273 papers
This paper introduces the Column Allocation Method (CAM) as an algorithm for determining the Initial Basic Feasible Solution to transportation problems, demonstrating through numerical examples and comparative analysis that it effectively yields near-optimal or optimal distribution plans to minimize costs and maximize profit.
This paper introduces a reciprocal Cauchy regularization method that ensures geometry-preserving optimal control for implicitly singularly perturbed systems by establishing exact equivalence between full and reduced dynamics on the singular hyperplane, providing rigorous convergence bounds for off-hyperplane trajectories, and decoupling exit constraints into a real-time safety layer to guarantee invariant safe regions.
This study presents a multi-period mixed-integer linear programming model that optimizes sustainable healthcare supply chain network design by simultaneously balancing cost efficiency, environmental carbon limits, and service-level requirements across a four-echelon network, demonstrating robust performance and full demand satisfaction under baseline conditions.
This paper introduces SARC, a certified monotone-face Krylov acceleration method that significantly outperforms standard projected-gradient iterations in solving box-constrained time-fractional boundary control problems by combining spectrally bounded safeguards with active-set identification to achieve rapid convergence to the optimal solution.
This paper presents a hybrid fractional-order dynamical model that combines a periodic phase oscillator with a Caputo fractional relaxation equation to reconstruct ECG morphology, demonstrating through rigorous mathematical analysis and reproducible synthetic testing that this approach offers superior accuracy and parameter identifiability compared to traditional integer-order models.
This paper proposes a structural approach to modeling effectively excluded states in the Graph Model for Conflict Resolution by restricting the state space, thereby classifying equilibrium predictions as genuine, spurious, F-conditional, or excluded and characterizing how different stability concepts respond to such exclusions.
This paper proposes a novel EOQ model for deteriorating items that incorporates a non-zero initial ramp-type demand and a two-phase discounting policy to optimize inventory management under time-dependent deterioration and no shortages.
This paper extends the (2+1)-dimensional potential CDGKS equation to a local composite derivative framework, deriving closed-form soliton and lump solutions via a composite Cole-Hopf transformation to demonstrate that while wave amplitudes remain invariant, their spatiotemporal trajectories undergo continuous warping governed by deformation kernel factors.
This paper introduces a residual-adaptive truncation rule for an arbitrary-order tangent iteration to compute , which leverages the alternating arctangent series to achieve quadratic growth in the decimal accuracy exponent, thereby enabling the rapid convergence from a single Chudnovsky approximation to over one million correct decimal places.
This paper refutes the original convergence proof of the new SOR-like method for absolute value equations by providing a counterexample, and establishes a rigorous convergence criterion based on a control matrix that identifies a more reliable optimal parameter pair (1, 1) which, despite potentially requiring more iterations, yields lower total computing time.