基于置信规则库的电路可靠性容差分析方法
[Abstract]:Reliability tolerance analysis of circuits is an important part in the design and development of digital / analog circuits. It is very important to improve the product yield in production and the reliability in use. At present, the reliability tolerance analysis of circuits mainly involves two kinds of methods, one is based on statistical analysis method, the other is deterministic method based on geometric approximation. The simple form of circuit performance function (the corresponding design domain is a simple connected convex shape) is required, which limits their application in practical circuit design. In fact, in the circuit design and circuit simulation, the circuit designer or user will accumulate some subjective and uncertain experience knowledge. If the subjective knowledge is combined with the objective data of circuit simulation for tolerance analysis, It will improve the efficiency of circuit design and shorten the R & D cycle of products. In order to achieve this goal, a new method of reliability tolerance analysis and model optimization is presented by combining subjective empirical information with circuit simulation data based on the confidence rule base model. The main work includes: (1) the design method of circuit tolerance based on confidence rule base (BRB). A BRB model describing the nonlinear mapping relationship between circuit component parameter values and circuit performance index values is established, and an initial solution of circuit tolerance based on BRB and an optimization method in tolerance domain are proposed in the case of disconnected and non-convex design domain. Through the examples of the Rosenbrock type circuit performance function and the actual track circuit tuning unit resonance performance function, it is verified that the proposed method is of relatively small computational cost in the case of non-connected and non-convex design domain. All components tolerance and center values can be accurately determined from the design domain. (2) the circuit center value design method based on confidence rule base. When the component tolerance in problem (1) is fixed, the circuit tolerance analysis is to find the optimal center value (nominal value). The reliability estimation model based on BRB is established and used to describe the nonlinear mapping relationship between the central value of circuit component parameters and the reliability of the circuit. Then, the center value design method based on BRB circuit is proposed. Compared with the traditional statistical analysis method, the method can not only find the single optimal center value, but also find a single optimal center value. The design domain of the whole center value that meets the reliability requirement can be determined more, thus providing multiple alternative center values for the designer; Finally, an example is given to illustrate the effectiveness of the proposed method. (3) the BRB model parameter optimization method based on sequential linear programming (SLP). Through the first order Taylor expansion of the objective function and constraint conditions of the BRB parameter optimization model in the first two problems, the nonlinear programming problem of parameter optimization is transformed into a simple linear programming problem. Then given the parameter optimization moving limit, the optimization interval is determined, the linear search is carried out, and the search result is used as a new base point, and the search result is re-linearized until the parameters of the BRB model satisfying the stopping criterion are found. Compared with other traditional nonlinear optimization methods, the linear programming problem is easy to solve and has higher accuracy, and the method can train and optimize the parameters from any point in the feasible solution space. Finally, the center value design of track circuit tuning element is used as an example to verify the superiority of this method in training the parameters of BRB model with high optimization efficiency.
【学位授予单位】:杭州电子科技大学
【学位级别】:硕士
【学位授予年份】:2016
【分类号】:TN702
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