Hi everyone,
I’m working on my master’s thesis and would really appreciate some help understanding how to properly define artificial viscosity and bulk damping for different fluids in Abaqus/Explicit SPH.
Model setup:
I am modeling a Wind Turbine (WT) system as a single-degree-of-freedom (SDOF) spring-dashpot system. It is coupled to a chamber filled with fluid, which is modeled using SPH (PC3D) elements. I extract the response at a reference point (RP) on the WT to evaluate how each fluid damps the motion.
Fluids modeled (using EoS – USUP):
The issue:
I am trying to calibrate damping behavior for the three fluids, using the Abaqus SPH formulation. However, the results don’t reflect the expected behavior:
PDMS-1000 cSt should damp significantly more than water, but in many cases it damps less, or water appears overdamped.
I have adjusted both:
Despite trying many combinations, I can’t achieve physically consistent damping behavior across the fluids. I’m aware that low-viscosity fluids (like water) may need more bulk damping for stability, and high-viscosity fluids (like PDMS) can become unstable if bulk damping is too high.
Question:
Could someone please recommend realistic and physically meaningful values for:
Thanks very much in advance for your help!
Best regards,
Steve
I’m working on my master’s thesis and would really appreciate some help understanding how to properly define artificial viscosity and bulk damping for different fluids in Abaqus/Explicit SPH.
Model setup:
I am modeling a Wind Turbine (WT) system as a single-degree-of-freedom (SDOF) spring-dashpot system. It is coupled to a chamber filled with fluid, which is modeled using SPH (PC3D) elements. I extract the response at a reference point (RP) on the WT to evaluate how each fluid damps the motion.
Fluids modeled (using EoS – USUP):
- Water
- Density: 1000 kg/m³
- Dynamic Viscosity: 0.001 Pa·s (1 cSt)
- Speed of sound: 1450 m/s
- S = 2.0, gamma = 0.0347
- PDMS-50 cSt
- Density: 960 kg/m³
- Dynamic Viscosity: 0.048 Pa·s (50 cSt)
- Speed of sound: 1004 m/s
- S = 1.68, gamma = 0.21
- PDMS-1000 cSt
- Density: 971 kg/m³
- Dynamic Viscosity: 0.971 Pa·s (1000 cSt)
- Speed of sound: 1004 m/s
- S = 1.54, gamma = 0.21
The issue:
I am trying to calibrate damping behavior for the three fluids, using the Abaqus SPH formulation. However, the results don’t reflect the expected behavior:
PDMS-1000 cSt should damp significantly more than water, but in many cases it damps less, or water appears overdamped.
I have adjusted both:
- Artificial viscosity (α and β) → defined via *SECTION CONTROLS
- Linear and quadratic bulk viscosity coefficients → these affect time-step damping, and are separate from α and β
Despite trying many combinations, I can’t achieve physically consistent damping behavior across the fluids. I’m aware that low-viscosity fluids (like water) may need more bulk damping for stability, and high-viscosity fluids (like PDMS) can become unstable if bulk damping is too high.
Question:
Could someone please recommend realistic and physically meaningful values for:
- Artificial viscosity (α, β) in *SECTION CONTROLS
- Bulk viscosity damping coefficients (linear, quadratic) for timestep control
- Water (1 cSt)
- PDMS-50 cSt
- PDMS-1000 cSt
Thanks very much in advance for your help!
Best regards,
Steve