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- 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 problem of proportional plus derivative (PD) feedback eigenstructure configuration and its applications in optimal control problems are investigated in a second-order linear systems. 考慮了二階線(xiàn)性系統的比例微分(PD)反饋特征結構配置問(wèn)題以及其在最優(yōu)控制問(wèn)題中的應用。
- By using the approach, the original optimal control problem of bilinear systems with disturbances is transformed into a sequence of nonhomogeneous linear two-point boundary value (TPBV) problems. 利用該算法可將在擾動(dòng)作用下雙線(xiàn)性系統的最優(yōu)控制問(wèn)題轉化為求解一組線(xiàn)性非齊次兩點(diǎn)邊值序列問(wèn)題。
- The optimal control problem is considered for bilinear systems affected by external persistent disturbances. 摘要研究具有外界持續擾動(dòng)作用下雙線(xiàn)性系統的最優(yōu)控制問(wèn)題。
- Oestreich[9] deal with an optimal control problem of such a type, however for a nonlinear singular integral equation. 在這個(gè)假設條件下，我們首先證明了狀態(tài)方程解的存在唯一性和最優(yōu)控制的存在性.
- By using the successive approximation approach, the original optimal control problem is transformed into a sequence of nonhomogeneous linear two-point boundary value (TPBV) problems. 利用該算法可將在擾動(dòng)作用下的非線(xiàn)性系統的最優(yōu)控制問(wèn)題轉化為求解線(xiàn)性非齊次兩點(diǎn)邊值序列的問(wèn)題。
- Based on discrete mathematical model of linear optimal control,the hardware and software of microcomputer excitation regulator are designed.The regulator is tested in SICE simulator. 以線(xiàn)性最優(yōu)控制理論為基礎，研究并設計制作了采用單片機控制的微機勵磁調節器的主要軟、硬件，在仿真機上進(jìn)行了調試。
- In the last few years, along with the research of piecewise linear affine systems obtaining much progress, a lot of results on optimal control problems were obtained again. 近幾年,隨著(zhù)分段線(xiàn)性仿射系統研究所取得的進(jìn)展,其二次最優(yōu)控制問(wèn)題得到了深入的研究,取得了很多的成果。
- linear quadratic optimal control problem 線(xiàn)性二次型最優(yōu)控制問(wèn)題
- The optimal control is an important ramify of auto-control theory, the optimal control problem of Singular bilinear systems is studied in this paper firstly. 摘要最優(yōu)控制是自動(dòng)控制理論的重要研究分支，本文首次對廣義雙線(xiàn)性系統的最優(yōu)控制問(wèn)題進(jìn)行研究。
- Because the OEC problem is a nonlinear optimal control problem and complicated to solve, no analytical OEC strateges based on WSHP nonlinear mathematical model are obtained. 由于水源熱泵系統的動(dòng)態(tài)數學(xué)模型為非線(xiàn)性的，因此節能運行問(wèn)題為非線(xiàn)性最優(yōu)控制問(wèn)題，在系統的機理建模、節能運行最優(yōu)控制問(wèn)題構造及求解方面都面臨較多理論難點(diǎn)。
- Airship optimal flight trajectories on the condition of different performance indexes were computed by using a numerical solution of optimal control problem. 本文通過(guò)采用最優(yōu)控制問(wèn)題的數值計算方法得到飛艇在不同性能指標下的最優(yōu)飛行軌跡。
- The existence and uniqueness conditions of feedforward and feedback optimal control law is proposed.The algorithm of solving the optimal control problem is presented. 給出了前饋-反饋最優(yōu)控制律的存在唯一性條件，并提出了最優(yōu)控制律的設計算法。
- constrained linear optimal control 約束最優(yōu)控制
- This text gives analysises in detail research of piecewise linear (affine) systems in present, and emphasizes those about optimal control problems of piecewise linear affine descriptor systems. 本文詳細分析了分段線(xiàn)性(仿射)廣義系統的研究現狀,著(zhù)重研究了分段線(xiàn)性仿射廣義系統的二次最優(yōu)控制問(wèn)題。
- My research concentrates on discretization of model optimal control problem, development of the posteriori error estimator and designment of efficient solver for discrete optimal control problem. 我的研究在于為模型最優(yōu)控制問(wèn)題提供離散方案，進(jìn)行誤差估計以及設計快速求解算法。
- The optimization problem was formulated as a mul-tiple-stage optimal control problem and solved by a forward and backward iteration loop. 整個(gè)最優(yōu)化問(wèn)題被描述成一個(gè)多階段系統優(yōu)化控制問(wèn)題，通過(guò)一個(gè)向前和向后的迭代循環(huán)解決。
- The optimization was formulated as a multiple stage optimal control problem and solved by a forward and backward iteration cycle. 利用多階段系統優(yōu)化控制理論，整個(gè)最優(yōu)化問(wèn)題通過(guò)一個(gè)向前和向后的迭代循環(huán)解決。
- The nonlinear optimal control problem is describ ed in Symplectic space, then a dynamic analytical method is given with the help of the substructural condensation algorithm in structural mechanics. 在辛空間內對非線(xiàn)性最優(yōu)控制問(wèn)題進(jìn)行描述，進(jìn)而借助于結構力學(xué)中的子結構消元法給出一套動(dòng)力學(xué)分析方法。
