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- linear quadratic criteria 線(xiàn)性二次準則
- This paper addresses problems in linear quadratic optimal control of EHT transmission line. 本文論證了超高壓輸電線(xiàn)路線(xiàn)性二次優(yōu)化控制的若干問(wèn)題。
- Parameters of the WADC are designed with linear quadratic (LQ) method in the identified model. 利用該辨識方法對受控系統進(jìn)行辨識,在辨識結果的基礎上運用線(xiàn)性二次型方法設計WADC的參數。
- A singular linear quadratic (LQ) problem for descriptor systems is investigated. 摘要研究了廣義系統的奇異線(xiàn)性二次指標最優(yōu)控制問(wèn)題（即LQ問(wèn)題）。
- A singular linear quadratic (LQ) problem for rectangular discrete-time descriptor systems is investigated. 摘要研究了非方離散廣義系統的奇異線(xiàn)性二次指標最優(yōu)控制問(wèn)題（即LQ問(wèn)題）。
- The linear quadratic optimal control problem for a class of nonlinear singularly perturbed systems is studied. 摘要研究一類(lèi)非線(xiàn)性奇異攝動(dòng)系統的線(xiàn)性二次型最優(yōu)控制問(wèn)題。
- The discrete-time direct adaptive optimal control problem of jump linear quadratic (JLQ) model is investigated. 摘要研究離散時(shí)間跳變線(xiàn)性二次(JLQ)模型的直接自適應最優(yōu)控制問(wèn)題。
- The selection of weight matrices in linear quadratic optimal control needs a lot of experience and skills. 二次型最優(yōu)的權矩陣選擇是一個(gè)包含大量經(jīng)驗與技巧的問(wèn)題。
- D.J.Bender and A.J.Laub.The linear quadratic optimal regulator for descriptor systems, Proc.IEEE Conf.Decision Contr., (1985) 957-962. 陳潮填;劉永清.;非線(xiàn)性微分-代數系統穩定性的幾個(gè)判據[J]
- The integrated system controller and the uncoupled subsystem controllers are developed by using linear quadratic regulator theory. 利用線(xiàn)性二次型最優(yōu)調節器理論和方 法分別為各子系統和綜合系統設計了調節器。
- And the vibration power flow transmiss ion optimum control effect is simulated,using the Linear quadratic Regular(LQR)t heory. 利用線(xiàn)性二次調節器理論,對耦合系統的振動(dòng)功率流傳遞進(jìn)行了最優(yōu)控制。
- For reducing the influences of wind shear, ground effect and deceleration, we design a linear quadratic optimal regulator with state feedback (LQR). 為克服風(fēng)切變、地 面效應和減速所帶來(lái)的作用，本文設計了線(xiàn)性二次型狀態(tài)反饋最優(yōu)調 節器。
- The problem of singular linear quadratic (LQ) performance with the worst initial condition and disturbance rejection for rectangular descriptor systems is considered. 摘要研究了廣義系統帶最壞初始條件和干擾抑制的奇異線(xiàn)性二次優(yōu)化問(wèn)題。
- Based on approximative model of main steam pressure and linear quadratic optimal control theory, the LQ sub-optimal regulation strategy is presented too. 基于主蒸汽壓力降階近似模型和二次型最優(yōu)控制原理，文中還給出了主蒸汽壓力的LQ次優(yōu)調節策略。
- C. Zhang and M. Fu, “A revisit to the gain and phase-margins of linear quadratic regulators,” IEEE Trans. Automat. Contr., Vol. 41, No. 10, pp.1527-1530, 1996. 羅基福，含時(shí)滯之多輸入多輸出系統的增益邊際和相位邊際分析，元智大學(xué)電研所，民國87年。
- Based on degraded and approximate model of main steam pressure and linear quadratic optimal control theory, the LQ sub-optimal regulation strategy is presented. 基于主蒸汽壓力降階近似模型和二次型最優(yōu)控制原理,給出了主蒸汽壓力的LQ次優(yōu)調節策略。
- stochastic linear dynamics and quadratic criteria 隨機線(xiàn)性動(dòng)態(tài)及二次判據
- linear dynamics and quadratic criteria 線(xiàn)性動(dòng)態(tài)與二次判據
- adaptive linear dynamics and quadratic criteria 適應的線(xiàn)性動(dòng)態(tài)及二次判據
- Based on linear quadratic Gaussian (LQG) theory, this paper shows a study of a LQG optimal guidance law that minimizes the terminal miss distance and control energy consumption within the intercepting period. 以線(xiàn)性二次型高斯 (LQG)理論為基礎 ,研究一種最小化末端脫靶量和攔截周期內控制能量消耗的具有可變有效導航比的LQG最優(yōu)制導規律。
