S
S. L. Dhingra
Researcher at Indian Institute of Technology Bombay
Publications - 24
Citations - 608
S. L. Dhingra is an academic researcher from Indian Institute of Technology Bombay. The author has contributed to research in topics: Traffic flow & Public transport. The author has an hindex of 14, co-authored 24 publications receiving 569 citations. Previous affiliations of S. L. Dhingra include Sardar Patel College of Engineering.
Papers
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Modeling congestion on urban roads and assessing level of service
TL;DR: Modeling congestion has provided a quantitative basis for understanding the contribution of different vehicle types in overall congestion, and it is useful for evolving the policy for congestion mitigation.
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Development of feeder routes for suburban railway stations using heuristic approach
Prabhat Shrivastav,S. L. Dhingra +1 more
TL;DR: The heuristic algorithm is a part of a model that has been developed for operational integration of suburban railway stations and public buses and the demand-deviated feeder routes were developed for Bombay Electric Supply and Transport buses.
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Heterogeneous traffic flow modelling for an arterial using grid based approach
TL;DR: In this paper, a grid-based model for heterogeneous traffic flow simulation is proposed, where the road space is divided into a grid of equally sized cells, and each vehicle type occupies one or more cells as per its size unlike CA traffic flow model where each vehicle is represented by a single cell.
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Development of Coordinated Schedules using Genetic Algorithms
TL;DR: In this study, the Andheri and Vileparle suburban railway stations in Mumbai, India are taken as study locations, and schedule coordination between suburban trains and public buses [Bombay Electric and Suburban Transport (BEST) buses] at these suburban Railway stations is attempted.
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Developing Integrated Schedules for Urban Rail and Feeder Bus Operation
Ashish Verma,S. L. Dhingra +1 more
TL;DR: In this article, a model for developing optimal integrated schedules for urban rail and feeder bus operation is discussed, which consists of two parts: train scheduling submodel and schedule coordination submodel, which are formulated as combinatorial type optimization problems.