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Journal ArticleDOI

Optimal deployment of public charging stations for plug-in hybrid electric vehicles

TLDR
In this article, the authors developed an equilibrium modeling framework that captures the interactions among availability of public charging opportunities, prices of electricity, and destination and route choices of plug-in hybrid electric vehicles (PHEVs) at regional transportation and power transmission networks coupled by PHEVs.
Abstract
This paper develops an equilibrium modeling framework that captures the interactions among availability of public charging opportunities, prices of electricity, and destination and route choices of plug-in hybrid electric vehicles (PHEVs) at regional transportation and power transmission networks coupled by PHEVs. The modeling framework is then applied to determine an optimal allocation of a given number of public charging stations among metropolitan areas in the region to maximize social welfare associated with the coupled networks. The allocation model is formulated as a mathematical program with complementarity constraints, and is solved by an active-set algorithm. Numerical examples are presented to demonstrate the models and offer insights on the equilibrium of the coupled transportation and power networks, and optimally allocating resource for public charging infrastructure.

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Citations
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Journal ArticleDOI

An optimization framework for workplace charging strategies

TL;DR: In this paper, the authors developed an optimization framework for WPC strategies to satisfy all charging demand while explicitly addressing different eligible levels of charging technology and employees' demographic distributions, and demonstrated the applicability of the model using numerical examples based on national average data.
Journal ArticleDOI

An Analytical Planning Model to Estimate the Optimal Density of Charging Stations for Electric Vehicles

Yongjun Ahn, +1 more
- 17 Nov 2015 - 
TL;DR: The Estimating the Required Density of EV Charging (ERDEC) stations model is introduced, which is an analytical approach to estimating the optimal density of charging stations for certain urban areas, which are subsequently aggregated to city level planning.
Proceedings ArticleDOI

Demand-Aware Charger Planning for Electric Vehicle Sharing

TL;DR: It is proved that the \shortpro problem is NP-hard, and an approximation algorithm to solve the problem with a theoretical bound of $1-\frac1 e $ is designed, and some optimization techniques are devised to speed up the solution.
Journal ArticleDOI

Locating refuelling stations for alternative fuel vehicles: a review on models and applications

TL;DR: A comprehensive review of the approaches to strategically locating refuelling stations is presented in this paper, focusing more on applications than computational issues, where the authors identify two main elements of the approach: location modelling and demand estimation.
References
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Book

Nonlinear Programming

Book

Mathematical Programs with Equilibrium Constraints

TL;DR: Results in the book are expected to have significant impacts in such disciplines as engineering design, economics and game equilibria, and transportation planning, within all of which MPEC has a central role to play in the modelling of many practical problems.
Journal ArticleDOI

Foundations of dynamic traffic assignment : the past, the present and the future

TL;DR: This opening paper will summarize the current understanding of DTA, review the existing literature, make the connection to the approaches presented in this special issue, and attempt to hypothesize about the future.
Journal ArticleDOI

CONOPT—A Large-Scale GRG Code

TL;DR: It is concluded that GRG codes can be very competitive with other codes for large-scale nonlinear programming from both an efficiency and a reliability point of view.
Journal ArticleDOI

Mathematical Programs with Complementarity Constraints: Stationarity, Optimality, and Sensitivity

TL;DR: Several stationarity concepts, based on a piecewise smooth formulation, are presented and compared and Fiacco-McCormick type second order optimality conditions and an extension of the stability results of Robinson and Kojima are presented.
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