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On Lagrangian duality gap of quadratic fractional programming with a two-sided quadratic constraint

机译:对双面二次约束的二次分数规划的拉格朗日二元间隙

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摘要

Strong Lagrangian duality holds for the quadratic programming with a two-sided quadratic constraint. In this paper, we show that the two-sided quadratic constrained quadratic fractional programming, if well scaled, also has zero Lagrangian duality gap. However, this is not always true without scaling. For a special case, the identical regularized total least squares problem, we establish the necessary and sufficient condition under which the Lagrangian duality gap is positive.
机译:强大的拉格朗日二元性具有双面二次约束的二次编程。 在本文中,我们表明,双面二次约束的二次分数规划,如果粗略,也具有零拉格朗日二元间隙。 但是,如果没有缩放,这并不总是如此。 对于特殊情况,相同的正则化总量问题,我们建立了拉格朗日二元间隙的必要和充分状态。

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