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Dynamic Evaluation of Traffic Noise through Standard and Multifractal Models

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URI: http://hdl.handle.net/10498/24181

DOI: 10.3390/sym12111857

ISSN: 2073-8994

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2020_634.pdf (23.83Mb)
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Author/s
Petrovici, Alina; Cueto Ancela, José LuisAuthority UCA; Nede, Valetin; Nava, Enrique; Nedeff, Florin; Hernández Molina, RicardoAuthority UCA; Bujoreanu, Carmen; Irimiciuc, Stefan Andrei; Agop, Maricel
Date
2020-11
Department
Ciencias y Técnicas de la Navegación y Construcciones Navales; Máquinas y Motores Térmicos
Source
Symmetry 2020, 12(11), 1857
Abstract
Traffic microsimulation models use the movement of individual driver-vehicle-units (DVUs) and their interactions, which allows a detailed estimation of the traffic noise using Common Noise Assessment Methods (CNOSSOS). The Dynamic Traffic Noise Assessment (DTNA) methodology is applied to real traffic situations, then compared to on-field noise levels from measurement campaigns. This makes it possible to determine the influence of certain local traffic factors on the evaluation of noise. The pattern of distribution of vehicles along the avenue is related to the logic of traffic light control. The analysis of the inter-cycles noise variability during the simulation and measurement time shows no influence from local factors on the prediction of the dynamic traffic noise assessment tool based on CNOSSOS. A multifractal approach of acoustic waves propagation and the source behaviors in the traffic area are implemented. The novelty of the approach also comes from the multifractal model's freedom which allows the simulation, through the fractality degree, of various behaviors of the acoustic waves. The mathematical backbone of the model is developed on Cayley-Klein-type absolute geometries, implying harmonic mappings between the usual space and the Lobacevsky plane in a Poincare metric. The isomorphism of two groups of SL(2R) type showcases joint invariant functions that allow associations of pulsations-velocities manifolds type
Subjects
traffic noise; traffic microsimulation model; multifractal approach
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