离散化
连续特征的离散化
收敛速度
随机微分方程
数学
趋同(经济学)
应用数学
二次方程
随机控制
随机梯度下降算法
数学优化
最优控制
计算机科学
离散化误差
数学分析
钥匙(锁)
几何学
机器学习
人工神经网络
经济增长
经济
计算机安全
标识
DOI:10.1093/imamci/dnab031
摘要
Abstract In this work, a time-implicit discretization for stochastic linear quadratic problems subject to stochastic differential equations with control-dependence noises is proposed, and the convergence rate of this discretization is proved. Compared to the existing results, the control variables are stochastic processes and can be contained in systems’ diffusion term. Based on this discretization, a gradient descent algorithm and its convergence rate are presented. Finally, a numerical example is provided to support the theoretical finding.
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