untitled
|
|
|
- ときな はにうだ
- 7 years ago
- Views:
Transcription
1 (Magnitude) 1
2 AB / = / / =
3 / λ logf(λ) λ (λ) log Fo(λ) α 3
4 α (A0 F F λ F F F λ F F λ (mag=,) λ U B V Rc Ic J H K L M N Q λ(µ) Fo(Jy) Bessell, Castelli,Plez 1998 Rieke,Lebofski,Low
5 α α ν IRAS B(10,000K,)=.09 10^3 [ 3 /(ep - 1) ] Jy = h/kt=hc/kλt =1.4388/ λ(µ)(t/10 4 K) U B V Rc Ic λ(µ) Fo(Jy) Vega
6 4 log F() (Jy) 3 B U V R I J H K Fo(Vega) F(IRAS) L log λ(µ)
7 7
8 8
9 π π log(d/10pc) Distance Modulus (mm)o 5 log(d/10pc) log(d/10pc) 9
10 Apparent Bolometric Magnitude BOL =.5 log [ F(λ)dλ / Fo BOL ].5 log ( / Fo BOL ) Fo BOL α V Absolute Bolometric Magnitude 10
![5 log [ F(λ)dλ / Fo BOL ].](/docs-images/41/22743562/images/page_10.jpg "5 log ( / Fo BOL ) Fo BOL α V")
11 F= F λ λ Fo VµF3V Bµ=0.38, Rµ=-0.36 αlyr F λ V λµ 11
12 Hipparcos catalogue (IAU19) Pg : photographic magnitude 0.43 µ Pv : photovisual magnitude 0.54 µ / / 1
13 H.L.Johnson and W.W.Morgan, 1953, Ap.J. 117, Corning 3384 Corrning 5030 Schott GG13 1P1 Corning 9863 UBV Response CurveA0 B V A0 3,000 4,000 5,000 6,000 λ(a)
14 ( V B-V Sp. V B-V Sp. αlyr A0V γuma A0V 109 Vir A0V α CrB A0V γ Oph A0V HR A0V -.5 log (B/ log (/ A0V UBV Primary Standard Stars ( V B-V Sp. V B-V Sp. α Ari KIII HR A1V β Cnc K4III η Hya B3V β Lib B8V α Ser KIII ε CrB K3III τ Her B5IV 10 Lac O9V HR K3V
15 UBV in Basic Astronomical Data 1963 V B8V KIII KIII B5IV B3V K3III K4III O9V A1V K5V B-V
16 λ λ λ 16
17 β λ λ λ αβ α
18 RIJKLMN Johnson/Mitchell 196 Comm.Lunar Plantary Lab.1,73 Johnson et al Comm.Lunar Plantary Lab.4,99 R I J K L M N Q λc Cousins 1976, Mem.RAS 81, 5 Rc Ic H λc Astron.J. JHK et al. AJ, 87, 109.
19 Stromgren 4-color system uvby B V A0 u: b y: λ(µ)
20 B V A λ(µ) 48
21 Thuan-Gunn PASP 88, 543 [OI] B V g=9.50 g-r=u-v=v-g=0 u v g λ(µ)0.7 A0 r
22 TL V BνT ν, ΩνΩ ν, ΩνΩVV,νΩ B(ν,T)νν, Ω D νωνωv DνΩνΩV<s(p)> <s(p)>dω p 3 3 = h 3
23 <s> ν Es=ν <>= P P ep(-es/kt)=ep (ν/kt) ΣPn=1 Ps = 1 ep hν kt hν hν K kt kt ep s = s Ps = hν hν 3hν 1ep ep 3ep kt kt kt hν hν 3hν 1 ep ep ep kt kt kt K K
24 ) (1...) (1...)...)( ( ) 3 (...) ( = = = = = ep(-hν/kt) ep(-hν/kt) 1 ep Pn 1 3 = = = = = kt h n ν ) ( = ν
25 DνΩ L/λL/λyL/λz /λ/λy/λz /λ/λy/λz V/ V/ D(νΩ) N/V ν Ων / 5
26 BνT D(νΩ)νT B(νΩT)ν (νωt) ν D(νΩ) νt B( ν, T ) = = c hν D( ν, Ω) ν = chν 3 c hν c 3 ep ep 1 hν 1 kt s ( ν, T ) 1 hν 1 kt IntensityBνTT 6
27 hν 3 1 hν ep kt hν c ( ν) = = kt = B T, c hc 1 ch ep λkt 1 3 hc kt hν ( λ) = = B T, λ 1 λ λkt ch ν c ckt λ kt λ hν hν kt ( ν) ep B T, c 3 ( λ) ep B T, hc λ 5 ch λkt
28 U ενωννω π π(σ/π)t 4 σ T 4 T 4 σ σ 8
29 B(T)cosθdΩ π(t σt 4 θ σt 4 σt 4 d 9
30 λ /λ ν /ν λ1 λ λ1 / λ λ λ λ λ1 λ λλ log[ λ1 / λ ] log[o λ1 / o λ ] 30
31 λλ λλ 0.44µ 0.55µ - W F(B ) F(V)
32 -.5 log[bt,b / BT,V ].5 log[ob /ov] BBB o ν oνb oν BT, ν= T(K) 3 [ 3 /(ep-1)] /λµ)/T4 T4, λ ). λ )..5 log[] /. T /. T4 [ ] BB = log{[ep(3.70/t4)- 1] / [ep(.616/t4)- 1]} 3
33 λ.6µ oν /.6 /T4 BB.5 log[]. =0.8.5 log{[ep(3.997/t4)- 1] / [ep(3.70/t4)- 1]} ν/ /λ BB BB ν (hν / )ep(-hν/t) [B-V] BB -.5log 10 (0.55/0.44).5log 10 [-0.654/T4].5log 10 (4063/3636) [U-B] BB -.5log 10 (0.44/0.36).5log 10 [-0.77/T4].5log 10 (1790/4063) [B-V] BB [U-B] BB 33
34 U-B B-V U-BK K B0V -1 U-B 0 1 A0V 30,000 [U-B][B-V] 10,000 G0V 6,000 4,000 M0V 0 B-V 1 3,000 34
35 t=10 7 yr Z=0.0 Bertelli K-M K-M 35
36 36
37 37
38 color magnitude diagram HR log(l/lo), logf log[fν /F(ν )] Te R,L,MV T,ρ 38
39 39
40 M=-1V-I=1 40
41 Baade s Window (Distance Modulus) Paczynski/Stanek 1998 ApJ 494, L19-
42 J-KTHICK DISK 4
43 logλf(λ) 1 (λ)λ V 0 V logλ(µ) 43
44 =-.5log[ F(λ)dλ/Fo BOL ]-.5log(/Fo BOL ) V Apparent V Magnitude () BOL 44
45 BOL BC = T T4 = T4 1 T4 B0 A0 F0 G0 K0 M0 M5 4,000 30,000 9,790 7,300 5,940 5,150 3,840 3,170 BC (star) M
46 46
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
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
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
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
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
5 36 5................................................... 36 5................................................... 36 5.3..............................
9 8 3............................................. 3.......................................... 4.3............................................ 4 5 3 6 3..................................................
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
基礎数学I
I & II ii ii........... 22................. 25 12............... 28.................. 28.................... 31............. 32.................. 34 3 1 9.................... 1....................... 1............
2 p T, Q
270 C, 6000 C, 2 p T, Q p: : p = N/ m 2 N/ m 2 Pa : pdv p S F Q 1 g 1 1 g 1 14.5 C 15.5 1 1 cal = 4.1855 J du = Q pdv U ( ) Q pdv 2 : z = f(x, y). z = f(x, y) (x 0, y 0 ) y y = y 0 z = f(x, y 0 ) x x =
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 ).
example2_time.eps
Google (20/08/2 ) ( ) Random Walk & Google Page Rank Agora on Aug. 20 / 67 Introduction ( ) Random Walk & Google Page Rank Agora on Aug. 20 2 / 67 Introduction Google ( ) Random Walk & Google Page Rank
診療ガイドライン外来編２０１４（Ａ４）／ＦＵＪＧＧ２０１４‐０１（大扉）
!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!! !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!! !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!! !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!
168 13 Maxwell ( H ds = C S rot H = j + D j + D ) ds (13.5) (13.6) Maxwell Ampère-Maxwell (3) Gauss S B 0 B ds = 0 (13.7) S div B = 0 (13.8) (4) Farad
13 Maxwell Maxwell Ampère Maxwell 13.1 Maxwell Maxwell E D H B ε 0 µ 0 (1) Gauss D = ε 0 E (13.1) B = µ 0 H. (13.2) S D = εe S S D ds = ρ(r)dr (13.3) S V div D = ρ (13.4) ρ S V Coulomb (2) Ampère C H =
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 ) =
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..............................
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
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
140 120 100 80 60 40 20 0 115 107 102 99 95 97 95 97 98 100 64 72 37 60 50 53 50 36 32 18 H18 H19 H20 H21 H22 H23 H24 H25 H26 H27 1 100 () 80 60 40 20 0 1 19 16 10 11 6 8 9 5 10 35 76 83 73 68 46 44 H11
ボールねじ
A A 506J A15-6 A15-8 A15-8 A15-11 A15-11 A15-14 A15-19 A15-20 A15-24 A15-24 A15-26 A15-27 A15-28 A15-30 A15-32 A15-35 A15-35 A15-38 A15-38 A15-39 A15-40 A15-43 A15-43 A15-47 A15-47 A15-47 A15-47 A15-49
ｽﾗｲﾄﾞ ﾀｲﾄﾙなし
No 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 ADS (.0) 671 1615 1860 5423 6175 7724 8119 8630 9413 10157 10417 11005 11046 11635 11635 12880 14636 15270 15971 Cas Psc Cas CMa Gem Leo UMa Vir Boo Her
5989_4840JAJP.qxd
Agilent Application Note 1287-11 2 3 4 5 Zc Z T 1+ G 1 e - γ 1+ G 2 G i G 1 G 2 0 0 G2 G 1 G T 1+ G 2 e - γ 1+ G 1 a b [ T XI ] [ T L ] [ T XO ] [ G L ] Zc Zr ZT Zr Γ1 = Γ2 = Γ1ΓT = (1.1) Zc+ Zr ZT + Zr
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
2 2. : ( Wikipedia ) 2. 3. 2 2. photoelectric effect photoelectron. 2. 3. ν E = hν h ν > ν E = hν hν W = hν
KEK 9,, 20 8 22 8 704 690 9 804 88 3.. 2 2. : ( Wikipedia ) 2. 3. 2 2. photoelectric effect photoelectron. 2. 3. ν E = hν h ν > ν E = hν hν W = hν 2.2. (PMT) 3 2: PMT ( / ) 2.2 (PMT) ν ) 2 2 00 000 PMT
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
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
46 Y 5.1.1 Y Y Y 3.1 R Y Figures 5-1 5-3 3.2mm 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 5.1.2 Y Figure 5-
45 5 5.1 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 =
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
A9R799F.tmp
!!!!! !!! " !!! ! "!!" " " ! ! " "!! "! " "!! !! !!! !!! ! !!!!! α ! "α!! "!! ! "α!! !! " " ! "! β ! ! "β " "! " " ! α λ !!!! ! """ ""! ! "!β"!!" ! ! "" ""! "!! !!!! ! " !! ! ! !"! "!! " ! ! α"!
6. [1] (cal) (J) (kwh) ( 1 1 100 1 ( 3 t N(t) dt dn ( ) dn N dt N 0 = λ dt (3.1) N(t) = N 0 e λt (3.2) λ (decay constant), λ [λ] = 1/s 1947 2
![6. [1] (cal) (J) (kwh) ( 1 1 100 1 ( 3 t N(t) dt dn ( ) dn N dt N 0 = λ dt (3.1) N(t) = N 0 e λt (3.2) λ (decay constant), λ [λ] = 1/s 1947 2](/thumbs/41/22727315.jpg "6. [1] (cal) (J) (kwh) ( 1 1 100 1 ( 3 t N(t) dt dn ( ) dn N dt N 0 = λ dt (3.1) N(t) = N 0 e λt (3.2) λ (decay constant), λ [λ] = 1/s 1947 2")
filename=decay-text141118.tex made by R.Okamoto, Emeritus Prof., Kyushu Inst.Tech. * 1, 320 265 radioactive ray ( parent nucleus) ( daughter nucleus) disintegration, decay 2 1. 2. 4 ( 4 He) 3. 4. X 5.,
第86回日本感染症学会総会学術集会後抄録（II）
χ μ μ μ μ β β μ μ μ μ β μ μ μ β β β α β β β λ Ι β μ μ β Δ Δ Δ Δ Δ μ μ α φ φ φ α γ φ φ γ φ φ γ γδ φ γδ γ φ φ φ φ φ φ φ φ φ φ φ φ φ α γ γ γ α α α α α γ γ γ γ γ γ γ α γ α γ γ μ μ κ κ α α α β α
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 )
calibT1.dvi
1 2 flux( ) flux 2.1 flux Flux( flux ) Flux [erg/sec/cm 2 ] erg/sec/cm 2 /Å erg/sec/cm 2 /Hz 1 Flux -2.5 Vega Vega ( Vega +0.03 ) AB cgs F ν [erg/cm 2 /s/hz] m(ab) = 2.5 logf ν 48.6 V-band 2.2 Flux Suprime-Cam
- 1 - - 2 - - 3 - - 4 - - 5 - - 6 - - 7 - - 8 - - 9 - - 10 - - 11 - - 12 - - 13 - - 14 - - 15 - - 16 - - 17 - - 18 - - 19 - - 20 - - 21 - - 22 - - 23 - - 24 - - 25 - - 26 - - 27 - - 28 - - - - 29 - - 30
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 !!
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
平成18年度弁理士試験本試験問題とその傾向
CBA CBA CBA CBA CBA CBA Vol. No. CBA CBA CBA CBA a b a bm m swkmsms kgm NmPa WWmK σ x σ y τ xy θ σ θ τ θ m b t p A-A' σ τ A-A' θ B-B' σ τ B-B' A-A' B-B' B-B' pσ σ B-B' pτ τ l x x I E Vol. No. w x xl/ 3
仁科財団50周年のあゆみ/仁科博士写真p1
π µ µ µ µ µ µ µ β µ α α γ γ π γ Isotope News 2003 2 Isotope News 50 2005 4 24 3 2 20 2003 2 25 27 23 2 24 Isotope News 2004 1 1 1 1 1908 41 18641936
３
- { } / f ( ) e nπ + f( ) = Cne n= nπ / Eucld r e (= N) j = j e e = δj, δj = 0 j r e ( =, < N) r r r { } ε ε = r r r = Ce = r r r e ε = = C = r C r e + CC e j e j e = = ε = r ( r e ) + r e C C 0 r e =
12„”‡Pfiú“ƒ-PDFŠp
5 Q Q Q Q ggg g f bbb -b b g b g g g a b f g r t y - 7 g bb f 6 E D f f f 2 2 2 2 2 f g f 2 f 2 f 2 g a g a b f a f g a a a - a f b a f b b b b bb bb E E E R Q Q Q Q Q Q Q Q Q Q Q Q Q Q Q Q Q Q
木オートマトン•トランスデューサによる 自然言語処理
木オートマトン トランスデューサによる 自然言語処理 林 克彦 NTTコミュニケーション科学基礎研究所 hayashi.katsuhiko@lab.ntt.co.jp n I T 1 T 2 I T 1 Pro j(i T 1 T 2 ) (Σ,rk) Σ rk : Σ N {0} nσ (n) rk(σ) = n σ Σ n Σ (n) Σ (n)(σ,rk)σ Σ T Σ (A) A
,..,,.,,.,.,..,,.,,..,,,. 2
A.A. (1906) (1907). 2008.7.4 1.,.,.,,.,,,.,..,,,.,,.,, R.J.,.,.,,,..,.,. 1 ,..,,.,,.,.,..,,.,,..,,,. 2 1, 2, 2., 1,,,.,, 2, n, n 2 (, n 2 0 ).,,.,, n ( 2, ), 2 n.,,,,.,,,,..,,. 3 x 1, x 2,..., x n,...,,
dvipsj.4131.dvi
7 1 7 : 7.1 3.5 (b) 7 2 7.1 7.2 7.3 7 3 7.2 7.4 7 4 x M = Pw (7.3) ρ M (EI : ) M = EI ρ = w EId2 (7.4) dx 2 ( (7.3) (7.4) ) EI d2 w + Pw =0 (7.5) dx2 P/EI = α 2 (7.5) w = A sin αx + B cos αx 7.5 7.6 :
NumRu::GPhys::EP Flux 2 2 NumRu::GPhys::EP Flux 3 2.................................. 3 2.2 EP............................. 4 2.3.....................
NumRu::GPhys::EP Flux 7 2 9 NumRu::GPhys::EP Flux 2 2 NumRu::GPhys::EP Flux 3 2.................................. 3 2.2 EP............................. 4 2.3................................. 5 2.4.............................
X-FUNX ワークシート関数リファレンス
X-FUNX Level.4a xn n pt 1+ 1 sd npt Bxn3 cin + si + sa ( sd xn) 3 n t1 + n pt xn sd ( t1+ n pt) Bt t t cin + xn si sa ( sd xn) n 1 + +
01_教職員.indd
T. A. H. A. K. A. R. I. K. O. S. O. Y. O. M. K. Y. K. G. K. R. S. A. S. M. S. R. S. M. S. I. S. T. S. K.T. R. T. R. T. S. T. S. T. A. T. A. D. T. N. N. N. Y. N. S. N. S. H. R. H. W. H. T. H. K. M. K. M.
(w) F (3) (4) (5)??? p8 p1w Aさんの 背 中 が 壁 を 押 す 力 垂 直 抗 力 重 力 静 止 摩 擦 力 p8 p
F 1-1................................... p38 p1w A A A 1-................................... p38 p1w 1-3................................... p38 p1w () (1) ()?? (w) F (3) (4) (5)??? -1...................................
$\mathrm{c}_{j}$ $u$ $u$ 1: (a) (b) (c) $y$ ($y=0$ ) (a) (c) $i$ (soft-sphere) ( $m$:(mj) $\sigma$:(\sigma j) $i$ $(r_{1j}.$ $j$ $r_{i}$ $r_{j}$ $=r:-
1413 2005 60-69 60 (Namiko Mitarai) Frontier Research System, RIKEN (Hiizu Nakanishi) Department of Physics, Faculty of Science, Kyushu University 1 : [1] $[2, 3]$ 1 $[3, 4]$.$\text{ }$ [5] 2 (collisional
aisatu.pdf
1 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71
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
2 Windows 10 *1 3 Linux 3.1 Windows Bash on Ubuntu on Windows cygwin MacOS Linux OS Ubuntu OS Linux OS 1 GUI Windows Explorer Mac Finder 1 GUI
2017 1 2017 -September I ll remember- 1,2 Linux 6 Linux Linux 2 3 Linux 2 (OS) Windows MacOS OS MacOS Linux 3 Windows Windows ( ) 1. Bash on Ubuntu on Windows ( Windows 10 ) 2. cygwin ( ) 3. VM Ware Linux
EP7000取扱説明書
EP7000 S0109-3012 3 47 811 1213 1419 2021 53 54 5560 61 6263 66 2223 2427 2830 3133 3436 3740 4142 4344 45 46 4750 5152 2 4 5 6 7 1 3 4 5 6 7 8 9 15 16 17 18 13 EP7000 2 10 11 12 13 14 19 20 21 22 23 24
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!
h1_h4.ai
01 02 03 04 05 PS RC RC CSR CSR CSR 10 11 14 15 400 350 300 250 200 150 100 50 0 2011/12 2012/02 2012/04 2012/06 2012/08 2012/10 2012/12 2013/02 2013/04 2013/06 2013/08 2013/10 2013/12 2014/02 2014/04
1 1 3 1.1 (Frequecy Tabulatios)................................ 3 1........................................ 8 1.3.....................................
1 1 3 1.1 (Frequecy Tabulatios)................................ 3 1........................................ 8 1.3........................................... 1 17.1................................................
