نتایج جستجو برای: defense mechanism

تعداد نتایج: 619454  

2014
Marcus Berger

Marcus Berger, University of Michigan 0. While much recent work has focused on various nominal and verbal properties of syntactic nominalizations, relatively little work has investigated how their internal structure is derived. Many authors adopt a ‘mixed projection’ hierarchy in which verbal projections appear interpolated into an otherwise nominal hierarchy. The resulting combination of proje...

2009
EDOARDO BALLICO ALESSANDRA BERNARDI

ABSTRACT: In this paper we improve the known bound for the X-rank RX(P ) of an element P ∈ PN in the case in which X ⊂ Pn is a projective variety obtained as a linear projection from a general v-dimensional subspace V ⊂ Pn+v . Then, if X ⊂ Pn is a curve obtained from a projection of a rational normal curve C ⊂ Pn+1 from a point O ⊂ Pn+1, we are able to describe the precise value of the X-rank f...

2008
Daniel Baumann Anatoly Dymarsky Igor R. Klebanov Liam McAllister

We present a detailed analysis of an explicit model of warped D-brane inflation, incorporating the effects of moduli stabilization. We consider the potential for D3-brane motion in a warped conifold background that includes fluxes and holomorphically-embedded D7-branes involved in moduli stabilization. Although the D7-branes significantly modify the inflaton potential, they do not correct the q...

Journal: :Physical review. D, Particles and fields 1996
Gimon Polchinski

We study superstrings with orientifold projections and with generalized open string boundary conditions (D-branes). We find two types of consistency condition, one related to the algebra of Chan-Paton factors and the other to cancellation of divergences. One consequence is that the Dirichlet 5-branes of the Type I theory carry a symplectic gauge group, as required by string duality. As another ...

Journal: :Optics letters 2001
A Kienle F K Forster R Hibst

Spatially resolved reflectance measurements are widely used for determination of the optical properties of biological media. However, the influence of the phase function on these measurements has not been quantified. We show that errors in the derived reduced scattering and absorption coefficients are as great as 100% for both absolute and relative spatially resolved reflectance measurements if...

2000
Kelly Bedard

Using quantile regressions, this paper provides evidence that the relationship between school inputs and wages varies across points in the conditional wage distribution and educational attainment levels. Although smaller classes generally have a positive return for individuals at high quantiles, they have either no impact or a negative impact at low quantiles. Similarly, while more highly paid ...

Journal: :International journal of psychology : Journal international de psychologie 2014
Biao Sang Xinmei Deng Ziyan Luan

Growing interest in emotion regulation is reflected in the studies of cognitive and social development. However, the extant studies mainly highlight how emotion regulation develops based on a western value system. This study utilised a longitudinal design to examine the development of emotion regulation and explored the contributions of different regulatory strategies to emotion experience rega...

Journal: :Philosophical transactions. Series A, Mathematical, physical, and engineering sciences 2009
Kofi P Adragni R Dennis Cook

Dimension reduction for regression is a prominent issue today because technological advances now allow scientists to routinely formulate regressions in which the number of predictors is considerably larger than in the past. While several methods have been proposed to deal with such regressions, principal components (PCs) still seem to be the most widely used across the applied sciences. We give...

2005
MICHAEL CHRIST

In this paper we investigate the mapping properties in Lebesgue-type spaces of certain generalized Radon transforms defined by integration over curves. Let X and Y be open subsets of R, d ≥ 2, and let Z be a smooth submanifold of X×Y ⊂ R2d of dimension d+1. Assume that the projections π1 : Z → X and π2 : Z → Y are submersions at each point of Z. For each y ∈ Y , let γy = {x ∈ X : (x, y) ∈ Z} = ...

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