Published December 1, 2019 | Version v1
Journal article

Power law fluid model on wave mitigation, 2D simulation using smoothed particle hydrodynamics

  • 1. Informatics Department, Politeknik Negeri Indramayu, Indonesia. (Indonesia)
  • 2. Industrial and Financial Mathematics Research Group, Faculty of Mathematics and Natural Sciences, Institut Teknologi Bandung, Indonesia. (Indonesia)

Description

This article is focused on numerical modelling to describe influence of coastal vegetation in wave mitigation. The model based on Navier-Stokes equations with stress tensor written in power law model. Numerical approach used to solve the problem is SPH (Smoothed Particle Hydrodynamics). Three numerical simulation are conducted; plane Couette-Poiseuille flow, wave mitigation on flat bottom, and wave mitigation on incline bottom. The first simulation shows that our numerical results are in good agreement with analytic solution provided in [13]. The second simulation shows that existence of the coastal vegetation reduce the wave amplitude. Whereas the last simulation shows that the vegetation reduce the run up height. Further, the power law constant influences how high the run up. (paper)

Availability note (English)

Available from http://dx.doi.org/10.1088/1742-6596/1397/1/012070

Additional details

Publishing Information

Journal Title
Journal of Physics. Conference Series (Online)
Journal Volume
1397
Journal Issue
1
Journal Page Range
[8 p.]
ISSN
1742-6596

Conference

Title
6. International Conference on Research, Implementation, and Education of Mathematics and Science
Dates
12-13 Jul 2019
Place
Yogyakarta (Indonesia)

INIS

Country of Publication
United Kingdom
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
53063415
Subject category
S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS; S42: ENGINEERING;
Resource subtype / Literary indicator
Conference
Descriptors DEI
ANALYTICAL SOLUTION; COMPUTERIZED SIMULATION; FLUIDS; HYDRODYNAMICS; LAMINAR FLOW; MITIGATION; NAVIER-STOKES EQUATIONS; TENSORS
Descriptors DEC
DIFFERENTIAL EQUATIONS; EQUATIONS; FLUID FLOW; FLUID MECHANICS; MATHEMATICAL SOLUTIONS; MECHANICS; PARTIAL DIFFERENTIAL EQUATIONS; SIMULATION