Models and algorithms for addressing travel time variability: Applications from optimal path finding and traffic equilibrium problems
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[1] Pitu Mirchandani,et al. Generalized Traffic Equilibrium with Probabilistic Travel Times and Perceptions , 1987, Transp. Sci..
[2] Randolph W. Hall,et al. The Fastest Path through a Network with Random Time-Dependent Travel Times , 1986, Transp. Sci..
[3] Sumit Sarkar,et al. A Relaxation-Based Pruning Technique for a Class of Stochastic Shortest Path Problems , 1996, Transp. Sci..
[4] R B Noland. INFORMATION IN A TWO-ROUTE NETWORK WITH RECURRENT AND NON-RECURRENT CONGESTION. IN: BEHAVIORAL AND NETWORK IMPACTS OF DRIVER INFORMATION SYSTEMS , 1999 .
[5] Henry X. Liu,et al. Considering Risk-Taking Behavior in Travel Time Reliability , 2005 .
[6] Hai Yang,et al. A self-adaptive projection and contraction algorithm for the traffic assignment problem with path-specific costs , 2001, Eur. J. Oper. Res..
[7] J. G. Wardrop,et al. Some Theoretical Aspects of Road Traffic Research , 1952 .
[8] Stephen D. Clark,et al. Modelling network travel time reliability under stochastic demand , 2005 .
[9] Randolph W. Hall,et al. Non-recurrent congestion: How big is the problem? Are traveler information systems the solution? , 1993 .
[10] D. Bertsekas,et al. Projection methods for variational inequalities with application to the traffic assignment problem , 1982 .
[11] André de Palma,et al. Route choice decision under travel time uncertainty , 2005 .
[12] Andrew V. Goldberg,et al. Shortest paths algorithms: Theory and experimental evaluation , 1994, SODA '94.
[13] P.H.J. van der Mede,et al. Driver information and the (de)formation of habit in route choise , 1999 .
[14] Shlomo Bekhor,et al. Investigation of Stochastic Network Loading Procedures , 1998 .
[15] H. Z. Aashtiani. The multi-modal traffic assignment problem. , 1979 .
[16] T de la Barra,et al. Multidimensional path search and assignment , 1993 .
[17] Melvyn Sim,et al. Robust discrete optimization and network flows , 2003, Math. Program..
[18] Yafeng Yin,et al. Assessing Performance Reliability of Road Networks Under Nonrecurrent Congestion , 2001 .
[19] Hillel Bar-Gera,et al. Origin-Based Algorithm for the Traffic Assignment Problem , 2002, Transp. Sci..
[20] Robert E. Kalaba,et al. Dynamic Programming and Modern Control Theory , 1966 .
[21] Pitu B. Mirchandani,et al. Shortest distance and reliability of probabilistic networks , 1976, Comput. Oper. Res..
[22] M. Fukushima. A modified Frank-Wolfe algorithm for solving the traffic assignment problem , 1984 .
[23] Yang Jian,et al. On the robust shortest path problem , 1998, Comput. Oper. Res..
[24] Zhong Zhou,et al. Alpha Reliable Network Design Problem , 2007 .
[25] Michael Florian,et al. An efficient implementation of the "partan" variant of the linear approximation method for the network equilibrium problem , 1987, Networks.
[26] David Bernstein,et al. Solving the Nonadditive Traffic Equilibrium Problem , 1997 .
[27] R. Rockafellar,et al. Conditional Value-at-Risk for General Loss Distributions , 2001 .
[28] William H. K. Lam,et al. IMPACT OF ROAD PRICING ON THE NETWORK RELIABILITY , 2005 .
[29] Y. She. Urban Transportation Networks: Equilibrium Analysis with Mathematical Programming Methods , 1985 .
[30] Kenneth A. Small,et al. THE SCHEDULING OF CONSUMER ACTIVITIES: WORK TRIPS , 1982 .
[31] T. A. J. Nicholson,et al. Finding the Shortest Route between Two Points in a Network , 1966, Comput. J..
[32] Zhong Zhou,et al. An extended alternating direction method for variational inequality problems with linear equality and inequality constraints , 2007, Appl. Math. Comput..
[33] Hong Kam Lo,et al. Network with degradable links: capacity analysis and design , 2003 .
[34] Fred W. Glover,et al. A New Polynomially Bounded Shortest Path Algorithm , 1985, Oper. Res..
[35] A. Weintraub,et al. Accelerating convergence of the Frank-Wolfe algorithm☆ , 1985 .
[36] Y. Asakura. RELIABILITY MEASURES OF AN ORIGIN AND DESTINATION PAIR IN A DETERIORATED ROAD NETWORK WITH VARIABLE FLOWS , 1998 .
[37] Mark S. Daskin,et al. The α‐reliable mean‐excess regret model for stochastic facility location modeling , 2006 .
[38] Zhong Zhou,et al. Assessing Network Vulnerability Using A Combined Travel Demand Model , 2007 .
[39] Robert B. Noland,et al. VALUATION OF TRAVEL-TIME SAVINGS AND PREDICTABILITY IN CONGESTED CONDITIONS FOR HIGHWAY USER-COST ESTIMATION , 1999 .
[40] R. Kalaba,et al. Arriving on Time , 2005 .
[41] Helmut Mausser,et al. ALGORITHMS FOR OPTIMIZATION OF VALUE AT-RISK* , 2002 .
[42] Mario Binetti,et al. Stochastic equilibrium traffic assignment with value-of-time distributed among users , 1998 .
[43] Brian C. Dean,et al. Algorithms for minimum‐cost paths in time‐dependent networks with waiting policies , 2004, Networks.
[44] Agachai Sumalee,et al. Robust transport network capacity planning with demand uncertainty , 2008 .
[45] M. Bierlaire,et al. Discrete Choice Methods and their Applications to Short Term Travel Decisions , 1999 .
[46] Yueyue Fan,et al. Optimal Routing for Maximizing the Travel Time Reliability , 2006 .
[47] Shlomo Bekhor,et al. FORMULATIONS OF EXTENDED LOGIT STOCHASTIC USER EQUILIBRIUM ASSIGNMENTS , 1999 .
[48] Zhong Zhou,et al. Production, Manufacturing and Logistics Alternative Formulations of a Combined Trip Generation, Trip Distribution, Modal Split, and Trip Assignment Model , 2022 .
[49] Edsger W. Dijkstra,et al. A note on two problems in connexion with graphs , 1959, Numerische Mathematik.
[50] Henry X. Liu,et al. Uncovering the contribution of travel time reliability to dynamic route choice using real-time loop data , 2004 .
[51] P. Glasserman,et al. Monte Carlo methods for security pricing , 1997 .
[52] E. Cascetta,et al. A MODIFIED LOGIT ROUTE CHOICE MODEL OVERCOMING PATH OVERLAPPING PROBLEMS. SPECIFICATION AND SOME CALIBRATION RESULTS FOR INTERURBAN NETWORKS , 1996 .
[53] M G H Bell. STOCHASTIC USER EQUILIBRIUM ASSIGNMENT AND ITERATIVE BALANCING. , 1993 .
[54] P. Bovy,et al. ROUTE CHOICE: WAYFINDING IN TRANSPORT NETWORKS , 1990 .
[55] Dan Rosen,et al. Measuring Portfolio Risk Using Quasi Monte Carlo Methods , 1998 .
[56] Stephen J. Garland,et al. Algorithm 97: Shortest path , 1962, Commun. ACM.
[57] R. Asmuth. Traffic network equilibria , 1978 .
[58] Michael G.H. Bell,et al. Risk-averse user equilibrium traffic assignment: an application of game theory , 2002 .
[59] Stuart E. Dreyfus,et al. An Appraisal of Some Shortest-Path Algorithms , 1969, Oper. Res..
[60] Yueyue Fan,et al. Shortest paths in stochastic networks with correlated link costs , 2005 .
[61] Yasuo Asakura,et al. Road network reliability caused by daily fluctuation of traffic flow , 1991 .
[62] Jonathan F. Bard,et al. ARC reduction and path preference in stochastic acyclic networks , 1991 .
[63] Shlomo Bekhor,et al. Congestion, Stochastic, and Similarity Effects in Stochastic: User-Equilibrium Models , 2000 .
[64] Ronald Prescott Loui,et al. Optimal paths in graphs with stochastic or multidimensional weights , 1983, Commun. ACM.
[65] Zhong Zhou,et al. Assessing Network Vulnerability of Degradable Transportation Systems: An Accessibility Based Approach , 2007 .
[66] William H. K. Lam,et al. USE OF TRAVEL DEMAND SATISFACTION TO ASSESS ROAD NETWORK RELIABILITY , 2007 .
[67] Robert B. Noland,et al. Travel-time uncertainty, departure time choice, and the cost of morning commutes , 1995 .
[68] Maurice Snowdon,et al. Network Flow Programming , 1980 .
[69] Hong Kam Lo,et al. Capacity reliability of a road network: an assessment methodology and numerical results , 2002 .
[70] Zhong Zhou,et al. Self-Adaptive Gradient Projection Algorithm for Solving Nonadditive Traffic Equilibrium Problem , 2006 .
[71] Zhaowang Ji,et al. Path finding under uncertainty , 2005 .
[72] Zhaowang Ji,et al. Mean-Variance Model for the Build-Operate-Transfer Scheme Under Demand Uncertainty , 2003 .
[73] Mike Maher,et al. Algorithms for logit-based stochastic user equilibrium assignment , 1998 .
[74] Anthony Chen,et al. Computational study of state-of-the-art path-based traffic assignment algorithms , 2002, Math. Comput. Simul..
[75] David Bernstein,et al. The Traffic Equilibrium Problem with Nonadditive Path Costs , 1995, Transp. Sci..
[76] J. A. Ventura,et al. Finiteness in restricted simplicial decomposition , 1985 .
[77] Michael Patriksson,et al. An algorithm for the stochastic user equilibrium problem , 1996 .
[78] Kara M. Kockelman,et al. The propagation of uncertainty through travel demand models: An exploratory analysis , 2000 .
[79] Hillel Bar-Gera,et al. Convergence of Traffic Assignments: How Much Is Enough? 1 , 2004 .
[80] Terence Chonchoi Lam. THE EFFECT OF VARIABILITY OF TRAVEL TIME ON ROUTE AND TIME-OF-DAY CHOICE , 2000 .
[81] Antonino Vitetta,et al. A model of route perception in urban road networks , 2002 .
[82] Toshinao Yoshiba,et al. On the Validity of Value-at-Risk: Comparative Analyses with Expected Shortfall , 2002 .
[83] Philippe Artzner,et al. Coherent Measures of Risk , 1999 .
[84] R. Rockafellar,et al. Optimization of conditional value-at risk , 2000 .
[85] Sanjay Mehrotra,et al. On the Implementation of a Primal-Dual Interior Point Method , 1992, SIAM J. Optim..
[86] D. Brownstone,et al. Drivers' Willingness-to-Pay to Reduce Travel Time: Evidence from the San Diego I-15 Congestion Pricing Project , 2002 .
[87] H. Frank,et al. Shortest Paths in Probabilistic Graphs , 1969, Oper. Res..
[88] Yafeng Yin. A Scenario-based Model for Fleet Allocation of Freeway Service Patrols , 2008 .
[89] Y Iida,et al. Transportation Network Analysis , 1997 .
[90] Shing Chung Josh Wong,et al. Optimizing capacity reliability and travel time reliability in the network design problem , 2007 .
[91] Shlomo Bekhor,et al. Adaptation of Logit Kernel to Route Choice Situation , 2002 .
[92] S. Sarkar,et al. Stochastic Shortest Path Problems with Piecewise-Linear Concave Utility Functions , 1998 .
[93] Eric J. Miller,et al. URBAN TRANSPORTATION PLANNING: A DECISION-ORIENTED APPROACH , 1984 .
[94] Ravindra K. Ahuja,et al. Network Flows: Theory, Algorithms, and Applications , 1993 .
[95] John N. Tsitsiklis,et al. Neuro-Dynamic Programming , 1996, Encyclopedia of Machine Learning.
[96] William H. K. Lam,et al. A Reliability-Based Stochastic Traffic Assignment Model for Network with Multiple User Classes under Uncertainty in Demand , 2006 .
[97] M. Ben-Akiva,et al. MODELLING INTER URBAN ROUTE CHOICE BEHAVIOUR , 1984 .
[98] Hossein Soroush,et al. Path Preferences and Optimal Paths in Probabilistic Networks , 1985, Transp. Sci..
[99] Hong Kam Lo,et al. Doubly Uncertain Transport Network: Degradable Link Capacity and Perception Variations in Traffic Conditions , 2006 .
[100] S. Travis Waller,et al. On the online shortest path problem with limited arc cost dependencies , 2002, Networks.
[101] Deren Han,et al. A Modified Alternating Direction Method for Variational Inequality Problems , 2002 .
[102] Y. Nie,et al. Arriving-on-time problem : Discrete algorithm that ensures convergence , 2006 .
[103] Ennio Cascetta,et al. Transportation Systems Engineering: Theory and Methods , 2001 .
[104] Yasunori Iida,et al. RISK ASSIGNMENT: A NEW TRAFFIC ASSIGNMENT MODEL CONSIDERING THE RISK OF TRAVEL TIME VARIATION. , 1993 .
[105] F. Glover,et al. A computational analysis of alternative algorithms and labeling techniques for finding shortest path trees , 1979, Networks.
[106] L. B. Fu,et al. Expected Shortest Paths in Dynamic and Stochastic Traf c Networks , 1998 .
[107] Haitham Al-Deek,et al. New Methodology for Estimating Reliability in Transportation Networks with Degraded Link Capacities , 2006, J. Intell. Transp. Syst..
[108] Mohamed Abdel-Aty,et al. Exploring route choice behavior using geographic information system-based alternative routes and hypothetical travel time information input , 1995 .
[109] Hani S. Mahmassani,et al. Least Expected Time Paths in Stochastic, Time-Varying Transportation Networks , 1999, Transp. Sci..
[110] Shirish S. Joshi,et al. A Mean-Variance Model for Route Guidance in Advanced Traveler Information Systems , 2001, Transp. Sci..
[111] E. Cascetta,et al. STOCHASTIC USER EQUILIBRIUM ASSIGNMENT WITH EXPLICIT PATH ENUMERATION: COMPARISON OF MODELS AND ALGORITHMS , 1997 .
[112] Robert B. Dial,et al. Algorithm 360: shortest-path forest with topological ordering [H] , 1969, CACM.
[113] Qiang Meng,et al. Demand-Driven Traffic Assignment Problem Based on Travel Time Reliability , 2006 .
[114] L. Fenton. The Sum of Log-Normal Probability Distributions in Scatter Transmission Systems , 1960 .
[115] Mike Maher,et al. ALGORITHMS FOR SOLVING THE PROBIT PATH-BASED STOCHASTIC USER EQUILIBRIUM TRAFFIC ASSIGNMENT PROBLEM WITH ONE OR MORE USER CLASSES , 2002 .
[116] T. Lindvall. ON A ROUTING PROBLEM , 2004, Probability in the Engineering and Informational Sciences.
[117] A. Goldberg,et al. A heuristic improvement of the Bellman-Ford algorithm , 1993 .
[118] Carlos F. Daganzo,et al. On Stochastic Models of Traffic Assignment , 1977 .
[119] Hong Kam Lo,et al. Traffic equilibrium problem with route-specific costs: formulation and algorithms , 2000 .
[120] R. Fisher,et al. 148: Moments and Cumulants in the Specification of Distributions. , 1938 .
[121] Robert B. Noland,et al. Simulating Travel Reliability , 1997 .
[122] Arnold Neumaier,et al. Introduction to Numerical Analysis , 2001 .
[123] C. Fisk. Some developments in equilibrium traffic assignment , 1980 .
[124] Shlomo Bekhor,et al. EFFECTS OF CHOICE SET SIZE AND ROUTE CHOICE MODELS ON PATH-BASED TRAFFIC ASSIGNMENT , 2008 .
[125] James J. Solberg,et al. The Stochastic Shortest Route Problem , 1980, Oper. Res..
[126] Huizhao Tu,et al. Travel time unreliability on freeways: Why measures based on variance tell only half the story , 2008 .
[127] A. Nagurney. Network Economics: A Variational Inequality Approach , 1992 .
[128] Hani S. Mahmassani,et al. Time dependent, shortest-path algorithm for real-time intelligent vehicle highway system applications , 1993 .
[129] Rajan Batta,et al. The Variance-Constrained Shortest Path Problem , 1994, Transp. Sci..
[130] Hong Kam Lo,et al. A capacity related reliability for transportation networks , 1999 .
[131] Agachai Sumalee,et al. Modeling impacts of adverse weather conditions on a road network with uncertainties in demand and supply , 2008 .
[132] J. Aitchison,et al. The lognormal distribution : with special reference to its uses in economics , 1957 .
[133] E. Martins,et al. An algorithm for the ranking of shortest paths , 1993 .
[134] T. Koopmans,et al. Studies in the Economics of Transportation. , 1956 .
[135] W. Y. Szeto,et al. Risk-Averse Traffic Assignment with Elastic Demands: NCP Formulation and Solution Method for Assessing Performance Reliability , 2006 .
[136] F. Facchinei,et al. Finite-Dimensional Variational Inequalities and Complementarity Problems , 2003 .
[137] A. Alfa,et al. Algorithms for solving fisk's stochastic traffic assignment model , 1991 .
[138] Anthony Chen,et al. FASTER FRANK-WOLFE TRAFFIC ASSIGNMENT WITH NEW FLOW UPDATE SCHEME , 2002 .
[139] D. Tasche,et al. On the coherence of expected shortfall , 2001, cond-mat/0104295.
[140] D. Van Vliet,et al. A Full Analytical Implementation of the PARTAN/Frank-Wolfe Algorithm for Equilibrium Assignment , 1990, Transp. Sci..
[141] Fan Yang,et al. Moments Analysis for Improving Decision Reliability Based on Travel Time , 2006 .
[142] Hong Kam Lo,et al. Degradable transport network: Travel time budget of travelers with heterogeneous risk aversion , 2006 .
[143] Whk Lam,et al. A demand driven travel time reliability-based traffic assignment problem , 2006 .
[144] Michael G.H. Bell,et al. A game theory approach to measuring the performance reliability of transport networks , 2000 .
[145] Hossein Soroush,et al. Optimal paths in probabilistic networks: A case with temporary preferences , 1985, Comput. Oper. Res..
[146] David P. Watling,et al. User equilibrium traffic network assignment with stochastic travel times and late arrival penalty , 2006, Eur. J. Oper. Res..
[147] Zhong Zhou,et al. Comparative Analysis of Three User Equilibrium Models Under Stochastic Demand , 2008 .
[148] Giorgio Gallo,et al. SHORTEST PATH METHODS IN TRANSPORTATION MODELS , 1984 .
[149] Le Blanc. MATHEMATICAL PROGRAMMING ALGORITHMS FOR LARGE SCALE NETWORK EQUILIBRIUM AND NETWORK DESIGN PROBLEMS , 1973 .
[150] George B. Dantzig,et al. ALL SHORTEST ROUTES IN A GRAPH , 1966 .