Abstract
1-D numerical simulation is conducted for compression stroke of air inside a flat piston-cylinder pattern using Smoothed Particle Hydrodynamics (SPH) and explicit time integration methods. Flow and fluid properties are calculated and represented during the whole stroke time and at different piston positions inside the cylinder. Investigations about the value of the smoothing length (h) of minimum error and optimizing the ghost particles’ position and interaction boundary conditions have been undergone. The simulation results show consistent accuracy with isentropic data in reasonable time consumption.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
Similar content being viewed by others
References
Liu GR, Liu MB (2003) Smoothed particle hydrodynamics: a meshfree particle method. World Scientific, Singapore, Chap 1, pp 18
Lucy LB (1977) A numerical approach to the testing of the fission hypothesis. Astro J 82:1013–1024
Monaghan JJ, Hupper HE, Worster MG (2005) Solidification using smoothed particle hydrodynamics. J Comput Phys 206:684–705
Tartakovsky AM, Ferris KF, Meakin P (2009) Lagrangian particle model for multiphase flows. Comput Phys Commun 180:1874–1881
Fazio R, Russo G (2010) Central schemes and second order boundary conditions for 1D interface and piston problems in Lagrangian Coordinates. Commun Comput Phys 8:797–822
Rook R, Yildiz M, Dost S (2007) Modeling transient heat transfer using sph and implicit time integration. Numer Heat Transfer B 51(1):1–23
Nayanajith PGH, Gu YT, Saha SC, Senadeera W, Oloyede A (2012) Numerical simulation of red blood cells’ deformation using sph method. The 4th international conference on computational methods
El-Gammal T, Khalil EE, Haridy H, Abo-Serie E (2012) Influence of smoothing length and virtual particles on sph accuracy. Int J Mater Mech Manuf 1(2):166–170
Liu MB, Shao JR, Chang JZ (2012) On the treatment of solid boundary in smoothed particle hydrodynamics. Sci Chn Technologic Sci 55:244–254
Cullen L, Dehnen W (2010) Inviscid smoothed particle hydrodynamics. Mon Not R Astron Soc 408:669–683
Hosseini SM, Feng JJ (2011) Pressure boundary conditions for computing incompressible flows with sph. J Comput Phys 230:7473–7487
Author information
Authors and Affiliations
Corresponding authors
Editor information
Editors and Affiliations
Nomenclature
Nomenclature
- απ :
-
Shear viscosity coefficient
- βπ :
-
Bulk viscosity coefficient
- ρ:
-
Density, kg/m3
- φ:
-
Non-singularity coefficient
- π:
-
Artificial viscosity term
- a:
-
Piston acceleration, m/s2
- a1 :
-
Dimension coefficient of smoothing kernel function
- C:
-
Specific heat, kJ/kg K
- D:
-
Engine Diameter, m
- L:
-
Engine stroke length, m
- P:
-
Pressure, Pa
- q:
-
Heat rate, W
- RF:
-
Repulsive force per particle mass, m/s2
- T:
-
Temperature, K
- u:
-
Velocity, m/s
- X:
-
Position
- i:
-
Initial, interested particle
- f:
-
Final
- j:
-
Neighbor particle
- opt.:
-
Optimum
- p:
-
Piston
- ″ :
-
Flux
Rights and permissions
Copyright information
© 2014 Springer International Publishing Switzerland
About this chapter
Cite this chapter
El-Gammal, T., Khalil, E.E., Haridy, H., Abo-Serie, E. (2014). Numerical Simulation of 1-D Compression Stroke Using Smoothed Particle Hydrodynamics. In: Dincer, I., Midilli, A., Kucuk, H. (eds) Progress in Exergy, Energy, and the Environment. Springer, Cham. https://doi.org/10.1007/978-3-319-04681-5_61
Download citation
DOI: https://doi.org/10.1007/978-3-319-04681-5_61
Published:
Publisher Name: Springer, Cham
Print ISBN: 978-3-319-04680-8
Online ISBN: 978-3-319-04681-5
eBook Packages: EnergyEnergy (R0)