Математическое моделирование. Черный А.А. - 52 стр.

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52
y = a
′
o
+ a
1n
⋅
x
1n
+ a
1r
⋅
x
1r
,
где a
′
o
= c
′
o
+ c
2n
⋅
x
2n
+ c
2r
⋅
x
2r
; a
1n
= d
′
o
+ d
2n
⋅
x
2n
+ d
2r
⋅
x
2r ;
a
1r
= e
′
o
+ e
2n
⋅
x
2n
+ e
2r
⋅
x
2r
; с
′
o
= f
′
o
⋅
x
o
+ f
3n
⋅
x
3n
+ f
3r
⋅
x
3r
;
c
2n
= q
′
o
+ q
3n
⋅
x
3n
+ q
3r
⋅
x
3r ;
c
2r
= h
′
o
+ h
3n
⋅
x
3n
+ h
3r
⋅
x
3r
;
d
′
o
= k
′
o
+ k
3n
⋅
x
3n
+ k
3r
⋅
x
3r
; d
2n
= l
′
o
+ l
3n
⋅
x
3n
+ l
3r
⋅
x
3r
;
d
2r
= m
′
o
+ m
3n
⋅
x
3n
+ m
3r
⋅
x
3r
; e
′
o
= p
′
o
+ p
3n
⋅
x
3n
+ p
3r
⋅
x
3r
;
е
2n
= t
′
o
+ t
3n
⋅
x
3n
+ t
3r
⋅
x
3r
; e
2r
= v
′
o
+ v
3n
⋅
x
3n
+ v
3r
⋅
x
3r
.
Рис. 11. Схема пространственного расположения точек, соот-
ветствующих номерам строк планов 2
3
, 3
3
: в точке 1 величина y
1
при х
1а
,
х
2а
, х
3а
; в точке 2 величина у
2
при x
1b
, х
2а
, х
3а
и т.д.(см.табл.17) 
        y = a′o + a1n ⋅ x1n + a1r ⋅ x1r ,
  где a′o = c′o + c2n ⋅ x2n + c2r ⋅ x2r ;   a1n = d′o + d2n ⋅ x2n + d2r ⋅ x2r ;
      a1r = e′o + e2n ⋅ x2n + e2r ⋅ x2r ;     с′o = f′o⋅xo + f3n ⋅ x3n + f3r ⋅ x3r;
      c2n = q′o + q3n ⋅ x3n + q3r ⋅ x3r ;    c2r = h′o + h3n ⋅ x3n + h3r ⋅ x3r ;
     d′o = k′o + k3n ⋅ x3n + k3r ⋅ x3r;     d2n = l′o + l3n ⋅ x3n + l3r ⋅ x3r;
      d2r = m′o + m3n ⋅ x3n + m3r ⋅ x3r;     e′o = p′o + p3n ⋅ x3n + p3r ⋅ x3r;
     е2n = t′o + t3n ⋅ x3n + t3r ⋅ x3r;     e2r = v′o + v3n ⋅ x3n + v3r ⋅ x3r.




      Рис. 11. Схема пространственного расположения точек, соот-
ветствующих номерам строк планов 23 , 33 : в точке 1 величина y1 при х1а,
      х2а, х3а; в точке 2 величина у2 при x1b, х2а, х3а и т.д.(см.табл.17)




                                        52

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