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Linear complementarity, linear and nonlinear programming

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The article was published on 1988-01-01 and is currently open access. It has received 1012 citations till now. The article focuses on the topics: Mixed complementarity problem & Complementarity theory.

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Discrete element modelling of large soil deformations under heavy vehicles

TL;DR: In this paper, the authors address the challenges of creating realistic models of soil for simulations of heavy vehicles on weak terrain, using the discrete element method with variable parameters for surface friction, normal cohesion, and rolling resistance.
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Direct Position Determination of Unknown Signals in the Presence of Multipath Propagation

TL;DR: A DPD model for unknown signals in the presence of Multi-path Propagation (MP-DPD) is presented and an iterative algorithm and an approach of initial value setting are given to make the MP-ML time consumption acceptable.
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An improved generalized flexibility matrix approach for structural damage detection

TL;DR: The approach is improved by considering the nonnegativity of the damage extent and the error bound of two solutions calculated by the improved approach using natural frequencies and corresponding mode shapes without and with noises is derived.

The Ill-Posed Linear Complementarity Problem

TL;DR: The regularized LCP turns out to be a linear program with equilibrium constraints (LPEC) that is always solvable and error bounds on the distance between an arbitrary point to the set of LCP residual minimizers follow from LCP error bound theory.
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A Combinatorial Algorithm to Compute Regularization Paths

TL;DR: This poster presents a probabilistic procedure to estimate the intensity of the response of the immune system to laser-spot assisted treatment of central nervous system injuries.
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