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    Overhead Distribution for Cost-Plus Contracts

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    Book Reviews

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    The impact of multiple sclerosis on the identity of mothers in Italy

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    Purpose: This paper reports on one of the themes that emerged from the analysis of the study, regarding the perceived influence of multiple sclerosis (MS) on the identity of mothers in the socio-cultural context of Italy. Method: In-depth interviews were conducted with 16 women at various stages of MS, with follow up interviews with seven of the women. Phenomenology guided the methodology and the analysis was conducted using interpretative phenomenological analysis. Results: Through the research the value of motherhood to the women who participated emerged. The findings illustrated how many strove to maintain controlof their MS, which led to some making comparisons of themselves and other mothers and feeling different. Some women described how they adjusted their roles and found strength in being mothers but others spoke of their feelings of loss. Most women described living in the moment, appreciating the present and living each day as it came. Another significant experience was fear of stigma, both realized in the form of ā€œpityā€ from others, and the perceived and actual associated stigma for their families. This contributed to why some women were reluctant to disclose their condition. The mothers who took part in this study differed in how they perceived their disabled identity. Conclusion: Although this study was conducted in the socio-cultural setting of Italy, the findings have implications for professionals working with disabled mothers and women with MS in Italy and beyond; including recognizing the value associated with fully identifying oneself as a mother, rather than solely focusing on doingmothering tasks. ā€¢ Implications for Rehabilitation ā€¢ Professionals need to be mindful of the value of motherhood for women with multiple sclerosis. ā€¢ Professionals should support women who feel like they are battling with maintaining control of their multiple sclerosis, who may be adjusting their identity as mothers; recognizing that they may be influenced by the stage of their multiple sclerosis and whether they were diagnosed before or after having their children. ā€¢ Women can have feelings of loss related to their ability to fully participate in their childrenā€™s lives and professionals should work with women to help them identify the value of their mothering role not only in physically participating in activities but also in being emotionally and physically present as a mother

    Piecewise smooth systems near a co-dimension 2 discontinuity manifold: can one say what should happen?

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    We consider a piecewise smooth system in the neighborhood of a co-dimension 2 discontinuity manifold Ī£\Sigma. Within the class of Filippov solutions, if Ī£\Sigma is attractive, one should expect solution trajectories to slide on Ī£\Sigma. It is well known, however, that the classical Filippov convexification methodology is ambiguous on Ī£\Sigma. The situation is further complicated by the possibility that, regardless of how sliding on Ī£\Sigma is taking place, during sliding motion a trajectory encounters so-called generic first order exit points, where Ī£\Sigma ceases to be attractive. In this work, we attempt to understand what behavior one should expect of a solution trajectory near Ī£\Sigma when Ī£\Sigma is attractive, what to expect when Ī£\Sigma ceases to be attractive (at least, at generic exit points), and finally we also contrast and compare the behavior of some regularizations proposed in the literature. Through analysis and experiments we will confirm some known facts, and provide some important insight: (i) when Ī£\Sigma is attractive, a solution trajectory indeed does remain near Ī£\Sigma, viz. sliding on Ī£\Sigma is an appropriate idealization (of course, in general, one cannot predict which sliding vector field should be selected); (ii) when Ī£\Sigma loses attractivity (at first order exit conditions), a typical solution trajectory leaves a neighborhood of Ī£\Sigma; (iii) there is no obvious way to regularize the system so that the regularized trajectory will remain near Ī£\Sigma as long as Ī£\Sigma is attractive, and so that it will be leaving (a neighborhood of) Ī£\Sigma when Ī£\Sigma looses attractivity. We reach the above conclusions by considering exclusively the given piecewise smooth system, without superimposing any assumption on what kind of dynamics near Ī£\Sigma (or sliding motion on Ī£\Sigma) should have been taking place.Comment: 19 figure
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