Isogeometric particle fluid dynamics method
A particle fluid, isogeometric technology, applied in the field of numerical analysis of complex physical systems, to achieve the effects of reducing calculation errors, improving calculation accuracy, and improving calculation efficiency and stability
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Embodiment 1
[0052] Embodiment 1, with reference to figure 2 , an equigeometric particle hydrodynamics method comprising the following steps:
[0053] 1) Determine the analytical model of the flow field to be solved:
[0054] 1.1) According to the real geometric configuration of embodiment 1, the calculation and analysis area is extracted, and based on the non-uniform rational B-spline curve (NURBS), the geometric coefficients used to characterize the analysis area are defined, that is, the control points for solving the shape of the area are defined. According to the geometric configuration accuracy Requirements, establish a complete spline curve node vector in the parameter coordinate system and a NURBS-based shape interpolation basis function, take 4 control points to construct a secondary B-spline curve, and its control vector is a non-decreasing sequence ξ between 0 and 1 ={ξ 1 , ξ 2 ,…,ξ m+p+1}, the recursive formula of the B-spline basis function is as follows:
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Embodiment 2
[0086] Embodiment 2 takes the heat conduction problem of the third type of boundary condition as an example, such as Figure 7 As shown, the power density of the heat source around the rectangle in the figure is 300W / cm 2 , heat transfer fluid temperature 300K, internal cooling power density 300W / cm 2 .
[0087] Embodiment 2, with reference to figure 2 , an equigeometric particle hydrodynamics method comprising the following steps:
[0088] 1) Determine the analytical model of the temperature field to be solved:
[0089] 1.1) According to the real geometric configuration of embodiment 2, the calculation and analysis area is extracted, and based on the non-uniform rational B-spline curve (NURBS), the geometric coefficients used to characterize the analysis area are defined, that is, the control points for solving the shape of the area are defined. According to the geometric configuration accuracy Requirements, establish a complete spline curve node vector in the parameter ...
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