ λ µ µ β µ µ µ µ µ µ µ µ
2 3 1 2 Fig.2.1. 2V 2.3.3
2 2 2.1 2000 1800 1 2.2 1 2 2.3 2.3.1 1 1 2 2.3.2 2 3 1 2 Fig.2.1. 2V 2.3.3 2 4 2.3.4 2 C CmAh = ImA th (2.1) 1000mAh 1A 1 2 1C C (Capacity) 1 3Ah 3A Rrate CAh = IA (2.2) 2.3.5 *1 2 2 2.3.6 2 2 *1 10 2
4
4 5 6 7 + 8 = ++ 9 + + + + ++ 10 + + 11 12 WS LC VA L WS = LC VA = LC L L VA = LC L VA L 13 i LC VA WS WS = LC = VA LC VA VA = VA α WS α = VA VA i WS = LC VA i t t+1 14 WS = α WS + WS α WS = WS WS WS =
診療ガイドライン外来編２０１４（Ａ４）／ＦＵＪＧＧ２０１４‐０１（大扉）
!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!! !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!! !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!! !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!
204 / CHEMISTRY & CHEMICAL INDUSTRY Vol.69-1 January 2016 047
9 π 046 Vol.69-1 January 2016 204 / CHEMISTRY & CHEMICAL INDUSTRY Vol.69-1 January 2016 047 β γ α / α / 048 Vol.69-1 January 2016 π π π / CHEMISTRY & CHEMICAL INDUSTRY Vol.69-1 January 2016 049 β 050 Vol.69-1
日本糖尿病学会誌第58巻第2号
β γ Δ Δ β β β l l l l μ l l μ l l l l α l l l ω l Δ l l Δ Δ l l l l l l l l l l l l l l α α α α l l l l l l l l l l l μ l l μ l μ l l μ l l μ l l l μ l l l l l l l μ l β l l μ l l l l α l l μ l l
受賞講演要旨2012cs3
アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート アハ ート α β α α α α α
7 9 7..................................... 9 7................................ 3 7.3...................................... 3 A A. ω ν = ω/π E = hω. E
B 8.9.4, : : MIT I,II A.P. E.F.,, 993 I,,, 999, 7 I,II, 95 A A........................... A........................... 3.3 A.............................. 4.4....................................... 5 6..............................
日本分子第4巻2号_10ポスター発表.indd
JSMI Report 62 63 JSMI Report γ JSMI Report 64 β α 65 JSMI Report JSMI Report 66 67 JSMI Report JSMI Report 68 69 JSMI Report JSMI Report 70 71 JSMI Report JSMI Report 72 73 JSMI Report JSMI Report 74
Copyrght 7 Mzuho-DL Fnancal Technology Co., Ltd. All rghts reserved.
766 Copyrght 7 Mzuho-DL Fnancal Technology Co., Ltd. All rghts reserved. Copyrght 7 Mzuho-DL Fnancal Technology Co., Ltd. All rghts reserved. 3 Copyrght 7 Mzuho-DL Fnancal Technology Co., Ltd. All rghts
467 468 469 470 471 472 473 474 475 476 477 478 479 480 481 482 483 484 485 486 487 488 489 490 B =(1+R ) B +G τ C C G τ R B C = a R +a W W ρ W =(1+R ) B +(1+R +δ ) (1 ρ) L B L δ B = λ B + μ (W C λ B )
1 1 ( ) ( 1.1 1.1.1 60% mm 100 100 60 60% 1.1.2 A B A B A 1
1 21 10 5 1 E-mail: qliu@res.otaru-uc.ac.jp 1 1 ( ) ( 1.1 1.1.1 60% mm 100 100 60 60% 1.1.2 A B A B A 1 B 1.1.3 boy W ID 1 2 3 DI DII DIII OL OL 1.1.4 2 1.1.5 1.1.6 1.1.7 1.1.8 1.2 1.2.1 1. 2. 3 1.2.2
基礎数学I
I & II ii ii........... 22................. 25 12............... 28.................. 28.................... 31............. 32.................. 34 3 1 9.................... 1....................... 1............
24.15章.微分方程式
m d y dt = F m d y = mg dt V y = dy dt d y dt = d dy dt dt = dv y dt dv y dt = g dv y dt = g dt dt dv y = g dt V y ( t) = gt + C V y ( ) = V y ( ) = C = V y t ( ) = gt V y ( t) = dy dt = gt dy = g t dt
第89回日本感染症学会学術講演会後抄録（I）
! ! ! β !!!!!!!!!!! !!! !!! μ! μ! !!! β! β !! β! β β μ! μ! μ! μ! β β β β β β μ! μ! μ!! β ! β ! ! β β ! !! ! !!! ! ! ! β! !!!!! !! !!!!!!!!! μ! β !!!! β β! !!!!!!!!! !! β β β β β β β β !!
31 gh gw
30 31 gh gw 32 33 1406 1421 640 0 (mm) (mm) MAX1513 MIN349 MIN280 MAX900 gh gw 34 gh gh gw gw gh gh gw gw gh gh gw gw 35 175 176 177 178 179 180 181 195 196 197 198 202 203 2 1 L L L2 L2 L2 L 2 2 1 L L
5 36 5................................................... 36 5................................................... 36 5.3..............................
9 8 3............................................. 3.......................................... 4.3............................................ 4 5 3 6 3..................................................
esba.dvi
Ehrenberg-Siday-Bohm-Aharonov 1. Aharonov Bohm 1) 0 A 0 A A = 0 Z ϕ = e A(r) dr C R C e I ϕ 1 ϕ 2 = e A dr = eφ H Φ Φ 1 Aharonov-Bohm Aharonov Bohm 10 Ehrenberg Siday 2) Ehrenberg-Siday-Bohm-Aharonov ESBA(
1 1.1 Excel Excel Excel log 1, log 2, log 3,, log 10 e = ln 10 log cm 1mm 1 10 =0.1mm = f(x) f(x) = n
1 1.1 Excel Excel Excel log 1, log, log,, log e.7188188 ln log 1. 5cm 1mm 1 0.1mm 0.1 4 4 1 4.1 fx) fx) n0 f n) 0) x n n! n + 1 R n+1 x) fx) f0) + f 0) 1! x + f 0)! x + + f n) 0) x n + R n+1 x) n! 1 .
Netcommunity SYSTEM αNXⅡ typeS/typeM 取扱説明書
2 3 4 5 6 7 1 2 3 4 5 6 8 3 3-38 1 2 3 4 5 9 1 2 3 10 4 5 11 6 12 1 1-2 1 1-3 1 1-4 1 1-5 1 micro SD 1-6 1 1-7 1 1 1-8 1 1-9 1 100 10 TEN 1 1-10 1 1-11 1 1-12 1 1-13 1 1-14 1 1 2 7 8 9 1 3 4 5 6 1-15 1
サイバニュース-vol134-CS3.indd
NEWS 2012 WINTER 134 No. F=maF ma m af Contents N, X θ 1,θ 2 θ N 0θ i π/2 X i X 0 Θ i Θ 1 = 2θ 1 Θ 2 = 2(θ 1 θ 2) NX N X 0 Θ N N Θ N = 2{θ 1 θ 2θ 3 θ N } Θ N = 2π A 1A 2B 2B 1 mm 3 α α = π /m A 1A
1 1 1 1 1 1 2 f z 2 C 1, C 2 f 2 C 1, C 2 f(c 2 ) C 2 f(c 1 ) z C 1 f f(z) xy uv ( u v ) = ( a b c d ) ( x y ) + ( p q ) (p + b, q + d) 1 (p + a, q + c) 1 (p, q) 1 1 (b, d) (a, c) 2 3 2 3 a = d, c = b
3
00D8103005L 004 3 3 1... 1....1.......4..1...4.....5 3... 7 3.1...7 3....8 3.3...9 3.3.1...9 3.3.... 11 3.4...13 3.4.1...13 3.4....17 4... 4.1 NEEDS Financial QUEST... 4....5 4.3...30 4.4...31 4.5...34
http://www2.math.kyushu-u.ac.jp/~hara/lectures/lectures-j.html 2 N(ε 1 ) N(ε 2 ) ε 1 ε 2 α ε ε 2 1 n N(ɛ) N ɛ ɛ- (1.1.3) n > N(ɛ) a n α < ɛ n N(ɛ) a n
http://www2.math.kyushu-u.ac.jp/~hara/lectures/lectures-j.html 1 1 1.1 ɛ-n 1 ɛ-n lim n a n = α n a n α 2 lim a n = 1 n a k n n k=1 1.1.7 ɛ-n 1.1.1 a n α a n n α lim n a n = α ɛ N(ɛ) n > N(ɛ) a n α < ɛ
高齢化の経済分析.pdf
( 2 65 1995 14.8 2050 33.4 1 2 3 1 7 3 2 1980 3 79 4 ( (1992 1 ( 6069 8 7079 5 80 3 80 1 (1 (Sample selection bias 1 (1 1* 80 1 1 ( (1 0.628897 150.5 0.565148 17.9 0.280527 70.9 0.600129 31.5 0.339812
~ ~.86 ~.02 ~.08 ~.01 ~.01 ~.1 6 ~.1 3 ~.01 ~.ω ~.09 ~.1 7 ~.05 ~.03 ~.01 ~.23 ~.1 6 ~.01 ~.1 2 ~.03 ~.04 ~.01 ~.1 0 ~.1 5 ~.ω ~.02 ~.29 ~.01 ~.01 ~.11 ~.03 ~.02 ~.ω 本 ~.02 ~.1 7 ~.1 4 ~.02 ~.21 ~.I
チュートリアル：ノンパラメトリックベイズ
{ x,x, L, xn} 2 p( θ, θ, θ, θ, θ, } { 2 3 4 5 θ6 p( p( { x,x, L, N} 2 x { θ, θ2, θ3, θ4, θ5, θ6} K n p( θ θ n N n θ x N + { x,x, L, N} 2 x { θ, θ2, θ3, θ4, θ5, θ6} log p( 6 n logθ F 6 log p( + λ θ F θ
ｒｏｎ０４－０２／ｋｙ７６８４５０３１６８０００３５９４６
β α β α β β β α α α Bugula neritina α β β β γ γ γ γ β β γ β β β β γ β β β β β β β β! ! β β β β μ β μ β β β! β β β β β μ! μ! μ! β β α!! β γ β β β β!! β β β β β β! β! β β β!! β β β β β β β β β β β β!
136 pp p µl µl µl
135 2006 PCB C 12 H 10-n Cl n n 1 10 CAS No. 42 PCB: 53469-21-9, 54 PCB: 11097-69-1 0.01 mg/m 3 PCB PCB 25 µg/l 136 pp p µl µl µl 137 1 γ 138 1 γ γ γ µl µl µl µl µl µl µl l µl µl µl µl µl l 139 µl µl µl
平成１９年度
1 2 3 4 H 3 H CC N + 3 O H 3 C O CO CH 3 CH O CO O CH2 CH 3 P O O 5 H H H CHOH H H H N + CHOH CHOH N + CH CH COO- CHOH CH CHOH 6 1) 7 2 ) 8 3 ) 4 ) 9 10 11 12 13 14 15 16 17 18 19 20 A A 0 21 ) exp( )
DSGE Dynamic Stochastic General Equilibrium Model DSGE 5 2 DSGE DSGE ω 0 < ω < 1 1 DSGE Blanchard and Kahn VAR 3 MCMC 2 5 4 1 1 1.1 1. 2. 118
7 DSGE 2013 3 7 1 118 1.1............................ 118 1.2................................... 123 1.3.............................. 125 1.4..................... 127 1.5...................... 128 1.6..............
untitled
Y = Y () x i c C = i + c = ( x ) x π (x) π ( x ) = Y ( ){1 + ( x )}( 1 x ) Y ( )(1 + C ) ( 1 x) x π ( x) = 0 = ( x ) R R R R Y = (Y ) CS () CS ( ) = Y ( ) 0 ( Y ) dy Y ( ) A() * S( π ), S( CS) S( π ) =
アナログ・デジタルの仕様とパフォーマンス特性の用語集
www.tij.co.jp Application Report JAJA127 Σ Σ 2 3 Σ 4 5 Σ Σ 2 2 1 1 Data Out 1 2 3 4 Data 1 2 3 4 Out Data Out 1 2 3 4 6 A CS B CLK 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 DOUT D 11 D 10 D 9 D 8 D 7 D 6 D 5
産衛誌57-4たより.indb
A89 26 7 1 9 4 33 1 87 A90 24 A91 23 ACOH2014 A92 4 1 2 3 4 5 6 7 A93 A94 A95 A96 A97 A98 A99 A100 A101 27 8 1 9 A102 4 33 A103 A104 26 3 140 27 1 A105 27 A106 A107 A108 A109 A110 A111 A112 A113 et al
第 1 章 書 類 の 作 成 倍 角 文 字 SGML 系 書 類 のみ 使 用 できます 文 字 修 飾 改 行 XML 系 書 類 では 文 字 修 飾 ( 半 角 / 下 線 / 上 付 / 下 付 )と 改 行 が 使 用 できます SGML 系 書 類 では 文 字 修 飾 ( 半 角
1.2 HTML 文 書 の 作 成 基 準 1.2.2 手 続 書 類 で 使 用 できる 文 字 全 角 文 字 手 続 書 類 で 使 用 できる 文 字 種 類 文 字 修 飾 について 説 明 します 参 考 JIS コードについては 付 録 J JIS-X0208-1997 コード 表 をご 覧 ください XML 系 SGML 系 共 通 JIS-X0208-1997 情 報 交 換 用
(interval estimation) 3 (confidence coefficient) µ σ/sqrt(n) 4 P ( (X - µ) / (σ sqrt N < a) = α a α X α µ a σ sqrt N X µ a σ sqrt N 2
7 2 1 (interval estimation) 3 (confidence coefficient) µ σ/sqrt(n) 4 P ( (X - µ) / (σ sqrt N < a) = α a α X α µ a σ sqrt N X µ a σ sqrt N 2 (confidence interval) 5 X a σ sqrt N µ X a σ sqrt N - 6 P ( X
P1-1 P1-2 P1-3 P1-4 P1-5 P1-6 P3-1 P3-2 P3-3 P3-4 P3-5 P3-6 P5-1 P5-2 P5-3 P5-4 P5-5 P5-6 P7-1 P7-2 P7-3 P7-4 P7-5 P7-6 P9-1 P9-2 P9-3 P9-4 P9-5 P9-6 P11-1 P11-2 P11-3 P11-4 P13-1 P13-2 P13-3 P13-4 P13-5
1
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 Ni-Cd 19 1 1 2 3 4 5 6 7 20 21 1 2 3 22 1 2 3 1 2 3 23 1 2 1 1 1 24 25 1 1 2 3 2 26 1 2 1 27 1 2 3 28 1 2 3 29 30 31 32 33 34 35 1 1 36 1 2 37 38 1 2 3 1 39
1.3 (heat transfer with phase change) (phase change) (evaporation) (boiling) (condensation) (melting) (solidification) 1.4 (thermal radiation) 4 2. 1
CAE ( 6 ) 1 1. (heat transfer) 4 1.1 (heat conduction) 1.2 (convective heat transfer) (convection) (natural convection) (free convection) (forced convection) 1 1.3 (heat transfer with phase change) (phase
