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(a) The parametric variational relation problem (VR): .
(VRP) with such linear data is called a linear variational relation problem.
Then we develop an algorithm to compute a solution of a linear variational relation problem.
Then the symmetric variational relation problem has at least one solution.
However, when the numerical relation problem is different from the numerical relation calculation, it is necessary to transform the numerical relation problem to a numerical relation calculation after understanding the cover story.
The variational relation problem was introduced in [1] and studied in a number of recent works [2 13].
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Lin and Wang [12] studied simultaneous variational relation problems (SVR) and related applications.
Further studies of variational relation problems were done in [36 43].
Further studies of variational relation problems have been done.
We propose a new approach to study variational relation problems.
For Sidgwick's illustrations do not necessarily involve power relation problems.
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