1,221 research outputs found

    Postpartum Fatigue in the Active Duty Military Woman

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    Up to 16,000 military women annually experience the birth of a child. Barring complications, regulations require a return to work 42 days postpartum, making them susceptible to the effects of postpartum fatigue. The purpose of this descriptive, longitudinal study of 109 military women was to describe fatigue levels across the first 6–8 weeks postpartum; to describe the relationship among selected psychological, physiological, and situational variables of fatigue; and to examine the relationship between predictor variables, fatigue levels, and performance after childbirth. The majority of the sample were married or partnered enlisted women in the U.S. Navy with a mean age of 25 (±5) years. Descriptive statistics, repeated measures ANOVA, correlation, and regression were used to analyze the data. Women were found to be moderately fatigued across time and there was no change in fatigue levels from 2 to 6–8 weeks postpartum. Study variables of type of delivery, lactogenesis, depression, anxiety, maternal sleep, and infant temperament correlated with fatigue during hospitalization and at 2 weeks postpartum. Depression, anxiety, maternal sleep, and performance correlated with fatigue at 6–8 weeks postpartum. Regression analyses indicated that maternal anxiety during hospitalization and at 2 weeks postpartum explained 6% and 20% of the variance in fatigue at 6–8 weeks postpartum. Over half of the women had not regained full functional status when they returned to work and 40% still displayed symptoms of postpartum depression and anxiety. Future research is needed to examine issues surrounding depression and anxiety of military women, including exploration of its causes in both the prenatal and postpartum periods. Designing interventions to reduce fatigue symptoms among military postpartum women may result in improved parenting, decreased healthcare costs, workplace accidents, increased job satisfaction, breastfeeding rates, and physical readiness. Reducing fatigue in this population has the potential benefit of a significant cost-savings to the United States government as well as an improved quality of life for military families

    Ludwig Spohr und Friedrich Rochlitz : ihre Beziehungen nach ungedruckten Briefen

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    Die hier zum ersten Male gedruckten Briefe stammen aus der Autographen-Sammlung des Herrn Fritz Donebauer in Prag, der mir in der liebenswürdigsten und zuvorkommendsten Weise deren Veröffentlichung gestattet hat. Dafür danke ich ihm im eigenen Namen aufs wärmste, aber ich darf ihm sicher auch im Namen aller derjenigen danken, die vielleicht einmal aus dem interessanten Inhalt dieser Briefe Einzelheiten für Arbeiten über Spohr oder über Rochlitz oder über das Oratorium finden, Details, denen bisher in der in Frage kommenden Literatur keine Beachtung geschenkt werden konnte. Von Spohr kann ich leider nur 5 Briefe an Rochlitz mitteilen, dagegen 32 Briefe Rochlitz' an Spohr. ..

    Large vector spaces of block-symmetric strong linearizations of matrix polynomials

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    Given a matrix polynomial P(lambda) = Sigma(k)(i=0) lambda(i) A(i) of degree k, where A(i) are n x n matrices with entries in a field F, the development of linearizations of P(lambda) that preserve whatever structure P(lambda) might posses has been a very active area of research in the last decade. Most of the structure-preserving linearizations of P(lambda) discovered so far are based on certain modifications of block-symmetric linearizations. The block-symmetric linearizations of P(lambda) available in the literature fall essentially into two classes: linearizations based on the so-called Fiedler pencils with repetition, which form a finite family, and a vector space of dimension k of block-symmetric pencils, called DL(P), such that most of its pencils are linearizations. One drawback of the pencils in DL(P) is that none of them is a linearization when P(lambda) is singular. In this paper we introduce new vector spaces of block,symmetric pencils, most of which are strong linearizations of P(lambda). The dimensions of these spaces are O(n(2)), which, for n >= root k, are much larger than the dimension of DL(P). When k is odd, many of these vector spaces contain linearizations also when P(lambda) is singular. The coefficients of the block-symmetric pencils in these new spaces can be easily constructed as k x k block-matrices whose n x n blocks are of the form 0, +/-alpha I-n, +/-alpha A(i), or arbitrary n x n matrices, where a is an arbitrary nonzero scalar.The research of F. M. Dopico was partially supported by the Ministerio de Economía y Competitividad of Spain through grant MTM-2012-3254
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