Abstract

The short-term interactions between on-street and garage parking policies and the associated parking pricing can be highly influential to the searching-for-parking traffic and the overall traffic performance in the network. In this paper, we develop a macroscopic on-street and garage parking decision model and integrate it into a traffic system with an on-street and garage parking search model over time. We formulate an on-street and garage parking-state-based matrix that describes the system dynamics of urban traffic based on different parking-related states and the number of vehicles that transition through each state in a time slice. This macroscopic modeling approach is based on aggregated data at the network level over time. This leads to data collection savings and a reduction in computational costs compared to most of the existing parking/traffic models. This easy to implement methodology can be solved with a simple numerical solver. All parking searchers face the decision to drive to a parking garage or to search for an on-street parking space in the network. This decision is affected by several parameters including the on-street and garage parking fees. Our model provides a preliminary idea for city councils regarding the short-term impacts of on-street and garage parking policies (e.g., converting on-street parking to garage parking spaces, availability of garage usage information to all drivers) and parking pricing policies on: searching-for-parking traffic (cruising), the congestion in the network (traffic performance), the total driven distance (environmental impact), as well as the revenue created for the city by the hourly on-street and garage parking fee rates. This model can be used to analyze how on-street and garage parking policies can affect traffic performance; and how traffic performance can affect the decision to use on-street or garage parking. The proposed methodology is illustrated with a case study of an area within the city of Zurich, Switzerland.

Highlights

  • As the population in urban areas is increasing, more and more cars need to nd parking spaces in city centers. ese vehicles normally have the choice between on-street and garage parking

  • O -street parking is referred to as garage parking. e macroscopic model is built on a tra c system with a parking search model over time

  • What is the ideal ratio between on-street and garage parking fees to attract drivers such that they avoid cruising for on-street parking? We study the impacts of a limited on-street and garage capacity in combination with di erent on-street and garage parking pricing parameters, i.e., due to the limited number of garage parking spaces and di erent related pricing schemes, congestion might occur and a ect the tra c performance in the network

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Summary

Introduction

As the population in urban areas is increasing, more and more cars need to nd parking spaces in city centers. ese vehicles normally have the choice between on-street and garage parking. Benenson et al [19] develop an agent-based parking model for a city by simulating the behavior of each driver in comparison to our macroscopic framework based on aggregated data Further studies use this agent-based parking model to analyze different parking policies [20], estimate city parking patterns [21], explore cruising-for-parking [22, 23] and evaluate parking planning projects for large parking garages [24]. Liu and Geroliminis [30] use an MFD approach to investigate how cruising-for-onstreet-parking influences the commuters’ morning peak and develop a dynamic parking pricing model to reduce total social cost They do not consider garage parking in its framework. With limited data collection efforts, our macroscopic on-street and garage parking decision model shows the influence of different on-street and garage parking pricing ratios on the average searching time/distance.

On-Street and Garage Parking Decision
Applications
Impacts of Converting On-Street Parking to Garage Parking
Conclusions
Section 4.6: Conversion rate from on-street to garage parking
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