2019
DOI: 10.1007/s11067-019-09449-6
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Subnetwork Origin-Destination Matrix Estimation Under Travel Demand Constraints

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Cited by 7 publications
(3 citation statements)
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“…All these studies consider the treatment of congestion effects in the network. The optimization model applying EM for origin-destination trip matrix estimation with fuzzy entropic [10], the estimation of freight tour flows using fuzzy entropic [28], estimating OD matrixes under travel demand constraints [29], modeling interregional transportation [30], modeling taxi trip distributions [31], input-output analysis [32], and modeling highway traffic flows [33] are some other works developed using EM.…”
Section: Em In Transportation Modelingmentioning
confidence: 99%
See 1 more Smart Citation
“…All these studies consider the treatment of congestion effects in the network. The optimization model applying EM for origin-destination trip matrix estimation with fuzzy entropic [10], the estimation of freight tour flows using fuzzy entropic [28], estimating OD matrixes under travel demand constraints [29], modeling interregional transportation [30], modeling taxi trip distributions [31], input-output analysis [32], and modeling highway traffic flows [33] are some other works developed using EM.…”
Section: Em In Transportation Modelingmentioning
confidence: 99%
“…where R: number of possible routes (tours) in the bus system; r: Node sequence (or tour), an ordered set of the nodes visited by a bus, from the start node until the end node; N: total number of nodes in the system; Q: total number of links with traffic counts in the system; t r : number of bus journeys (tour flow) following node sequence (or tour) r (a listing of the nodes visited), i.e., the number of buses that travel along the same tour; Or 1 i , Or 2 i , Or 3 i : triangular parameters for bus tour production; Cr 1 , Cr 2 , Cr 3 : triangular parameters for total cost in the transit system; Vr 1 a , Vr 2 a , Vr 3 a : triangular parameters for bus traffic counts (volume); C r : Cost of tour r, associated with travel on the tour; δ ri : a binary parameter equal to 1 if node i is in tour r, equal to 0 otherwise; δ ra : a binary parameter equal to 1 if the tour r uses link a, equal to 0 otherwise. The model above, presented in Equation (29) to Equation (32), has been rewritten in Equation (33) to Equation (40). The constraints are represented in the Equation (30) to Equation (32).…”
Section: Tts Formulation Using the Fuzzy Logic Formulationmentioning
confidence: 99%
“…Informasi mengenai kedua hal tersebut dapat diperoleh melalui matriks origin-destination. M atriks origin-destination adalah matriks yang setiap selnya merupakan jumlah perjalanan dari titik asal (baris) ke tujuan (kolom) [1] [2].…”
Section: Pendahuluanunclassified