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Titlebook: Handbook of Resilience in Children; Sam Goldstein,Robert B. Brooks Book 20132nd edition The Editor(s) (if applicable) and The Author(s), u

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Resilience and the Disruptive Disorders of ChildhoodODD), and Conduct Disorder (CD) (APA, 2001). These conditions are among the most commonly treated in mental health settings with epidemiological studies suggesting that between 3 and 16% of all youth meet the diagnostic criteria for at least one, if not two or more, of these conditions (Eiraldi, Pow
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From Helplessness to Optimism: The Role of Resilience in Treating and Preventing Depression in Youthe development of depression and anxiety suggests that internalizing disorders can be reduced, even prevented, by promoting more accurate cognitive styles, problem-solving skills, and supportive family relationships. Several cognitive–behavioral interventions have shown promise in treating and preven
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Resilience and Self-Control Impairmentponsiveness to stimuli has been regarded as a central topic in attention/executive function research and attention deficit (e.g., Taylor, 1995). Behavioral control is a more complex idea: clearly, a planned and rule-governed organization of activity can have many advantages and has arguably been a c
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Measuring Resilience in Children: From Theory to Practice to be effectively applied to benefit our constituency. A primary characteristic is that resilience must be operationally defined in a way that is reliable across time, subjects, and researchers. Once a concept is operationalized in a reliable manner, then its validity can be examined. When we have
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Zhe Wang,Kirby Deater-Deckardt allow for low-order polynomial-time matching algorithms. The considered class of graphs is characterized by the constraint that each node has a unique node label. This constraint is met in all computer network monitoring and abnormal event detection applications considered in this book.
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Judith V. Jordan . is equal to zero if and only if . and . are isomorphic to each other. Sometimes, however, it may be desirable to have a more flexible distance measure for which .(., .) = 0 if . and . are similar, but not necessarily isomorphic. Such a measure is potentially useful to make our graph-distance-base
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Emmy E. Wernerpreviously in this book consider just a pair of graphs . and ., and derive their distance .(.). Our proposed extension consists in computing the distance .(.) of a pair of graph sequences . = ., ..., . and . = ., ..., .. Both sequences can be of arbitrary length. In particular, the length of . can b
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