SQP:连续二次规划
“连续二次规划”(Successive Quadratic Programming,简称SQP)是一种常用于数学优化领域的数值计算方法。通过将非线性优化问题逐次近似为二次规划子问题来求解,该方法在工程、运筹学及科研中被广泛采用。使用缩写SQP便于学术交流与文献撰写,有助于提升表达效率。
Successive Quadratic Programming具体释义
Successive Quadratic Programming的英文发音
例句
- The successive quadratic programming ( SQP ) algorithm is used to solve the nonlinear mathematical programming problem.
- 采用序列二次规划算法直接求解下限分析的非线性规划问题,避免了线性化屈服条件造成的计算规模的大幅度增加。
- In this paper, two extension models of successive quadratic programming ( SQP ) algorithms and sequential system of linear equations ( SSLE ) algorithms for solving general constrained optimization are given.
- 给出一般约束最优化的序列二次规划(SQP)和序列线性方程组(SSLE)算法两个拓广的模型。
- This paper presents a trust region method for solving equality constrained optimization problem. The method is based on the reduced Hessian successive quadratic programming method. The new method shares advantages of trust region methods and reduced Hessian method.
- 本文提出了解等式约束优化的一个信赖域方法,该方法以既约Hessian逐步二次规划为基础,它享有信赖域方法与既约Hessian方法的优点。
- A perturbed successive quadratic programming algorithm and its convergence
- 一种有扰动项的序列二次规划算法及其收敛性
- An optimization model was established for three wedge external compression and two wedge internal compression scramjet inlet. Optimum designs subject to different constraints were obtained using the method of successive quadratic programming.
- 建立了超燃冲压发动机二维进气道的优化设计模型,运用优化设计方法对三楔角外压和二楔角内压的混压式进气道进行了不同约束条件下的一维优化设计。
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