Hysteresis in Combinatorial Optimization Problems by Yuling Guan, Ang Li, Sven Koenig, Stephan Haas, T. K. Satish Kumar

“…Our WCSP framework also allows us to understand hysteresis more generally in combinatorial optimization problems, with or without a connection to physically occurring phenomena.…”
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Research on Flexible Job Shop Scheduling Method for Agricultural Equipment Considering Multi-Resource Constraints by Zhangliang Wei, Zipeng Yu, Renzhong Niu, Qilong Zhao, Zhigang Li

Subjects: “…flexible job shop scheduling problem…”
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Backward Stochastic Linear Quadratic Optimal Control with Expectational Equality Constraint by Yanrong Lu, Jize Li, Yonghui Zhou

“…This solution is feedback-based and determined by an adjoint stochastic differential equation, a Riccati-type ordinary differential equation, a backward stochastic differential equation, and an equality, thereby yielding the optimal control for the original problem. Finally, an optimal control for an investment portfolio problem with an expected-type equality constraint on the initial state is explicitly provided.…”
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Minimum Time Trajectory Optimization of CNC Machining with Tracking Error Constraints by Qiang Zhang, Shurong Li, Jianxin Guo

“…Besides the ordinary considered velocity, acceleration, and jerk constraints, dynamic performance constraint of each servo drive is also considered in this optimization problem to improve the tracking precision along the optimized feedrate trajectory. …”
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Optimal Scheduling of a Microgrid Including Pump Scheduling and Network Constraints by Ashok Krishnan, L. P. M. I. Sampath, Y. S. Foo Eddy, H. B. Gooi

“…An optimal power flow problem is solved in the second stage to verify the feasibility of the MG schedule with the network constraints. …”
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Study on Indefinite Stochastic Linear Quadratic Optimal Control with Inequality Constraint by Guiling Li, Weihai Zhang

“…This paper studies the indefinite stochastic linear quadratic (LQ) optimal control problem with an inequality constraint for the terminal state. …”
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Optimal path calculation method of optical network under complex constraints by Peng Zhu, Hong Sun, Qian Xiang, Zhenming Zhang

“…Abstract To address the optimal solution problem of loop‐free paths in software‐defined optical networks with multiple complex logical relationships, a unified constraint expression is utilized to describe the constraints. …”
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Feedback Tracking Constraint Relaxation Algorithm for Constrained Multi-Objective Optimization by Yuling Lai, Junming Chen, Yile Chen, Hui Zeng, Jialin Cai

“…In practical applications, constrained multi-objective optimization problems (CMOPs) often fail to achieve the desired results when dealing with CMOPs with different characteristics. …”
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Time-Jerk Optimal Robotic Trajectory Planning Under Jerk and Continuity Constraints via Convex Optimization by Chen Qian, Jianjun Yao, Yikun Zhang

“…Considering the nonlinear and nonconvex characteristics of jerk constraints, the time-optimal planning model is decomposed into two second-order cone programming (SOCP) subproblems, achieving linear convexification of the original problem. …”
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Construction of a minimizing sequence for the problem of cooling of the given segments of the rod with phase constraint by A.I. Egamov

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Optimizing Constrained Engineering Optimization Problems Using Improved Mountain Gazelle Optimizer by Vu Hong Son Pham, Nghiep Trinh Nguyen Dang, Van Nam Nguyen

“…The enhanced algorithm effectively addresses engineering optimization challenges by identifying optimal design solutions within specified constraints. …”
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Efficient Constraint Handling in Electromagnetism-Like Algorithm for Traveling Salesman Problem with Time Windows by Alkın Yurtkuran, Erdal Emel

“…The EMA utilizes the attraction-repulsion mechanism between charged particles in a multidimensional space for global optimization. This paper investigates the problem-specific constraint handling capability of the EMA framework using a new variable bounding strategy, in which real-coded particle’s boundary constraints associated with the corresponding time windows of customers, is introduced and combined with the penalty approach to eliminate infeasibilities regarding time window violations. …”
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On Construction of Solutions of Hyperbolic Kirchhoff-Type Problems Involving Free Boundary and Volume Constraint by Fatima Ezahra Bentata, Ievgen Zaitsev, Kamel Saoudi, Vladislav Kuchanskyy

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STRATEGIC PLANNING AT THE ENTERPRISE: NUMERICAL OPTIMIZATION METHODS, MULTIVARIATE FUNCTIONS IN PROBLEMS OF STRATEGIC PLANNING by Ilya V. Samarin, Andrey I. Orlov

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Load-dependent vehicle routing problem with route time constraint: a heuristic approach by Nguyen Thuy Trang, Parthana Parthanadee, Jirachai Buddhakulsomsiri, Pham Duc Tai

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Heuristics for the Order-Picking Problem With Sequence-Dependent Constraints and a One-Directional Conveyor by Kateryna Czerniachowska, Marcin Hernes

“…The main aim of this research is to develop a heuristic solution approach for the logistic order-picking problem with sequence-dependent constraints and a one-directional conveyor. …”
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THE PROBLEM OF OPTIMAL CONTROL IN THE RUN MODEL by N. I. Ovsyannikova, A. A. Popova

“…The initial conditions and constraints on the control are prescribed. In the article optimal control problem is reduced to a fixed-time one by introducing the coefficient of compression of time, which is the second controlling factor.…”
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Application of Fuzzy Optimization to the Orienteering Problem by Madhushi Verma, K. K. Shukla

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A comprehensive characterization of the robust isolated calmness of Ky Fan $ k $-norm regularized convex matrix optimization problems by Ziran Yin, Chongyang Liu, Xiaoyu Chen, Jihong Zhang, Jinlong Yuan

“…By establishing the equivalence between the primal (dual) strict Robinson constraint qualification (SRCQ) and the dual (primal) second-order sufficient condition (SOSC), we derive a series of complete characterizations of the robust isolated calmness of the Karush-Kuhn-Tucker (KKT) mapping for Ky Fan $ k $-norm regularized convex matrix optimization problems. …”
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Real-time optimized inverse kinematics of redundant robots under inequality constraints by Linlin Zhang, Huibin Du, Zhiying Qin, Yuejing Zhao, Guang Yang

“…The proposed method proceeds by using constrained linear programming instead of quadratic programming to solve the inverse kinematics problem. Various hard limits such as joint range, bounds on velocity and acceleration are handled explicitly as inequality constraints. …”
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