The convergence of diagonalization algorithms for asymmetric network equilibrium problems
We provide a sufficient condition for the convergence of diagonalization algorithms for equilibrium traffic assignment problems with asymmetric Jacobian matrix B(v) of the link user cost mapping s(v) of the flow v. When , where D(v*) > 0 is the diagonal of B(v*) and v* is the equilibrium flow, we demonstrate a local convergence theorem for nonlinear cost functions. The implication of this result for practical applications of the model are outlined.
Year of publication: |
1982
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Authors: | Florian, Michael ; Spiess, Heinz |
Published in: |
Transportation Research Part B: Methodological. - Elsevier, ISSN 0191-2615. - Vol. 16.1982, 6, p. 477-483
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Publisher: |
Elsevier |
Saved in:
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