Javascript is required
[1] Regis, R.G. & Shoemaker, C.A., A stochastic radial basis function method for the global optimization of expensive functions. INFORMS Journal on Computing, 19(4), pp. 497–509, 2007. [Crossref]
[2] Regis, R.G. & Shoemaker, C.A., Parallel stochastic global optimization using radial basis functions. INFORMS Journal on Computing, 21(3), pp. 411–426, 2009. [Crossref]
[3] Gulich, J.H., Centrifugal Pumps, 2nd edn., Springer-Verlag: Berlin Heidelberg, 2008.
[4] Tabatabaei, M., Hakanen, J., Hartikainen, M., Miettinen, K. & Sindhya, K., A survey on handling computationally expensive multiobjective optimization problems using surrogates: non-nature inspired methods. Structural and Multidisciplinary Optimization, 52(1), pp. 1–25, 2015. [Crossref]
[5] Kratky, T., Zavadil, L. & Bartonek, L., A parametric model of a pump suction. Proceeding of the 24th SVSFEM ANSYS Users’ Group Meeting and Conference 2016, Dolni Morava, Czech Republic, pp. 111–119, 2016.
[6] Miettinen, K., Ruiz, F. & Wierzbicki, A.P., Introduction to Multiobjective Optimization: Interactive Approaches. Springer-Verlag: Berlin Heidelberg, 2008.
Search

Acadlore takes over the publication of IJCMEM from 2025 Vol. 13, No. 3. The preceding volumes were published under a CC BY 4.0 license by the previous owner, and displayed here as agreed between Acadlore and the previous owner. ✯ : This issue/volume is not published by Acadlore.

Open Access
Research article

Pump Suction Shape Optimization Using a Parallel Stochastic Radial Basis Function Method

t. kratky1,
l. zavadil1,
m. tabatabaei2
1
Hydraulics Research Centre, Ltd, Lutín, Czech Republic
2
University of Jyväskylä, Jyväskylä, Finland
International Journal of Computational Methods and Experimental Measurements
|
Volume 5, Issue 5, 2017
|
Pages 667-677
Received: N/A,
Revised: N/A,
Accepted: N/A,
Available online: N/A
View Full Article|Download PDF

Abstract:

This paper deals with a shape optimization of pump suction, with the objective of improving the pump performance. A combination of ANSYS CFX software tools and a surrogate-based, so-called multistart local metric stochastic RBF (MLMSRBF) method for the global optimization of “expensive black-box functions” is employed. The shape of the suction is driven by 18 geometric parameters, and the cost functional is based on the CFD results. The practical aspects of assembling and evaluating a parametric CFD model, including mesh independence study, are shown. After initial design of experiment evaluation, a response surface model is created and used for generating new sample points for the expensive CFD evaluation. Then, the whole process is repeated as long as necessary. A parallel version of the method is used, with necessary modifications for dealing with CFD-specific problems, such as failed designs and uncertainty of computational times. Both steady-state and transient models are used for the optimization, each with a different objective function. The resulting designs are then compared with the original geometry, using a complete model of the pump and fully-transient simulation. Both hydraulic characteristics and multiphase cavitational simulations are considered for the comparison. At the end, the results and challenges of using these methods for CFD-driven shape optimization are discussed.

Keywords: CFD, parallel optimization, shape optimization, stochastic RBF, surrogate-based

Data Availability

The data used to support the findings of this study are available from the corresponding author upon request.

Conflicts of Interest

The authors declare that they have no conflicts of interest.

References
[1] Regis, R.G. & Shoemaker, C.A., A stochastic radial basis function method for the global optimization of expensive functions. INFORMS Journal on Computing, 19(4), pp. 497–509, 2007. [Crossref]
[2] Regis, R.G. & Shoemaker, C.A., Parallel stochastic global optimization using radial basis functions. INFORMS Journal on Computing, 21(3), pp. 411–426, 2009. [Crossref]
[3] Gulich, J.H., Centrifugal Pumps, 2nd edn., Springer-Verlag: Berlin Heidelberg, 2008.
[4] Tabatabaei, M., Hakanen, J., Hartikainen, M., Miettinen, K. & Sindhya, K., A survey on handling computationally expensive multiobjective optimization problems using surrogates: non-nature inspired methods. Structural and Multidisciplinary Optimization, 52(1), pp. 1–25, 2015. [Crossref]
[5] Kratky, T., Zavadil, L. & Bartonek, L., A parametric model of a pump suction. Proceeding of the 24th SVSFEM ANSYS Users’ Group Meeting and Conference 2016, Dolni Morava, Czech Republic, pp. 111–119, 2016.
[6] Miettinen, K., Ruiz, F. & Wierzbicki, A.P., Introduction to Multiobjective Optimization: Interactive Approaches. Springer-Verlag: Berlin Heidelberg, 2008.

Cite this:
APA Style
IEEE Style
BibTex Style
MLA Style
Chicago Style
GB-T-7714-2015
Kratky, T., Zavadil, L., & Tabatabaei, M. (2017). Pump Suction Shape Optimization Using a Parallel Stochastic Radial Basis Function Method. Int. J. Comput. Methods Exp. Meas., 5(5), 667-677. https://doi.org/10.2495/CMEM-V5-N5-667-677
T. Kratky, L. Zavadil, and M. Tabatabaei, "Pump Suction Shape Optimization Using a Parallel Stochastic Radial Basis Function Method," Int. J. Comput. Methods Exp. Meas., vol. 5, no. 5, pp. 667-677, 2017. https://doi.org/10.2495/CMEM-V5-N5-667-677
@research-article{Kratky2017PumpSS,
title={Pump Suction Shape Optimization Using a Parallel Stochastic Radial Basis Function Method},
author={T. Kratky and L. Zavadil and M. Tabatabaei},
journal={International Journal of Computational Methods and Experimental Measurements},
year={2017},
page={667-677},
doi={https://doi.org/10.2495/CMEM-V5-N5-667-677}
}
T. Kratky, et al. "Pump Suction Shape Optimization Using a Parallel Stochastic Radial Basis Function Method." International Journal of Computational Methods and Experimental Measurements, v 5, pp 667-677. doi: https://doi.org/10.2495/CMEM-V5-N5-667-677
T. Kratky, L. Zavadil and M. Tabatabaei. "Pump Suction Shape Optimization Using a Parallel Stochastic Radial Basis Function Method." International Journal of Computational Methods and Experimental Measurements, 5, (2017): 667-677. doi: https://doi.org/10.2495/CMEM-V5-N5-667-677
KRATKY T, ZAVADIL L, TABATABAEI M. Pump Suction Shape Optimization Using a Parallel Stochastic Radial Basis Function Method[J]. International Journal of Computational Methods and Experimental Measurements, 2017, 5(5): 667-677. https://doi.org/10.2495/CMEM-V5-N5-667-677