SIAM Journal on Control and Optimization

期刊简介：SIAM Journal on Control and Optimization (SICON) publishes original research articles on the mathematics and applications of control theory and certain parts of optimization theory. Papers considered for publication must be significant at both the mathematical level and the level of applications or potential applications. Papers containing mostly routine mathematics or those with no discernible connection to control and systems theory or optimization will not be considered for publication. From time to time, the journal will also publish authoritative surveys of important subject areas in control theory and optimization whose level of maturity permits a clear and unified exposition.The broad areas mentioned above are intended to encompass a wide range of mathematical techniques and scientific, engineering, economic, and industrial applications. These include stochastic and deterministic methods in control, estimation, and identification of systems; modeling and realization of complex control systems; the numerical analysis and related computational methodology of control processes and allied issues; and the development of mathematical theories and techniques that give new insights into old problems or provide the basis for further progress in control theory and optimization. Within the field of optimization, the journal focuses on the parts that are relevant to dynamic and control systems. Contributions to numerical methodology are also welcome in accordance with these aims, especially as related to large-scale problems and decomposition as well as to fundamental questions of convergence and approximation.

【译文】SIAM控制与优化杂志（SICON）发表关于控制理论及其应用数学以及优化理论某些部分的应用研究文章。考虑发表的文章必须在数学水平和应用或潜在应用水平上都具有重要性。主要包含常规数学或与控制、系统理论或优化没有明显联系的文章将不予考虑。偶尔，该杂志还会发表关于控制理论和优化中重要主题领域的权威综述，这些主题领域的成熟度允许清晰和统一地阐述。上述广泛领域旨在涵盖广泛的数学技术和科学、工程、经济和工业应用。这包括控制、估计和系统识别中的随机和确定性方法；复杂控制系统的建模和实现；控制过程及其相关问题的数值分析和相关计算方法；以及开发数学理论和技巧，为旧问题提供新的见解或为进一步在控制理论和优化方面的进步提供基础。在优化领域，该杂志专注于与动态和控制系统相关的部分。根据这些目标，欢迎对数值方法做出贡献，特别是与大规模问题、分解以及收敛和逼近的基本问题相关。