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Stability analysis is performed using bifurcation theory and continuation methods.
Our proofs are mainly based on continuation methods.
Condensation and continuation methods are used to accelerate calculation.
The paper presents a contribution to overcome this difficulty by using continuation methods.
We will see that these assumptions are essential for the local feasibility of the continuation methods.
The theory and practice of the continuation methods are well-spread (see, e.g., [3, 71, 87]).
We follow non-trivial solution branches bifurcating from the trivial solution branch via numerical continuation methods.
Similar(4)
This optimization problem is numerically solvable by a continuation method.
The developed continuation method is presented in the following.
A second approach is to use the continuation method.
The comparison is made with preliminary results obtained by a one parameter continuation method [1].
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