2008
DOI: 10.1007/s11067-007-9059-y
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A Relaxation Approach for Estimating Origin–Destination Trip Tables

Abstract: Static O–D estimation problem, Bi-level program, Relaxation, Column generation,

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Cited by 29 publications
(15 citation statements)
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References 18 publications
(24 reference statements)
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“…However, few researchers consider regional aggregation and spatial differentiation for both source and sink regions. This is mainly limited by the fact that it was difficult to obtain detailed nationwide tourist flow statistics in the past, and many advanced regional division methods have not been introduced into the analysis of tourist flows [49]. Some scholars analyze tourism flow from the perspective of spatial structure and influencing mechanisms by using GIS technology and complex network analysis models.…”
Section: Introductionmentioning
confidence: 99%
“…However, few researchers consider regional aggregation and spatial differentiation for both source and sink regions. This is mainly limited by the fact that it was difficult to obtain detailed nationwide tourist flow statistics in the past, and many advanced regional division methods have not been introduced into the analysis of tourist flows [49]. Some scholars analyze tourism flow from the perspective of spatial structure and influencing mechanisms by using GIS technology and complex network analysis models.…”
Section: Introductionmentioning
confidence: 99%
“…A sensitivity-based algorithm by Josefsson and Patriksson [38] and a heuristic algorithm by Yang [91] are commonly used to solve for it. In addition, Nie and Zhang [58] relaxes the UE-based ODE to a one-level optimization problem, enhanced by Shen and Wynter [72] with a convex relaxation program on a one-level optimization problem. Remark 6.…”
Section: Remark 5 Formulation 22 Is Non-convexmentioning
confidence: 99%
“…In principle, such a model can be viewed as a reduced version of combined trip distribution and traffic assignment models because it in fact estimates origin-destination flows and link flows simultaneously. In particular, the network equilibrium implied in those existing models of this type is specified by two types of mathematical forms: (a) nonlinear forms of link flows, typically written as a CO or VI (41)(42)(43)(44)(45)(46)(47), and (b) linear forms of origin-destination costs (48)(49)(50)(51), in which origin-destination costs can be conveniently calculated from the given link counts in concert with link cost functions.…”
Section: Trip Matrix Estimationmentioning
confidence: 99%