Improved multiphase smoothed particle hydrodynamics
Başlık çevirisi mevcut değil.
- Tez No: 348717
- Danışmanlar: DOÇ. DR. MEHMET YILDIZ
- Tez Türü: Doktora
- Konular: Mekatronik Mühendisliği, Mechatronics Engineering
- Anahtar Kelimeler: Belirtilmemiş.
- Yıl: 2013
- Dil: İngilizce
- Üniversite: Sabancı Üniversitesi
- Enstitü: Mühendislik ve Fen Bilimleri Enstitüsü
- Ana Bilim Dalı: Mekatronik Mühendisliği Ana Bilim Dalı
- Bilim Dalı: Belirtilmemiş.
- Sayfa Sayısı: 167
Özet
Smoothed Particle Hydrodynamics (SPH) is a relatively new meshless numerical approach which has attracted significant attention in the last 15 years. Compared with the conventional mesh-dependent computational fluid dynamics (CFD) methods, the SPH approach exhibits unique advantages in modeling multiphase fluid flows and associated transport phenomena due to its capabilities of handling complex material surface behavior as well as modeling complicated physics in a relatively simple manner. On the other hand, as SPH is still a developing CFD tool, it is vital to investigate its attributes, namely, advantages or potential limitations in modeling different multiphase flow problems to further understand and then improve this technique. Toward this end, this work aims to design a computational code using SPH method for the simulation of multiphase flows.In this Work, we present numerical solutions for flow over an airfoil and square obstacle using both weakly compressible and incompressible SPH method with an improved solid boundary treatment approach, referred to as Multiple Boundary Tangents (MBT) method. It is shown that the MBT boundary treatment technique is very effective for tackling boundaries of complex shapes. Also, we have proposed the usage of the repulsive component of the Leonard Jones Potential (LJP) in the advection equation to repair particle fracture occurring in SPH method due to the tendency of SPH particles to follow the stream line trajectory. This approach is named as the artificial particle displacement method.Furthermore, the proposed method totalized for the multiphase fluid systems and implemented accordingly. The presented model is validated by solving Laplace's law, and square bubble deformation without surface tension whereby it is shown that the implemented SPH discretization does not produce any artificial surface tension. Then, the problem descriptions and solutions for two important hydrodynamic instabilities namely, Kelvin-Helmholtz and Rayleigh-Taylor instabilities, are provided along with their brief analytical linear stability analysis to describe the accuracy and the limitation of the numerical scheme. The long time evolution for both cases are investigated and the comparison between the simulation results and existence theories are provided in details.Finally, we have presented a model to study the deformation of a droplet suspended in a quiescent fluid subjected to the combined effects of surface tension and electric field forces. The electrostatics phenomena are coupled to hydrodynamics through the solution of a set of Maxwell equations. The relevant Maxwell equations and associated interface conditions are simplified relying on the assumptions of the socalled leaky dielectric model. All governing equations and the relevant jump and boundary conditions are discretized in space using the SPH method with improved interface and boundary treatments. Numerical results are validated by two highly credential analytical results which are frequently cited in the literature.
Özet (Çeviri)
Smoothed Particle Hydrodynamics (SPH) is a relatively new meshless numerical approach which has attracted significant attention in the last 15 years. Compared with the conventional mesh-dependent computational fluid dynamics (CFD) methods, the SPH approach exhibits unique advantages in modeling multiphase fluid flows and associated transport phenomena due to its capabilities of handling complex material surface behavior as well as modeling complicated physics in a relatively simple manner. On the other hand, as SPH is still a developing CFD tool, it is vital to investigate its attributes, namely, advantages or potential limitations in modeling different multiphase flow problems to further understand and then improve this technique. Toward this end, this work aims to design a computational code using SPH method for the simulation of multiphase flows.In this Work, we present numerical solutions for flow over an airfoil and square obstacle using both weakly compressible and incompressible SPH method with an improved solid boundary treatment approach, referred to as Multiple Boundary Tangents (MBT) method. It is shown that the MBT boundary treatment technique is very effective for tackling boundaries of complex shapes. Also, we have proposed the usage of the repulsive component of the Leonard Jones Potential (LJP) in the advection equation to repair particle fracture occurring in SPH method due to the tendency of SPH particles to follow the stream line trajectory. This approach is named as the artificial particle displacement method.Furthermore, the proposed method totalized for the multiphase fluid systems and implemented accordingly. The presented model is validated by solving Laplace's law, and square bubble deformation without surface tension whereby it is shown that the implemented SPH discretization does not produce any artificial surface tension. Then, the problem descriptions and solutions for two important hydrodynamic instabilities namely, Kelvin-Helmholtz and Rayleigh-Taylor instabilities, are provided along with their brief analytical linear stability analysis to describe the accuracy and the limitation of the numerical scheme. The long time evolution for both cases are investigated and the comparison between the simulation results and existence theories are provided in details.Finally, we have presented a model to study the deformation of a droplet suspended in a quiescent fluid subjected to the combined effects of surface tension and electric field forces. The electrostatics phenomena are coupled to hydrodynamics through the solution of a set of Maxwell equations. The relevant Maxwell equations and associated interface conditions are simplified relying on the assumptions of the socalled leaky dielectric model. All governing equations and the relevant jump and boundary conditions are discretized in space using the SPH method with improved interface and boundary treatments. Numerical results are validated by two highly credential analytical results which are frequently cited in the literature.
Benzer Tezler
- Numerical simulation of single and multiphase flows using incompressible smoothed particle hydrodynamics
Başlık çevirisi yok
AMIR ZAINALI
Yüksek Lisans
İngilizce
2011
Makine MühendisliğiSabancı ÜniversitesiMekatronik Mühendisliği Ana Bilim Dalı
YRD. DOÇ. DR. MEHMET YİLDİZ
- Zirkonyum hafnium nitrür kaplamaların mekanik ve aşınma özelliklerinin incelenmesi
An investigation on mechanical and tribological properties of zirconium hafnium nitride coatings
ERDEM ATAR
Doktora
Türkçe
2004
Metalurji Mühendisliğiİstanbul Teknik ÜniversitesiMalzeme Bilimi ve Mühendisliği Ana Bilim Dalı
PROF. DR. SABRİ KAYALI
- Yanma geciktirici özelliği arttırılmış polimer–kil nanokompozitlerin hazırlanması
Preparation of polymer-clay nanocomposites with improved flame retardancy
SEDA EŞİYOK
Yüksek Lisans
Türkçe
2014
Polimer Bilim ve TeknolojisiYalova ÜniversitesiPolimer Mühendisliği Ana Bilim Dalı
YRD. DOÇ. DR. GÜLAY BAYRAMOĞLU
- Al/TiC metal matriksli nano kompozitlerin sıcak pres yöntemiyle üretilmesi ve karakterizasyonu
Production of Al/TiC metal matrix nanocomposites by means of hot press method and their characterization
BURAK DİKİCİ
Doktora
Türkçe
2008
Makine MühendisliğiAtatürk ÜniversitesiMakine Mühendisliği Ana Bilim Dalı
DOÇ. DR. MEHMET GAVGALI
- High performance current control methods for voltage source converters with saturable inductors
Doymalı indüktörlü gerilim kaynağı dönüştürücülerde yüksek başarımlı akım denetim yöntemleri
ZİYA ÖZKAN
Doktora
İngilizce
2019
Elektrik ve Elektronik MühendisliğiOrta Doğu Teknik ÜniversitesiElektrik-Elektronik Mühendisliği Ana Bilim Dalı
PROF. DR. AHMET MASUM HAVA