After analysis and research, the conclusion and simulation of the dynamic model of the belt conveyor
system are completed, and the dynamic rules are determined; the discretization research is carried out, and the numerical analysis method is selected to study the launching process, and the solution of the dynamic equation is obtained; the equation is modified. The parameters adjust the structure and launch load of the belt loading conveyor, so as to provide the necessary optimization parameters for the automatic soft control of the launch; use the corresponding curve to express the launch characteristics of the belt loading conveyor, such as: the curve diagram of the tension, deformation, speed and other parameters. (1) Numerical analysis To complete the launch simulation of the belt conveyor, it is mainly to use the second-order ordinary differential equation in the finite element mechanical model of the belt conveyor system to calculate and solve. There are many solution methods that can be selected, such as the commonly used Euler method, Runge-Kutta method, Adama linear multi-step method and so on. In order to deal with rigid problems in accounting, there are some solutions to rigid problems. (2) The condition model of the construction system can be obtained by using differential equations to obtain the standard model of functions and differential equations. This requires the second-order ordinary differential equations in the finite element mechanical model of the belt conveyor system to be changed to the first-order ordinary differential equations. group. Therefore, the second-order ordinary differential equations can be transformed into the state space expression, so as to facilitate the use of the state-space method to solve the second-order ordinary differential equations and analyze the constants.
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