Academicia: An International Multidisciplinary Research Journal


ACADEMICIA  To be specific, let‘s assume  . Then it is easy to see that an arbitrary VKSODP has the  form Many fixed points



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ACADEMICIA-MAY-2021-FULL-JOURNAL (1)

ACADEMICIA 
To be specific, let‘s assume 
. Then it is easy to see that an arbitrary VKSODP has the 
form
Many fixed points. 
The set of Fix (W) -fixed points of the VQSOBP, the fixed points of the 
operator W are solutions of the equation
 
those. 
(13) 
In the system of linear equations (13) in the right n-1 equations, we replace x 
n
with
and get 


ISSN: 2249-7137 Vol. 11, Issue 5, May 2021 Impact Factor: SJIF 2021 = 7.492 
ACADEMICIA: An International Multidisciplinary Research Journal 
https://saarj.com 
ACADEMICIA 
From a system of linear equations (with respect to 
) (14) using Cramer‘s 
method, we find the unknowns 

Let us denote by 
the matrix consisting of the coefficients of system (14) and by 
the matrix obtained from the matrix 
С
by replacing the s-th column with the 
column of free terms, where
Determinants are denoted by 
From (15) and (16) it follows that each element of the s-row of the determinant 
contains 
the factor
.
 
Then the determinant 
can be written as
Where 

 
Therefore, if 
, the solution to system (14) is unique and has the form
(17) 
Using (17), from (13) we obtain
 
We denote


ISSN: 2249-7137 Vol. 11, Issue 5, May 2021 Impact Factor: SJIF 2021 = 7.492 
ACADEMICIA: An International Multidisciplinary Research Journal 
https://saarj.com 
ACADEMICIA 
Then (18) takes the form
Thus, the problem of describing the fixed points of the operator W is reduced to finding the fixed 
points of the operator V:
of a certain right-hand side of (20), i.e.

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