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Minimum time optimality for a bang-singular arc: second order sufficient conditions

机译:奇异圆弧的最小时间最优:二阶充分条件

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We consider a bang-singular normal extremal for the minimum time problem associated to a single-input control system affine in the control. We use Hamiltonian methods to prove that the coercivity of a suitable strongly-extended second variation associated to the singular arc is sufficient to prove the local optimality of the extremal in the strong topology. As a consequence we give a sufficient condition easily checkable and we apply it to three examples in R
机译:对于与控制中的单输入控制系统仿射相关的最短时间问题,我们考虑一个爆炸奇异的正态极值。我们使用哈密顿方法来证明与奇异弧相关的合适的强扩展第二变体的矫顽力足以证明强拓扑中极值的局部最优性。结果,我们给出了易于检查的充分条件,并将其应用于R中的三个示例

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