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New York: Plenum Dampier, C, Ely, B, Brodecki, D, & O Neal, P (2002) Characteristics of pain managed at home in children and adolescents with sickle cell disease by using diary selfreports Journal of Pain, 3, 461 470 Daneman, M, & Merikel, P M (1996) Working memory and language comprehension: A meta-analysis Psychonomic Bulletin and Review, 3, 422 433 Danielsson, S, Gillberg, I C, Billstedt, E, Gillberg, C, & Olsson, I (2005) Epilepsy in young adults with autism: A prospective population-based follow-up study of 120 individuals diagnosed in childhood Epilepsia, 46, 918 923 Dapretto, M, Davies, M S, Pfeifer, J H S, A A, Sigman, M D, Bookheimer, S Y, & Iacoboni, M (2006) Understanding emotions in others: Mirror neuron dysfunction in children with autism spectrum disorders Nature Neuroscience, 9, 28 30 Das, S K.

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FIGURE 6.9 Floquet mode amplitudes versus mode index for the fourth-order basis function (n = 4) with a/a1 = 2 7.

In order to have a meaningful discussion about policies, it is necessary to rst establish a common understanding of what a policy is. For the sake of simplicity, the discussion in this section will largely be based on Ponder policies, as described in the previous chapter [Damianou et al., 2001]. To recapitulate, using Ponder terminology, a subject refers to the managing entity or the entity that needs access to a resource, and a target refers to the managed resources. Subjects perform actions on targets. Furthermore, Ponder policies are either obligation/refrain or authorization policies. An authorization policy de nes what actions a subject is permitted (positive authorization) or not permitted (negative authorization) to perform on a target. Obligation policies are used

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, Sharma, N K, Chu, W S, Wang, H, & Elbein, S C (2008) Aryl hydrocarbon receptor nuclear translocator (ARNT) gene as a positional and functional candidate for type 2 diabetes and prediabetic intermediate traits: Mutation detection, case-control studies, and gene expression analysis BMC Medical Genetics, 9, 16 Dasgupta, B, & Gutmann, D H (2005) Neuro bromin regulates neural stem cell proliferation, survival, and astroglial differentiation in vitro and in vivo Journal of Neuroscience, 25, 5584 5594 Davenport, M L (2008) Moving toward an understanding of hormone replacement therapy in adolescent girls Annals of the New York Academy of Sciences, 1135, 126 137 Davenport, M L, Hooper, S R, & Zeger, M (2007) Turner syndrome in childhood In M M M Mazzocco & J L Ross (Eds), Neurogenetic developmental disorders: Variation of manifestation in childhood (pp 3 46) Cambridge, MA: MIT Press.

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of an array of sources, we apply superposition of an infinite number of identical sources placed at a regular interval It is observed that the Fourier integral evolves to a series of Dirac delta functions; consequently the continuous Fourier spectrum of a single source evolves to discrete spectral lines We deduce the Floquet series expansion for an array of source functions, where the amplitude and phase have two different periodicities Such source functions are relevant for a scanned beam array antenna analysis The basis functions that constitute the Floquet series are called Floquet modal functions This implies that an infinite array of sources can be represented alternatively as a superposition of Floquet modal functions The advantage of using Floquet modal functions is that the solution of Maxwell s equations is obtained almost by inspection.

The linearity of Maxwell s equation allows constructing the complete solution of an infinite array of sources To illustrate the Floquet modal analysis, we first consider a one-dimensional infinite array antenna and determine the electromagnetic fields in terms of Floquet modes We establish the correspondence between a Floquet modal function and the direction of radiation We then deduce the Floquet modal functions associated with a planar infinite array with an arbitrary lattice structure and study the results in light of antenna radiation The last part of the chapter deals with the interaction of a Floquet mode and a guided mode and discusses the interesting consequences of such interaction 22 FOURIER SPECTRUM AND FLOQUET SERIES In this section we present the Fourier analysis and Floquet series representations of periodic functions, starting from the basic definition of the Fourier transform.

David, N, Gawronski, A, Santos, N S, Huff, W, Lehnhardt, F-G, Newen, A, et al (2008) Dissociation between key processes of social cognition in autism: Impaired mentalizing but intact sense of agency Journal of Autism and Developmental Disorders, 38, 593 605 Davidson, M, Boland, E A, & Grey, M (1997) Teaching teens to cope: Coping skills training for adolescents with insulin-dependent diabetes mellitus Journal of the Society of Pediatric Nurses, 2, 65 72..

We begin with the Fourier transform of a nonperiodic function and use superposition to derive appropriate series expansion formulas relevant to an infinite array 221 Fourier Transform The one-dimensional Fourier transform of a function f x 1 is defined as 1 f kx = 2 f x exp jkx x dx.

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An alternative relation involving [Z] can be found by combining (6.84), (6.92) and (6.54). The relation is given by fe Z fe

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