Fluent-based dust explosion simulation method
A simulation method, dust explosion technology, applied in special data processing applications, instruments, electrical digital data processing, etc., can solve the problems of casualties and economic losses, and achieve the effect of simple calculation
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specific Embodiment approach 1
[0019] A fluent-based dust explosion simulation method in this embodiment,
[0020] Step 1, the gas phase conservation equation of the general form of the gas in the two-dimensional region: Perform two-dimensional expansion in the cylindrical coordinate system, and the form in the two-dimensional cylindrical coordinate system is:
[0021]
[0022] In the formula, φ is the generalized variable of velocity, temperature and component concentration; the two-dimensional area including the explosion vessel and the pipeline are all cylindrical;
[0023] Step 2: Using the finite volume method in the discretization method to calculate the fluid dynamics software FIUENT, in the integration process, make assumptions about the composition of the flux and its first-order derivative diffusion flux on the interface, and form different Discrete format, only the discrete equation derived by the finite volume method can guarantee conservation as long as the interpolation method on the inte...
specific Embodiment approach 2
[0028] Different from the specific embodiment 1, the fluent-based dust explosion simulation method of this embodiment adopts the finite volume method and requires the general conservation equation Carry out discretization to solve it, convert the integral of the partial differential equation into the discrete algebraic equation of each variable in the control volume, and solve the algebraic equation linearly. The discretization of the convection item in the equation adopts the first-order upwind method, and the discretization of the diffusion item adopts the middle self-difference format, the time discretization adopts the Guass-Seidel first-order implicit format, and the linearization equation of the two-dimensional discrete equation is:
[0029] a P φ P =a W φ W +a E φ E +a S φ S +a N φ N +b;
[0030] In the formula, the coefficient a W , a E , a S , a N Depending on the particular discretization scheme introduced in the convective term, the first-order upwind...
specific Embodiment approach 3
[0032] Different from the second specific embodiment, in this embodiment, a fluent-based dust explosion simulation method writes out that the central grid nodes of all control volumes have the formula other discrete equations of other discrete equations to form a linear algebraic equation system. The unknown quantity in the equation system is the φ value on each node. Solving this equation system can obtain the distribution of the unknown quantity φ in space; through the "guess-correction" In the process, the pressure field is calculated on the basis of the staggered grid, so as to achieve the purpose of solving the momentum equation. The calculation steps of the steady-state flow algorithm are described as follows:
[0033] First, assume a velocity distribution u 0 , v 0 ,w 0 In this way, the coefficients and constant terms in the momentum discrete equation are calculated;
[0034] 2. Assume a pressure field p * ;
[0035] 3. Solve the three momentum equations in turn t...
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