Results 11 to 20 of about 3,486,102 (302)
ANTIGONE: Algorithms for coNTinuous / Integer Global Optimization of Nonlinear Equations [PDF]
This manuscript introduces ANTIGONE, Algorithms for coNTinuous/Integer Global Optimization of Nonlinear Equations, a general mixed-integer nonlinear global optimization framework. ANTIGONE is the evolution of the Global Mixed-Integer Quadratic Optimizer,
Floudas, Christodoulos A, Misener, Ruth
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On Optimal Nonlinear Systematic Codes [PDF]
arXiv admin note: substantial text overlap with arXiv:1502 ...
Eleonora Guerrini +2 more
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Interior Methods for Nonlinear Optimization [PDF]
Interior methods are an omnipresent, conspicuous feature of the constrained optimization landscape today, but it was not always so. Primarily in the form of barrier methods, interior-point techniques were popular during the 1960s for solving nonlinearly constrained problems. However, their use for linear programming was not even contemplated because of
Anders Forsgren +2 more
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A Hierarchical Theory for the Tensile Stiffness of Non-Buckling Fractal-Inspired Interconnects
The design of non-buckling interconnects with thick sections has gained important applications in stretchable inorganic electronics due to their simultaneous achievement of high stretchability, low resistance, and low heat generation.
Yongkang Wang +6 more
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A Heuristic for Nonlinear Global Optimization [PDF]
We propose a new heuristic for nonlinear global optimization combining a variable neighborhood search framework with a modified trust-region algorithm as local search. The proposed method presents the capability to prematurely interrupt the local search if the iterates are converging to a local minimum that has already been visited or if they are ...
Bierlaire, Michel +2 more
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In the paper, the aggregate constraint-shifting homotopy method for solving general nonconvex nonlinear programming is considered. The aggregation is only about inequality constraint functions. Without any cone condition for the constraint functions, the
Zhichuan Zhu, Yeong-Cheng Liou
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Predicting Tipping Points in Chaotic Maps with Period-Doubling Bifurcations
In this paper, bifurcation points of two chaotic maps are studied: symmetric sine map and Gaussian map. Investigating the properties of these maps shows that they have a variety of dynamical solutions by changing the bifurcation parameter.
Changzhi Li +4 more
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We consider the problem of minimizing a finite sum of differentiable and nondifferentiable convex functions in the setting of finite-dimensional Euclidean space. We propose and analyze a distributed proximal gradient method with computational delays. The
Sakrapee Namsak +2 more
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In this paper, we study a set-valued extended generalized nonlinear mixed variational inequality problem and its generalized resolvent dynamical system. A three-step iterative algorithm is constructed for solving set-valued extended generalized nonlinear
Iqbal Ahmad +3 more
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In a real Hilbert space, let the VIP denote a pseudomonotone variational inequality problem with Lipschitz continuity operator, and let the CFPP indicate a common fixed-point problem of finitely many nonexpansive mappings and an asymptotically ...
Lu-Chuan Ceng +3 more
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