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35
+ ⋅ ⋅
⋅
− − ⋅
4
2
2α αa t i
x
a t
xΦ
*
exp( ) , (2.5)
! k - !$ ; q - # !
#$;
Φ Φ Φ
* * *
( ) exp( ) ( ) ( )u d i u d
u
u
= − =
∞
∞
2
2
π
ξ ξ ξ ξ
- !$ .
, t ≥ 10
-10
, ,
"# ! #"# , .
$ (
δ
α
=
<<
⋅
1
/
a
t
).
& (2.5) !,
T(x t
q a t
k
i
x
a t
, ) ;
*
=
⋅
⋅
⋅
2
2
Φ (2.6)
T t
q a t
k
( , )0
2
=
⋅
⋅π
, (2.7)
.. !
!" !$" !.
$ ! $ .
$ + (
δ
>>
⋅
a
t
), ! $
! #, $ !
! :
T(x t
q t
c
x, ) exp( );=
⋅
⋅
⋅
− ⋅
α
ρ
α (2.8)
T t
q t
c
0
( ) =
⋅
⋅
⋅
α
ρ
. (2.9)
0 ! $
(r
0
≈ 10 - 20 ); & r a t
0
<< ⋅ , $" $
$ ! ! ,
! $ .
& ! .:
T(x t
q a t
k
i
x
a t
i
x r
a t
, )
* *
=
⋅
⋅
−
+
⋅
2
2 2
2
0
2
Φ Φ . (2.10)
:
T x
q
k
x r x
( ) = + −
2
0
2
. (2.11)
)$ ! &
# q !
! . (,
$ # ! 10
5
/
2
, $
x
+ 4α a ⋅ t ⋅ iΦ * − 2 exp( −α ⋅ x) , (2.5)
2 a⋅t
! k- ! $ ;q- # !
# $;
* 2 ∞ ∞
Φ ( u) = exp( − ξ 2 )dξ iΦ ( u) = Φ * (ξ)dξ
*
πu u
-! $ .
-10
, t ≥ 10 , ,
"# ! # "# , .
$ ( δ = 1/ α << a ⋅ t ).
& (2.5) ! ,
2q a ⋅ t x
T(x, t ) = ⋅ iΦ * ; (2.6)
k 2 a⋅t
2q a ⋅ t
T(0, t ) = , (2.7)
π ⋅k
. . !
! " ! $" ! .
$ ! $ .
$ + (δ >> a ⋅ t ), ! $
! # , $ !
! :
q ⋅α ⋅ t
T(x, t ) = exp( −α ⋅ x); (2.8)
ρ⋅c
q ⋅α ⋅ t
T0 ( t ) = . (2.9)
ρ⋅c
0 ! $
(r0 ≈ 10 - 20 ); & r0 << a ⋅ t , $ " $
$ ! ! ,
! $ .
& ! . :
2q a ⋅ t x x 2 + r02
T(x, t ) = iΦ * − iΦ * . (2.10)
k 2 a⋅t 2 a⋅t
:
q
T ( x) = x 2 + r02 − x . (2.11)
k
) $ ! &
# q !
! . ( ,
$ # ! 105 / 2
, $
35
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