Tablica Vereschagin_2013.pdf

 E   J  c δ ⋅

Mi 1 2

3

4

5

6

M

1

1

11 12

⋅

∫ M 

i

 M  k 

⋅

 J  c ⋅

ds

 J  c

l ' =

 J 

1

⋅

 M  b

⋅

6 1

 M  b

⋅

6 1

⋅

⋅

⋅

1

 M  a  M  b l '

1

⋅

 M  b  M  b l '

⋅

4 1 20 1

⋅

⋅

⋅

 M  a  M  b l '

⋅

⋅

l 

⋅

 J 

5

⋅

⋅

 M  b  M  b l '

⋅

12

⋅

⋅

⋅

⋅

⋅

6

 M  a

⋅

⋅

6

⋅

(2

 M  a +  M  b) l '

⋅

⋅

⋅

1

6

( −2

⋅

 M  a + M  b) l '

⋅

⋅

1

 M  c  M  a l '

⋅

3

⋅

1

⋅

⋅

⋅

1 12 1

⋅

⋅

 M  a  M  a l '

⋅

5 1

⋅

 M  a  M  b l '

⋅

20 1

⋅

⋅

⋅

 M  a  M  b l '

⋅

4

⋅

5 12

⋅

( M  a + 2

⋅

⋅

1 12

1 1

⋅

1

 M  a +  M  b) +

a

+

3

 M  a ( M 

a

+

4

⋅

⋅

 M  a

⋅

1

 M  b

⋅

12

 M  a +  M 

⋅

1

⋅

⋅

(4

(3

 M 

⋅

 M 

1

⋅

) l ' ⋅

⋅

 M  a

⋅

12

⋅

(5

 M  a + 3  M 

⋅

⋅

 M  c ( M  a +  M  b) l '

⋅

⋅

⋅

⋅

1

⋅

b

 M  l '

 M 

a

 M  l '

⋅

2

a+ 2

 M  b)] l '

)

1

2

 M 

 M 

⋅

 M 

⋅

( −3

 M 

⋅

+

4

 M 

a

⋅

 M 

b

 M 

2

 M 

⋅

a

(−4

(−3

⋅

( −5

 M 

⋅

 M 

⋅

 M 

⋅

⋅

3 1

) l '

a

⋅

 M 

⋅

 M 

⋅

⋅

3

1

) l '

b

⋅

3

) l '

b

a +  M  b

5

a+

3

 M 

⋅

 M 

⋅

⋅

) l '

b

c

⋅

) l '

(− M 

⋅

a +  M  b

2

⋅

(− M  a +  M  b) l ' ⋅

3

⋅

 M  l '

a

⋅

⋅

b

 M  l '

 M 

a

 M  l '

 M 

b

 M  l '

 M 

a

 M  l '

 M 

c

 M  l '

⋅

⋅

2

⋅

 M 

3 2

 M  l '

c

 M  l '

⋅

 M 

a+  M  b

b

⋅

⋅

) l ' '

b

 M 

⋅

4 1 4

) l '

a+

1

⋅

 M 

⋅

3

⋅

( M 

⋅

⋅

a +  M  b

(− M 

⋅

⋅

2

)] l ' b

⋅

⋅

⋅

1

(− M  a +  M  b) l '

⋅

⋅

⋅

⋅

⋅

a

12 12

+ a

⋅

2

−  M  b) +

3

⋅

1

a

+

 M 

1 20

 M 

⋅

a

⋅

1

 M 

⋅

2

) l '

(− M 

1

⋅

) ' b l 

+  M  b

b

20

1

1

a

 M 

⋅

a +  M  b

⋅

⋅

12

 M  b) l '

⋅

⋅

a +  M  b +

⋅

⋅

( − M 

c

 M 

1

 M  b) l '

⋅

⋅

12

 M  a + 5  M  b) l '

⋅

⋅

⋅

⋅

⋅

[ M  a (2

3

⋅

(− M 

⋅

6

1

) l '

b

a

1

) l '

b

 M 

⋅

+  M  b

⋅

 M 

⋅

 M 

⋅

⋅

⋅

 M  b)] l '

(−2

[ M  a (−2

+  M  b

⋅

 M  b ( M 

⋅

1 20

(3

⋅

⋅

6

 M  b)] l '

⋅

a

⋅

)

⋅

⋅

6

a +  M  b +

( − M  a + 2

b

 M 

⋅

⋅

⋅

20

4

⋅

6

) l '

(− M  a + 2

 M  a

12

1

+  M  b

⋅

⋅

⋅

 M  a  M  c l '

⋅

1

⋅

 M  a  M  a l '

⋅

 M 

 M 

⋅

 M  c ( M  a +  M  b) l '

⋅

 M  a  M  b l '

⋅

⋅

a

⋅

⋅

⋅

3

 M  a  M  a l '

⋅

4

 M 

⋅

[ M  a ( −2

6

+  M  b

1

(2

⋅

⋅

 M  a

⋅

⋅

[ M  a ( 2

6

+  M  b

1

1

1

⋅

⋅

 M  a

⋅

⋅

 M  b  M  c l '

⋅

 M  b ) l '

⋅

⋅

6

1

1

⋅

⋅

 M  a  M  b l '

⋅

 M  b ) l '

⋅

⋅

1

 M  b ( M  a + 2  M  b) l '

⋅

 M  a  M  a l '

⋅

 M  b  M  b l '

⋅

5

⋅

⋅

3

⋅

⋅

12

1

1

(− M  a + 2

 M  c  M  b l '

⋅

3

4

⋅

6

⋅

( M  a + 2

1

 M  b  M  a l '

⋅

 M  a  M  b l '

⋅

6

1

1

 M  b  M  b l '

⋅

3

9 10

=

k 

7

8

⋅

⋅

⋅

⋅

⋅

⋅

⋅

⋅

⋅

⋅

⋅

⋅

⋅

⋅

) l ' ⋅