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(1)

41

1. . // . .: , 1951. . 4,

. 142. . 69-106.

2. ., .

. ., 1958.

3. ., .

. ., 1965.

4. . // . . 1983. . 273, 5.

. 789-793.

5. . // . 1994.

. 30, 9. . 1516-1529.

6. . // . 1977.

. 13, 2. . 294-304.

7. . // . 1990.

. 26, 6. . 943-953.

8. . // . 1986.

. 22, 12. . 2059-2071.

9. . // . 1983. . 274, 4. . 807-810.

i i -

i i

i i .

Summary

Necessary and sufficiently conditions of Riss basis of roots functions in norm terms for other spaces7

517.927.25

. . ,

. 2.02.06 .

. . , . . , . . , . .

( ) -

, -

. .

,

– . -

,

. -

- [1].

-

, -

. - ,

, -

( , .),

.

: , -

, . [2]. -

- .

,

-

, -

[3].

- -

. -

. -

- .

. -

- ,

, ,

, .

-

(2)

42

2006. 1

. -

- -

, -

. -

, ,

.

d dt

L q

L

i qi

= Qi , i = 1,…, 5, (1)

L – , L=K– ; K – -

; – -

; qi – -

; qi – -

; Qi – ( ), -

i- -

i- .

,

, ,

.

-

, i-

. i

dm i- .

d i= 1/2( 2+y2+z2)dm = (2) = 1/2 ( iJ i T i)dm =1/2tr( iJ i T i)dm.

-

tr ( ),

Ji i- .

(2) vi, :

= i = 1/2 tr( U JiUTirq qr) =

= 1/2 tr(U Ji UTir)q qr], (3) ,

:

= 1/2 tr( iJi iT), (4)

Ji =

J J J m x

J J J m y

J J J m z

m x m y m z m

XX i

XY i

XZ i

i i YX

i

YY i

YZ i

i i ZX

i ZY

i ZZ

i

i i

i i i i i i i

( ) ( ) ( )

( ) ( ) ( )

( ) ( ) ( ) – (5)

i- , mi – i- ;

x*i,y*i,z*i – i-

; J(i) , J(i) , J(i)zz – i-

. a31 F

a32

a24

a22 a4

a51

a52 a11

(3)

43 Ji

i- i- -

, .

, Ji, -

. , :

1= 1/2 t2( 1J1 1T), (6)

1= U11q1= HA°1q1=

=

0 0 0 0

0 0 0 0

0 0

11 11 11

11

11 11 11

11

C a S

C

S a C

S

q1

1= 1/2tr

0 0 0 0

0 0 0 0

0 0

1 11 11 1

11 1 11

1 11 11 1

11 1 11

q S a q

S q C

q S a q

C q S

1 1 1

1

* 1 1 1

1

0 0

0 0

0

0 0

0 0 0

m y m

J y m J

J

ZZ YY XX

0 0

0 0 0 0

0 0

0 0

1 11 11 1 11 11

1 11 1

11

1 11 1 11

q C a q S a

q S q C

q C q S

=

= (2J1Z+m1a112)q12/2. ,

1 = (2J1Z+m1a112)q12/2, (7) J1z J1 +J1yy =J5z,

J5z – 1 -

z1.

, ,

2 =(2J1Z+m1a112)q12/2. (8)

3=1/2(2J3z+m3a32)q12/2, a3= a31 a32. (9)

(9) – -

.

4=1/2(2J4z+m4a24)q12/2.

5=1/2(2J5z+m5a532 )q12/2.

, -

1, 2, 3, 4 5:

2

2 2

1 1 11 2 2 22 3 3 3

2 2 2

M z z z

m a

m a m a

K J J J

2 2

2

4 4 4 5 5 53 6 6 6 7 2

1 .

2 2 2

z z z z

m a m a

J m a J J J q

(10) ,

, -

. i-

i = i y*, (11)

i – i- ;y* –

i- .

:

1 = –m1 g( *1c1111s11)] = 1(y*1c11 + 1s11).

-

2, 3, 4 5.

2=P2[y*2(–S11S22+C11C22)+ 22(S11 C22+ S22 C11)+a11S11];

3= P3[(a31C31–S31)(S11C21+C11S21)–

–(a31S31+C31)(S11S21–C11C21)+(a11+a21)S11+a21C11S21];

4= P4[(a11C11–S11)(S11C22+C11S22)+

=(a4S4+C4)(–S11S22+C11C22)+(a11+a22)S11+a22C11];

5= 5[a53(S53+C53)[C4(S11C22+C11S22)+

+S4(–S11S22+C11C22)]–S4(S53–C53)(C11C22–S11S22)–

–C4(S53–C53)(S11C22+C11S22)+a4[C4(S11C22+C11S22)+

+S4(–S11S22+C11C22)+a22(S11C22+C11)+a11S11. ,

:

= 1(–y*1S11 11C11) 11+P2[y*2(C11S22+S11C22)+

22(C11C22+S22S11)+a11C11] 11+P3[(a31C31–S31) (C11C21–S11S21)–(a31S31+C31)(C11S21+S11C21)+

+(a11+a21)C11–a21S11S21] 11+P4[(a4C4–S4) (C11C22+C11S22)+(a4S4+C4)(–C11S22–S11C22)+

+(a11+a22)C11+a22S11] 11+ 5[a53(S53+C53) [C4(C11C22–S11S22)+S4(–C11S22+S11C22)]–S4(S53–C53)

(–S11C22–C11S22)–C4(S53–C53)(C11C22+S11S22)+

+a4[C4(C11C22+ +S11S22)+S4(–S11S22+S11C22)+

a22(C11C22–S11)+a11C11] 11. (12)

(4)

44

2006. 1

(1), .

,

(1) ,

. -

- - .

: , -

, .

-

, . -

( ) ,

- Aq +Cq = 0, (13)

– ; –

. (13)

q(t) = i 1

5

ai bisin ( i t + i), (14)

bi – ; i – -

; i – .

ai, i– , -

.

- .

0 ,

0 o

o q

q ,

qo -

. (14)

.

1. . -

. : F , 2001. 427 .

2. : . .

: 3- . / . . . , . . . .:

, 1988.

3. . . -

. .: , 1985.

,

. , .

i -

i i .

Summary

For theoretical study of dynamics, the definitions of design data are necessary for having settlement mechanical models. The choice of settlement model in each concrete case is defined by the circuit of the mechanism, mechanical properties.

In clause the dynamic model of the mechanism is investigated on the basis of use of the equations Lagrange of the second sort.

621.01

10.02.06 .

Referensi

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