(C) 1. () () y(θ) = sin(θ): sin, log () y = e x : e() A = B T : T () () t =1.0[s]: () 2. (SI) [] () () 10[s] (10(sec) ) () (SI) (D) () 1. 1 1 1 1 ( )



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Transcription:

1 1.1 (A) 1. () (computer integrated manufacturing) 2. () CIM(Computer Integrated Manufacturing) 3. (-er ) (3 ) () (B) 1. () () 2. () () () () () 3. () () ( ) ( ) 4. () () () 1

(C) 1. () () y(θ) = sin(θ): sin, log () y = e x : e() A = B T : T () () t =1.0[s]: () 2. (SI) [] () () 10[s] (10(sec) ) () (SI) (D) () 1. 1 1 1 1 ( ) 2. () () ()() 3. () 1 1 (E) () (F) 1. 2 2. () 1. (1). () (1) (2), (3) (4) (6) eq. (1), eqs. (2), (3), eqs. (4) (6) () eq. (: condition, system, form) eq. 2. [1][2] () [1] [2][3] [4 6] Ref. [1], Refs. [1 3] 3. () 1 2, 3 4 6 Fig. 1, Figs. 2, 3, Figs. 4 6 2

4. () 1 2, 3 4 6 Table 1, Tables2, 3, Tables4 6 5. (: 1., 2.2) 1 6. 3 (G) 1. 2. 2 (H) 1. () 2. Lyapunov ( )() 3. () 4. 1.2 (A) 1. ( ) () x =1 y =2 z =3 (1) () } 2. () y = 2(x +1) = 2x + 2 (2) 3

z = a + b + c + d + e +f (3) (B) 1. () () () A = B B = C + D A = B B = C + D 2., ( ) () X i = a i, i =1, 2,,n (4) X i = a i (i =1, 2,,n) (5) 3. () A = B + C, B>0, C < 15 (6) 4., () () X = a + b, a =1, b =2 (7) () X = a + b, a =1 b =2 (8) (C) / / 4

(D) 1. ( ) () The output y isgiven by y = cx, (9) where c = a + b. (10) 2. () y y = cx (11) c = a + b (12) 1.3 (A) () 1) : ; Vol. 1, No. 1 (1993) (B) (editor) () 1) (): (1993) 2) : ( ()) (1993) 3) Author(s): Article Title, Book Title (Editor(s) (ed(s).)), Publisher (1993) (C) : (to be submitted to) : (submitted to) : (to appear in) : (in press) () 1) () 2) () 3) Vol. 1, No. 1 (1994), () 4) () 5

(D) 1. 2. pp. 1 10 3. () : ; Vol. 1, No. 1, pp. 1 10, (1994) 4. () :, 3rd edition, M.I.T. Press (1994) 5. () 6. 7. () 8. IEEE Transaction Journal IEEE (IEEE ) () ; IEEE Trans. Automat. Contr., Vol. AC-34, No. 1, pp. 66 70 (1992) 9. ( ()): (1994) 1.4 (A) () 1. 2. Appendix 1., Appendix 2., (B) (A1), (A2), 1.5 () () 19XX XX XX 19XX XX 19XX XX 19XX XX 19XX XX 19XX IEEE 6

1.6 () () Tom Cruse Taro Yamada Tom Cruse Dan Wang Tom Cruse Tom Cruse 7

2 (A) [rad] y 1.8 1.6 1.4 1.2 1 0.8 0.6 0.4 0.2 Reference ζ=0.8 ζ=1 ζ=0.2 ζ=0.4 ζ=0.6 0 0 0.2 0.4 0.6 0.8 1 1.2 1.4 1.6 () t [s] () Fig. 1 Response of second order system (ω n = 10) () (B) - (C) 1. () 1 2 Fig. 1 State-predictive control system Table 2 Parametersof the model 2. 8

+ K1 G(s) θ Kθ K2 α n Fig. 2 Block diagram of the feedback system (a) (b) () () (D) 9

10

11

12

(A) () () () () () () () () () () () () ( ) () () () () () () () () () () () () (B) () () () () (C) () () () () () () () () () (D) 1. () 2. () 13

H Hurwitz K Kharitonov M Mikhailov S Schur 14

(SI) 1. (JIS z 8203) m kg s A K mol cd () (JIS z 8203) SI 10 18 E 10 15 P 10 12 T 10 9 G 10 6 M 10 3 k 10 2 h 10 da 10 1 d 10 2 c 10 3 m 10 6 µ 10 9 n 10 12 p 10 15 f 10 18 a 2. (JIS z 8203) rad sr 3. (JIS z 8203) 15

m 2 m 3 m/s m/s 2 m 1 kg/m 3 A/m 2 A/m () mol/m 3 m 3 /kg cd/m 2 rad/s rad/s 2 4. (JIS z 8203) Hz 1Hz = 1s 1 N 1N = 1kg m/s 2 Pa 1Pa = 1N/m 2 J 1J = 1N m () W 1W = 1J/s C 1C = 1A s V 1V = 1W/A F 1F = 1C/V Ω 1Ω = 1V/A S 1S = 1A/V Wb 1Wb = 1V s T 1T = 1Wb/m 2 H 1H = 1Wb/A lm 1lm = 1cd sr lx 1lx = 1lm/m 2 Bq 1Bq = 1s 1 Gy 1Gy = 1J/kg 5. SI (JIS z 8203) 16

min 1min = 60s h 1h = 60min d 1d = 24h o 1 o =(π/180)rad 1 = (1/60) o 1 = (1/60) l 1l = 1dm 3 t 1t = 10 3 kg 17

1 () 1 (1) (2) (1) (2) 18

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