Page 8 - Demo

%u5b66%u7fd2%u6559%u6750%u30b5%u30fc%u30d3%u30b9%u306e%u7279%u9577DTP%u7d44%u7248%u30b5%u30fc%u30d3%u30b9%u56f3 %u7248%u30a4%u30e9%u30b9%u30c8%u30fb%u30c8%u30ec%u30fc%u30b9%u7d44 %u7248%u6559%u6750DTP%u7d44%u7248%u3084%u3063%u2777%u96e8%u304c%u3075%u3063%u3066%u3044%u308b%u3002%u3069%u3093%u306a%u3075%u3046%u306b %u3057%u3068%u3057%u3068 %u306e%u308d%u306e%u308d%uff08%u4f8b%uff09%u30fb 4 %u30fb%u25c0C C 1 2 , %u304c l %u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%u3068%u304d%uff0cC C 1 2 , %u306e%u4e2d%u5fc3%u306f l%u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%uff61 %u307e%u305f%uff0cl9m %u3067%uff0cC1%u306e%u4e2d%u5fc3 A %u306f m%u4e0a%u306b%u3042%u308b%u304b%u3089%uff0cC2%u306e%u4e2d%u5fc3%u3082m %u4e0a%u306b%u3042%u308b%uff61%u25c0%u4e2d%u5fc3 (a%uff0cb)%uff0c%u534a%u5f84 r %u306e%u5186%u306e%u65b9%u7a0b%u5f0f%u306f( ) x a ( ) y b r - +2 2 - = 21 a%uff0cb %u306f%u920d%u89d2 , 2 2 1 1 1 1 r a r r d n b r %u3067%u3042%u308b%u304b%u3089%uff0ccos s a b 1 2 0 0 , in%u3088%u3063%u3066%uff0ccos s 1 1 in 3332 6 2a a =- - =- -d n =-sin c 1 1 os 3132 2 2 2b b = - = -d n - =%u3057%u305f%u304c%u3063%u3066%uff0ccos c ( ) a b + = osa b cos s - ina b sin36313332 2 = -d n$ $ d- -n9692 6 = - = 96 -%u25c0%u89d2%u306e%u7bc4%u56f2%u3068%u7b26%u53f7%u306e%u95a2%u4fc2%u306b%u6ce8%u610f%uff61%u25c0sin cos 1 2 2 i i + =%u25c0%u52a0%u6cd5%u5b9a%u74062 %u6570%u5217 1 2$$ ,34,56, , gg 19$20, gg%u306e%u7b2c n %u9805%u306f%uff0c(2 1 n n - )$2 %u3067%u3042%u308a%uff0c19$20 %u306f%u7b2c 10 %u9805%u3067%u3042%u308b%uff61%u3057%u305f%u304c%u3063%u3066%uff0c1 2$ $ +++ 3 4 5 6$ $ gg+19 20( ) 2 1 k k2 k 110= - $ =!( ) 4 2 k k k2110= - =!4 10 11 21 2 10 6121 = - $ $ $ $ $ $ $11= - 1540 110= 1430%u25c0 k n( ) n 21 1 kn1= + =!k n( ) n n ( ) 61 1 2 1 kn 21= + + =!3 g y %uff1a =- 3 x %u306b%u5782%u76f4%u306a%u76f4%u7dda%u306e%u65b9%u7a0b%u5f0f%u306fy x k 31 = + (k %u306f%u5b9a%u6570)%u3059%u306a%u308f%u3061 xyk - + 3 3 =0 %u2026%u2026%u2460%u3068%u304a%u3051%u308b%u3002%u76f4%u7dda%u2460%u304c%u5186C1%u3068%u63a5%u3059%u308b%u3068%u304d%uff0c%u4e2d%u5fc3(t t , 3 )%u3068%u2460%u306e%u8ddd%u96e2%u306f%u534a%u5f843 t%u306b%u7b49%u3057%u3044%u304b%u3089%u25c02 %u76f4%u7dda y m = +1 1 x n %uff0cy m = +2 2 x n %u304c%u5782%u76f4,m m1 2 =-1yxlg%u2460Os(t t , 3 )(0 -, 2s)C2C13 t2 32 3( , 2 2 3 )C1C2QM ( , 0 4 - 3 )PM%u30dd%u30a4%u30f3%u30c8%u6a21%u7bc4%u89e3%u7b54 %u516c%u5f0f%u5229%u7528%u30fb%u5fdc%u7528%u529b/%u4e09%u89d2%u95a2%u6570%u30fb 4 %u30fb%u25c0C C 1 2 , %u304c l %u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%u3068%u304d%uff0cC C 1 2 , %u306e%u4e2d%u5fc3%u306f l%u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%uff61 %u307e%u305f%uff0cl9m %u3067%uff0cC1%u306e%u4e2d%u5fc3 A %u306f m%u4e0a%u306b%u3042%u308b%u304b%u3089%uff0cC2%u306e%u4e2d%u5fc3%u3082m %u4e0a%u306b%u3042%u308b%uff61%u25c0%u4e2d%u5fc3 (a%uff0cb)%uff0c%u534a%u5f84 r %u306e%u5186%u306e%u65b9%u7a0b%u5f0f%u306f( ) x a ( ) y b r - +2 2 - = 21 a%uff0cb %u306f%u920d%u89d2 , 2 2 1 1 1 1 r a r r d n b r %u3067%u3042%u308b%u304b%u3089%uff0ccos s a b 1 2 0 0 , in%u3088%u3063%u3066%uff0ccos s 1 1 in 3332 6 2a a =- - =- -d n =-sin c 1 1 os 3132 2 2 2b b = - = -d n - =%u3057%u305f%u304c%u3063%u3066%uff0ccos c ( ) a b + = osa b cos s - ina b sin36313332 2 = -d n$ $ d- -n9692 6 = - = 96 -%u25c0%u89d2%u306e%u7bc4%u56f2%u3068%u7b26%u53f7%u306e%u95a2%u4fc2%u306b%u6ce8%u610f%uff61%u25c0sin cos 1 2 2 i i + =%u25c0%u52a0%u6cd5%u5b9a%u74062 %u6570%u5217 1 2$$ ,34,56, , gg 19$20, gg%u306e%u7b2c n %u9805%u306f%uff0c(2 1 n n - )$2 %u3067%u3042%u308a%uff0c19$20 %u306f%u7b2c 10 %u9805%u3067%u3042%u308b%uff61%u3057%u305f%u304c%u3063%u3066%uff0c1 2$ $ +++ 3 4 5 6$ $ gg+19 20( ) 2 1 k k2 k 110= - $ =!( ) 4 2 k k k2110= - =!4 10 11 21 2 10 6121 = - $ $ $ $ $ $ $11= - 1540 110= 1430%u25c0 k n( ) n 21 1 kn1= + =!k n( ) n n ( ) 61 1 2 1 kn 21= + + =!3 g y %uff1a =- 3 x %u306b%u5782%u76f4%u306a%u76f4%u7dda%u306e%u65b9%u7a0b%u5f0f%u306fy x k 31 = + (k %u306f%u5b9a%u6570)%u3059%u306a%u308f%u3061 xyk - + 3 3 =0 %u2026%u2026%u2460%u3068%u304a%u3051%u308b%u3002%u76f4%u7dda%u2460%u304c%u5186C1%u3068%u63a5%u3059%u308b%u3068%u304d%uff0c%u4e2d%u5fc3(t t , 3 )%u3068%u2460%u306e%u8ddd%u96e2%u306f%u534a%u5f843 t%u306b%u7b49%u3057%u3044%u304b%u3089%u25c02 %u76f4%u7dda y m = +1 1 x n %uff0cy m = +2 2 x n %u304c%u5782%u76f4,m m1 2 =-1yxlg%u2460Os(t t , 3 )(0 -, 2s)C2C13 t2 32 3( , 2 2 3 )C1C2QM ( , 0 4 - 3 )PM%u30dd%u30a4%u30f3%u30c8%u6a21%u7bc4%u89e3%u7b54 %u516c%u5f0f%u5229%u7528%u30fb%u5fdc%u7528%u529b/%u4e09%u89d2%u95a2%u6570%u30fb 4 %u30fb%u25c0C C 1 2 , %u304c l %u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%u3068%u304d%uff0cC C 1 2 , %u306e%u4e2d%u5fc3%u306f l%u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%uff61 %u307e%u305f%uff0cl9m %u3067%uff0cC1%u306e%u4e2d%u5fc3 A %u306f m%u4e0a%u306b%u3042%u308b%u304b%u3089%uff0cC2%u306e%u4e2d%u5fc3%u3082m %u4e0a%u306b%u3042%u308b%uff61%u25c0%u4e2d%u5fc3 (a%uff0cb)%uff0c%u534a%u5f84 r %u306e%u5186%u306e%u65b9%u7a0b%u5f0f%u306f( ) x a ( ) y b r - +2 2 - = 21 a%uff0cb %u306f%u920d%u89d2 , 2 2 1 1 1 1 r a r r d n b r %u3067%u3042%u308b%u304b%u3089%uff0ccos s a b 1 2 0 0 , in%u3088%u3063%u3066%uff0ccos s 1 1 in 3332 6 2a a =- - =- -d n =-sin c 1 1 os 3132 2 2 2b b = - = -d n - =%u3057%u305f%u304c%u3063%u3066%uff0ccos c ( ) a b + = osa b cos s - ina b sin36313332 2 = -d n$ $ d- -n9692 6 = - = 96 -%u25c0%u89d2%u306e%u7bc4%u56f2%u3068%u7b26%u53f7%u306e%u95a2%u4fc2%u306b%u6ce8%u610f%uff61%u25c0sin cos 1 2 2 i i + =%u25c0%u52a0%u6cd5%u5b9a%u74062 %u6570%u5217 1 2$$ ,34,56, , gg 19$20, gg%u306e%u7b2c n %u9805%u306f%uff0c(2 1 n n - )$2 %u3067%u3042%u308a%uff0c19$20 %u306f%u7b2c 10 %u9805%u3067%u3042%u308b%uff61%u3057%u305f%u304c%u3063%u3066%uff0c1 2$ $ +++ 3 4 5 6$ $ gg+19 20( ) 2 1 k k2 k 110= - $ =!( ) 4 2 k k k2110= - =!4 10 11 21 2 10 6121 = - $ $ $ $ $ $ $11= - 1540 110= 1430%u25c0 k n( ) n 21 1 kn1= + =!k n( ) n n ( ) 61 1 2 1 kn 21= + + =!3 g y %uff1a =- 3 x %u306b%u5782%u76f4%u306a%u76f4%u7dda%u306e%u65b9%u7a0b%u5f0f%u306fy x k 31 = + (k %u306f%u5b9a%u6570)%u3059%u306a%u308f%u3061 xyk - + 3 3 =0 %u2026%u2026%u2460%u3068%u304a%u3051%u308b%u3002%u76f4%u7dda%u2460%u304c%u5186C1%u3068%u63a5%u3059%u308b%u3068%u304d%uff0c%u4e2d%u5fc3(t t , 3 )%u3068%u2460%u306e%u8ddd%u96e2%u306f%u534a%u5f843 t%u306b%u7b49%u3057%u3044%u304b%u3089%u25c02 %u76f4%u7dda y m = +1 1 x n %uff0cy m = +2 2 x n %u304c%u5782%u76f4,m m1 2=-1yxlg%u2460Os(t t , 3 )(0 -, 2s)C2C13 t2 32 3( , 2 2 3 )C1C2QM ( , 0 4 - 3 )PM%u30dd%u30a4%u30f3%u30c8%u6a21%u7bc4%u89e3%u7b54 %u516c%u5f0f%u5229%u7528%u30fb%u5fdc%u7528%u529b/%u4e09%u89d2%u95a2%u6570%u30fb 4 %u30fb%u25c0C C 1 2 , %u304c l %u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%u3068%u304d%uff0cC C 1 2 , %u306e%u4e2d%u5fc3%u306f l%u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%uff61 %u307e%u305f%uff0cl9m %u3067%uff0cC1%u306e%u4e2d%u5fc3 A %u306f m%u4e0a%u306b%u3042%u308b%u304b%u3089%uff0cC2%u306e%u4e2d%u5fc3%u3082m %u4e0a%u306b%u3042%u308b%uff61%u25c0%u4e2d%u5fc3 (a%uff0cb)%uff0c%u534a%u5f84 r %u306e%u5186%u306e%u65b9%u7a0b%u5f0f%u306f( ) x a ( ) y b r - +2 2 - = 21 a%uff0cb %u306f%u920d%u89d2 , 2 2 1 1 1 1 r a r r d n b r %u3067%u3042%u308b%u304b%u3089%uff0ccos s a b 1 2 0 0 , in%u3088%u3063%u3066%uff0ccos s 1 1 in 3332 6 2a a =- - =- -d n =-sin c 1 1 os 3132 2 2 2b b = - = -d n - =%u3057%u305f%u304c%u3063%u3066%uff0ccos c ( ) a b + = osa b cos s - ina b sin36313332 2 = -d n$ $ d- -n9692 6 = - = 96 -%u25c0%u89d2%u306e%u7bc4%u56f2%u3068%u7b26%u53f7%u306e%u95a2%u4fc2%u306b%u6ce8%u610f%uff61%u25c0sin cos 1 2 2 i i + =%u25c0%u52a0%u6cd5%u5b9a%u74062 %u6570%u5217 1 2$$ ,34,56, , gg 19$20, gg%u306e%u7b2c n %u9805%u306f%uff0c(2 1 n n - )$2 %u3067%u3042%u308a%uff0c19$20 %u306f%u7b2c 10 %u9805%u3067%u3042%u308b%uff61%u3057%u305f%u304c%u3063%u3066%uff0c1 2$ $ +++ 3 4 5 6$ $ gg+19 20( ) 2 1 k k2 k 110= - $ =!( ) 4 2 k k k2110= - =!4 10 11 21 2 10 6121 = - $ $ $ $ $ $ $11= - 1540 110= 1430%u25c0 k n( ) n 21 1 kn1= + =!k n( ) n n ( ) 61 1 2 1 kn 21= + + =!3 g y %uff1a =- 3 x %u306b%u5782%u76f4%u306a%u76f4%u7dda%u306e%u65b9%u7a0b%u5f0f%u306fy x k 31 = + (k %u306f%u5b9a%u6570)%u3059%u306a%u308f%u3061 xyk - + 3 3 =0 %u2026%u2026%u2460%u3068%u304a%u3051%u308b%u3002%u76f4%u7dda%u2460%u304c%u5186C1%u3068%u63a5%u3059%u308b%u3068%u304d%uff0c%u4e2d%u5fc3(t t , 3 )%u3068%u2460%u306e%u8ddd%u96e2%u306f%u534a%u5f843 t%u306b%u7b49%u3057%u3044%u304b%u3089%u25c02 %u76f4%u7dda y m = +1 1 x n %uff0cy m = +2 2 x n %u304c%u5782%u76f4,m m1 2 =-1yxlg%u2460Os(t t , 3 )(0 -, 2s)C2C13 t2 32 3( , 2 2 3 )C1C2QM ( , 0 4 - 3 )PM%u30dd%u30a4%u30f3%u30c8%u6a21%u7bc4%u89e3%u7b54 %u516c%u5f0f%u5229%u7528%u30fb%u5fdc%u7528%u529b/%u4e09%u89d2%u95a2%u6570%u30fb 4 %u30fb%u25c0C C 1 2 , %u304c l %u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%u3068%u304d%uff0cC C 1 2 , %u306e%u4e2d%u5fc3%u306f l%u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%uff61 %u307e%u305f%uff0cl9m %u3067%uff0cC1%u306e%u4e2d%u5fc3 A %u306f m%u4e0a%u306b%u3042%u308b%u304b%u3089%uff0cC2%u306e%u4e2d%u5fc3%u3082m %u4e0a%u306b%u3042%u308b%uff61%u25c0%u4e2d%u5fc3 (a%uff0cb)%uff0c%u534a%u5f84 r %u306e%u5186%u306e%u65b9%u7a0b%u5f0f%u306f( ) x a ( ) y b r - +2 2 - = 21 a%uff0cb %u306f%u920d%u89d2 , 2 2 1 1 1 1 r a r r d n b r %u3067%u3042%u308b%u304b%u3089%uff0ccos s a b 1 2 0 0 , in%u3088%u3063%u3066%uff0ccos s 1 1 in 3332 6 2a a =- - =- -d n =-sin c 1 1 os 3132 2 2 2b b = - = -d n - =%u3057%u305f%u304c%u3063%u3066%uff0ccos c ( ) a b + = osa b cos s - ina b sin36313332 2 = -d n$ $ d- -n9692 6 = - = 96 -%u25c0%u89d2%u306e%u7bc4%u56f2%u3068%u7b26%u53f7%u306e%u95a2%u4fc2%u306b%u6ce8%u610f%uff61%u25c0sin cos 1 2 2 i i + =%u25c0%u52a0%u6cd5%u5b9a%u74062 %u6570%u5217 1 2$$ ,34,56, , gg 19$20, gg%u306e%u7b2c n %u9805%u306f%uff0c(2 1 n n - )$2 %u3067%u3042%u308a%uff0c19$20 %u306f%u7b2c 10 %u9805%u3067%u3042%u308b%uff61%u3057%u305f%u304c%u3063%u3066%uff0c1 2$ $ +++ 3 4 5 6$ $ gg+19 20( ) 2 1 k k2 k 110= - $ =!( ) 4 2 k k k2110= - =!4 10 11 21 2 10 6121 = - $ $ $ $ $ $ $11= - 1540 110= 1430%u25c0 k n( ) n 21 1 kn1= + =!k n( ) n n ( ) 61 1 2 1 kn 21= + + =!3 g y %uff1a =- 3 x %u306b%u5782%u76f4%u306a%u76f4%u7dda%u306e%u65b9%u7a0b%u5f0f%u306fy x k 31 = + (k %u306f%u5b9a%u6570)%u3059%u306a%u308f%u3061 xyk - + 3 3 =0 %u2026%u2026%u2460%u3068%u304a%u3051%u308b%u3002%u76f4%u7dda%u2460%u304c%u5186C1%u3068%u63a5%u3059%u308b%u3068%u304d%uff0c%u4e2d%u5fc3(t t , 3 )%u3068%u2460%u306e%u8ddd%u96e2%u306f%u534a%u5f843 t%u306b%u7b49%u3057%u3044%u304b%u3089%u25c02 %u76f4%u7dda y m = +1 1 x n %uff0cy m = +2 2 x n %u304c%u5782%u76f4,m m1 2=-1yxlg%u2460Os(t t , 3 )(0 -, 2s)C2C13 t2 32 3( , 2 2 3 )C1C2QM ( , 0 4 - 3 )PM%u30dd%u30a4%u30f3%u30c8%u6a21%u7bc4%u89e3%u7b54 %u516c%u5f0f%u5229%u7528%u30fb%u5fdc%u7528%u529b/%u4e09%u89d2%u95a2%u6570%u30fb 4 %u30fb%u25c0C C 1 2 , %u304c l %u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%u3068%u304d%uff0cC C 1 2 , %u306e%u4e2d%u5fc3%u306f l%u306b%u95a2%u3057%u3066%u5bfe%u79f0%u3067%u3042%u308b%uff61 %u307e%u305f%uff0cl9m %u3067%uff0cC1%u306e%u4e2d%u5fc3 A %u306f m%u4e0a%u306b%u3042%u308b%u304b%u3089%uff0cC2%u306e%u4e2d%u5fc3%u3082m %u4e0a%u306b%u3042%u308b%uff61%u25c0%u4e2d%u5fc3 (a%uff0cb)%uff0c%u534a%u5f84 r %u306e%u5186%u306e%u65b9%u7a0b%u5f0f%u306f( ) x a ( ) y b r - +2 2 - = 21 a%uff0cb %u306f%u920d%u89d2 , 2 2 1 1 1 1 r a r r d n b r %u3067%u3042%u308b%u304b%u3089%uff0ccos s a b 1 2 0 0 , in%u3088%u3063%u3066%uff0ccos s 1 1 in 3332 6 2a a =- - =- -d n =-sin c 1 1 os 3132 2 2 2b b = - = -d n - =%u3057%u305f%u304c%u3063%u3066%uff0ccos c ( ) a b + = osa b cos s - ina b sin36313332 2 = -d n$ $ d- -n9692 6 = - = 96 -%u25c0%u89d2%u306e%u7bc4%u56f2%u3068%u7b26%u53f7%u306e%u95a2%u4fc2%u306b%u6ce8%u610f%uff61%u25c0sin cos 1 2 2 i i + =%u25c0%u52a0%u6cd5%u5b9a%u74062 %u6570%u5217 1 2$$ ,34,56, , gg 19$20, gg%u306e%u7b2c n %u9805%u306f%uff0c(2 1 n n - )$2 %u3067%u3042%u308a%uff0c19$20 %u306f%u7b2c 10 %u9805%u3067%u3042%u308b%uff61%u3057%u305f%u304c%u3063%u3066%uff0c1 2$ $ +++ 3 4 5 6$ $ gg+19 20( ) 2 1 k k2 k 110= - $ =!( ) 4 2 k k k2110= - =!4 10 11 21 2 10 6121 = - $ $ $ $ $ $ $11= - 1540 110= 1430%u25c0 k n( ) n 21 1 kn1= + =!k n( ) n n ( ) 61 1 2 1 kn 21= + + =!3 g y %uff1a =- 3 x %u306b%u5782%u76f4%u306a%u76f4%u7dda%u306e%u65b9%u7a0b%u5f0f%u306fy x k 31 = + (k %u306f%u5b9a%u6570)%u3059%u306a%u308f%u3061 xyk - + 3 3 =0 %u2026%u2026%u2460%u3068%u304a%u3051%u308b%u3002%u76f4%u7dda%u2460%u304c%u5186C1%u3068%u63a5%u3059%u308b%u3068%u304d%uff0c%u4e2d%u5fc3(t t , 3 )%u3068%u2460%u306e%u8ddd%u96e2%u306f%u534a%u5f843 t%u306b%u7b49%u3057%u3044%u304b%u3089%u25c02 %u76f4%u7dda y m = +1 1 x n %uff0cy m = +2 2 x n %u304c%u5782%u76f4,m m1 2=-1yxlg%u2460Os(t t , 3 )(0 -, 2s)C2C13 t2 32 3( , 2 2 3 )C1C2QM ( , 0 4 - 3 )PM%u30dd%u30a4%u30f3%u30c8%u6a21%u7bc4%u89e3%u7b54 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