QLF
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1 I'm hungry!
2 QLF
3 LFL L L L
4
5
6
7 QLF
8 L L LF
9 Q LF Q LF QL LF T P QLF
10 9 X QLFLTQLFT P QLF IM LFT P I M LFLFR TPA IYM
11 YM: QRAIJS L F QLT PA IM LFR T PAIYM:QLFLR T PA IM LQLFLLF QLF T P T P S T P S
12 9 X AQLFAYMLFLT PAI MLFTPQLF X QLF
13 YM: QRAIJS QLFAMLFT PAIYM LF Q LF L L L LL L T PSQLFT PIQLLF
14 9 X T PQLFT PISM LF9LTQLF QLF
15 YM: QRAIJS QLFLFT P QLFT P QLFT QLFAYQLF LF
16 9 X T PM LFT PAIM :LFLFLAM LFT PAIMLF9 QLF QL
17 YM: QRAIJS T PIM LF T AIM LFQLFAQLF Q LF
18 9 X QLFT PQLFT PQL F LT PAIM LFXT PQLFT PAIM LFXMLFP QLFT P I M LFR T PAI YM LFXQL
19 YM: QRAIJS MT PI QLLFT PQLFXR TPAI YJM: LFT YLFLFAM LFMLFXMT PIQLFT PI QLFT I P QLF
20 9 X AM LFAMLFAM LFAAQLFAM QL Q LF
21 YM: QRAIJS LFQLFLTIMT IMTIMTMTQLFQL F T PQL F M LT P QL F T PQLLFT P QL
22 9 X QLFTPIQLT PIYM LT PAIQL T I Y P QLT PIM :LF QLF
23 T M Y L M IT AY Q LF YM: QRAIJS T PI SM: LF T I Q LF LFPI
24 M L F L L M2 L L M L L L M LF M L M L M L L L Y ML Y M LF Q LF Y L L L L Y L L L 9 X
25 AY 21 LF L L M L L L MLF M L L L LF ML M L L Y M L M L L M L L M LF L L YM: QRAIJS
26 9 X LF TAIM XT AI T AIY M X LF LF LF LF LF LF LF LF LF LF LF LF K TI
27 YM: QRAIJS LF K R T IY M LF K M9R T AI YMLF MT IMT IM人つながりきしべプラザ人つながりきしべプラザ病気とたたかう子どもと家族のために 病気とたたかう子どもと家族のために みんな輪になり繋がろう みんな輪になり繋がろう T11 月 19 日 ( 土 ) 午前 9 時 ~ 午後 3 時 30 分 P 交流活動館 青少年クリエイティブセンター岸部中 QL LF L
28 9 X LF T I M:T IY M:L F L F L F L F L F L F L F L F L F T T A T T T IM : TI Q LF TI
29 YM: QRAIJS T PT A IT AI M TI PQLF T PI M LF T P IM L F TP IM LF TA I M: LF T PI M LF TP I Q LF
30 9 X T PQT AIT T AIT PM T M AIR T R T PAIM:T T PIM T A IM T PA IM LF K MT AI Y MT AI T AI Y
31 YM: QRAIJS MLF K TAI YM:LF T AIM XT AIM T AIM T AI Y M XT AI Y M XT AI M XAIM XT AMLF K 9MT AIMT IMT AIMT IM
32 9 X LF T R T IYM T IY M T IY T IYM T IY M T IYM T T Y M:LF K T T A IT AIT AIY T I YM T Y T I Y M T IK LF
33 YM: QRAIJS T YT IYT IM T AIT I M:T I YM:K LF T IM TAIYJM LF KT IM T RMT IYMT IYMT IYMTIYMLF K T AIYM T AI M T IM
34 9 X L F L F KT PT PAIYM T PAIYM T PAIYM LF K T T AIM T Y R R R MLF
35 YM: QRAIJS K
36 LF PQ P T AI JM T A IM T A IJM T P A I M TP J ML F QLF 9 X
37 LF L M YM: QRAIJS M M M M LF M M M M
38 9 X LF LF LF LF Q L M M I I I
39 Q M 9 M PQ Q YM: QRAIJS
40 9 X T Y M LUT PAQU LF LF LF LF LF LF LF LF LF U0O4 LF T PAIM UT AIY M UT PAIM UT PAIM UT PAIM UT PAIM UAY M
41 YM: QRAIJS T P IUT PAIM L F0T AIYM 0T A IPM L0T PAIM 0T PAIYM:OT PA IYM OR T PAIYM OT PAY MOT PAIY M OT PAIYM UT A YM UT PA YM L0T PAYM 0T PAYM UTPA YM
42 Y MQ 9 X
43 P QLF I M T P T P T P TP T P T P I I M TP T P YM: QRAIJS
44 QLF M L F
45 L
46 QLF P L
47
48 LF LF LF
Q L F
Q L F QLF Q L F P R I LF 9K I I IY I I 出 会 う 集 う 育 てる 実 る P P QLF LF LF Q L Q L Q LF LF Q Q Q I QLF PQLF QLF QLFL QLF QLF QLF L LF LF LF LF L F QLF Q LF QL F L Q LF Y: QRAIJS Q L F P I L F P Q L F
QLFTPQLF
QLFTPQLF L QLF QLF Q LFL Q L QL F QL F QL F L L L L L L L L L L L L L L L L L L L L L L L L L L L L LF L L L L L L L L L L L L L L L TP TP QLF QLF QL LF QLF L QL LF QLF QLL F QLF QL QL L F QLF Q LF
A QLF
A QLF Q L L F QLF QLFL L Q Q A M RT A YM Q Q L QL Q L Q L Q L Q L L Q LF QLF Q LF L Q L L F QL QLF QLF 9 X Q L F T P M L F T P M L F Q L F T P M L F L F L F RA Y M TP M QLF T P M : LF 9Q L YM: QRAJS
QLFL
QLFL T PT PT PT PLF QLF QLFQLF QLF QLF QLF QL F T PQ LF T MLF T PQL F LF QLF Q LF QLF QLF QLF YM: QRAIJS MLFT PAIMLF QLLFT PIM LFQLFR TPIYM LFM :LFAIM LFA M LF QLF LF Q LF QLF QL YM: QRAIJS PA I SM :LFT
T PI M L L L F F L L QL FLL T AIM I M T A I M QLF QLF LF L L QLF QLF M Q LF Q LF L QLF Q LF T P Y Q LF L L Q LF A Q LF 9 X TPQLFTPIMLFTPIQLFTPQLFLTPISQLF QLF S QLF YM: QRAIJS TPA IMLFTPA IMLFAQLFLLFAYMLFLTPQLFTPAIMLFTPAIMLFAMLFTPAI
QLF
QLF LFLF LF L N Q LF Q LF Q L L LF QLFL QR9 X T P IMLFLFTPIQLFTPIMLFTPI QLF YQ LL F YM AIYM MLFTPAIYMLFT P IA YMLQLFAMLLLFTPAI MLF RTIY A M LF T QLF QR9 X IYP MLLLMTPAIMLFTPAMLF L F M Q LF YM AIYMLF
QLF
QLF QLF ピックアップ吹田 か け て な に わの伝統野菜 吹 田 く わ い 10 訪 問 し 児 童 と ミ ニ ゲ ー ム で 交 流 し た 児 童 ら は プ ロ 市長コラム サッカー選手のパス回しや Q地域経済振興室農業担当 L６３８４ １３７３F６３６８ ９９０９ 400 15 や給食を食べるなどして交 と話しました フリーキックなどを間近に になれば嬉しい 25 見 て プ
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QL F QLF Q L F QL QL Q L Q L QL QL QL Q Q Q Q Q Q Q Q Q Q Q Q L Q Q L L Q L L L L L L L L L Q LF LF LF LF LF LF LF LF PNAYQ RX Y L F A P Q L L F P Q L L F Q L F A Q L F R P A L Q L F P LF PNAYQ RX R
F
F F F QF Y M PAI MQ P A Q F P Q F P M P Q F P Q F P Q F P Q F P I Q F P A I M F PNAIYMQ RX Y M F A Q F P A I M F A Q F M PM I P Q F QF M F I A I PNAIYMQ RX F Q P A I M F P A I M F A A M A M A M F Q F
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p TRE p Mp p p M p S p p Tp M p p p p p p p p M T T T p p MT MR MR M M p p M M p p M T T T T T T T T S T M p M p T p M E M M p p p p TT T T p p p T T p T T T T T T T p p pt T T T p S T S S T p T T T T
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B p p B pp M p T p M p Tp T pt T p T p T p p Tp T T p T p T pt p Tp p p p p p p p p T p p T T M M p p p p p p T p p p T T p T B T T p T T p T p T T T p T p p T p Tp T p p Tp T p T Tp T T p T p T p T p
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e-mail : kigami@i.kyoto-u.ac.jp December 28, 28 Contents 2............................. 3.2......................... 7.3..................... 9.4................ 4.5............. 2.6.... 22 2 36 2..........................
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Kazuki Nakamura Department of Mathematical and Computing Science, Tokyo Institute of Technology * 1 Kashima Ryo Department of Mathematical and Computing Science, Tokyo Institute of Technology 1,,., Σ,..,.
IA hara@math.kyushu-u.ac.jp Last updated: January,......................................................................................................................................................................................
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C : q i (t) C : q i (t) q i (t) q i(t) q i(t) q i (t)+δq i (t) (2) δq i (t) δq i (t) C, C δq i (t 0 )0, δq i (t 1 ) 0 (3) δs S[C ] S[C] t1 t 0 t1 t 0
![C : q i (t) C : q i (t) q i (t) q i(t) q i(t) q i (t)+δq i (t) (2) δq i (t) δq i (t) C, C δq i (t 0 )0, δq i (t 1 ) 0 (3) δs S[C ] S[C] t1 t 0 t1 t 0](/thumbs/92/108844778.jpg "C : q i (t) C : q i (t) q i (t) q i(t) q i(t) q i (t)+δq i (t) (2) δq i (t) δq i (t) C, C δq i (t 0 )0, δq i (t 1 ) 0 (3) δs S[C ] S[C] t1 t 0 t1 t 0")
1 2003 4 24 ( ) 1 1.1 q i (i 1,,N) N [ ] t t 0 q i (t 0 )q 0 i t 1 q i (t 1 )q 1 i t 0 t t 1 t t 0 q 0 i t 1 q 1 i S[q(t)] t1 t 0 L(q(t), q(t),t)dt (1) S[q(t)] L(q(t), q(t),t) q 1.,q N q 1,, q N t C :
II No.01 [n/2] [1]H n (x) H n (x) = ( 1) r n! r!(n 2r)! (2x)n 2r. r=0 [2]H n (x) n,, H n ( x) = ( 1) n H n (x). [3] H n (x) = ( 1) n dn x2 e dx n e x2
![II No.01 [n/2] [1]H n (x) H n (x) = ( 1) r n! r!(n 2r)! (2x)n 2r. r=0 [2]H n (x) n,, H n ( x) = ( 1) n H n (x). [3] H n (x) = ( 1) n dn x2 e dx n e x2](/thumbs/101/149159646.jpg "II No.01 [n/2] [1]H n (x) H n (x) = ( 1) r n! r!(n 2r)! (2x)n 2r. r=0 [2]H n (x) n,, H n ( x) = ( 1) n H n (x). [3] H n (x) = ( 1) n dn x2 e dx n e x2")
II No.1 [n/] [1]H n x) H n x) = 1) r n! r!n r)! x)n r r= []H n x) n,, H n x) = 1) n H n x) [3] H n x) = 1) n dn x e dx n e x [4] H n+1 x) = xh n x) nh n 1 x) ) d dx x H n x) = H n+1 x) d dx H nx) = nh
z z x = y = /x lim y = + x + lim y = x (x a ) a (x a+) lim z z f(z) = A, lim z z g(z) = B () lim z z {f(z) ± g(z)} = A ± B (2) lim {f(z) g(z)} = AB z
Tips KENZOU 28 6 29 sin 2 x + cos 2 x = cos 2 z + sin 2 z = OK... z < z z < R w = f(z) z z w w f(z) w lim z z f(z) = w x x 2 2 f(x) x = a lim f(x) = lim f(x) x a+ x a z z x = y = /x lim y = + x + lim y
Ⅱ 防災計画の概要
12 ( 10 304 3 16 14 25 3 ) ( ) 1 3 1 18 12 2 ( ) ( ) 18 12 ( ) ( ( ) ( ) ( ) ( ) 1 ( ) 3 ( ) ( ) ( ) 4 5 1 2 3 ( ) 4 1 1 6 7 3 3 2 3 3 ( ) 1 AM PM 8 9 8 30 8 50 8 50 9 00 9 00 9 50 10 00 11 00 11 00 12
5. F(, 0) = = 4 = 4 O = 4 =. ( = = 4 ) = 4 ( 4 ), 0 = 4 4 O 4 = 4. () = 8 () = 4
... A F F l F l F(p, 0) = p p > 0 l p 0 P(, ) H P(, ) P l PH F PF = PH PF = PH p O p ( p) + = { ( p)} = 4p l = 4p (p 0) F(p, 0) = p O 3 5 5. F(, 0) = = 4 = 4 O = 4 =. ( = = 4 ) = 4 ( 4 ), 0 = 4 4 O 4 =
2012 September 21, 2012, Rev.2.2
212 September 21, 212, Rev.2.2 4................. 4 1 6 1.1.................. 6 1.2.................... 7 1.3 s................... 8 1.4....................... 9 1.5..................... 11 2 12 2.1.........................