Simulation method of pressure difference in low Reynolds number incompressible flow at bending boundaries
A low Reynolds number, curved boundary technology, applied in the field of computer simulation, can solve problems such as pressure difference
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Embodiment 1
[0086] This embodiment adopts Poiseuille flow, that is, two infinite plates are respectively placed at coordinates y=-0.5YL and y=0.5YL, where YL is the distance between the two plates. Its initially stationary fluid is driven by a body force F (corresponding to the pressure difference between the inlet and outlet) parallel to the X-axis, and will eventually reach a steady state.
[0087] In this embodiment, YL=10 -3 m, the flow field length is d=5×10 -4 m, the hydrostatic pressure difference is △p =10 -4 N / m 2 , the simulation results of formula (1), formula (2) and formula (3) are as follows image 3 shown, and from image 3 It can be seen that the method of the present invention is consistent with the simulation results using constant body force, and both agree well with the theoretical solution.
Embodiment 2
[0089] This embodiment adopts local expansion pipe flow, such as Figure 4 As shown, an axisymmetric blood vessel can be considered, and its pressure difference drives the fluid to flow in the pipeline, and the pressure difference is △p= p 1 -p 2 = 1.939006287×10 -3 N / m 2 , the radius of the pipe is a function of the position x, which can be expressed as (4):
[0090] R R 0 = 1 | x | > X 0 1 + δ 2 R 0 ( ...
Embodiment 3
[0094] The present embodiment adopts inclined plate flow, such as Figure 7 As shown, in this example, d BC =4mm, 2l 1 =0.5mm, α=3.503°, and the hydrostatic pressure difference between B and C is △p =1.21665968×10 -3 N / m 2 .
[0095] Using the method of the present invention, the simulation results of the horizontal velocity of the fluid particles along the X axis are as follows: Figure 8 shown; from Figure 8 As can be seen in the figure, the simulation results using the method of the present invention are again in agreement with the theoretical solution, but not in the case of constant body force.
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