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Titlebook: Visual Development; Nigel W. Daw Book 2014Latest edition Springer Science+Business Media New York 2014

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书目名称Visual Development
编辑Nigel W. Daw
视频video
概述Wide, comprehensive coverage of an important area.Concise descriptions, without giving up the rigor of the scientific discussion.Handy reference for researchers experienced in one perspective of the v
图书封面Titlebook: Visual Development;  Nigel W. Daw Book 2014Latest edition Springer Science+Business Media New York 2014
描述The only book on the market to cover the psychophysics, anatomy, physiology, and clinical deficits of the developing visual system in an accessible format and length. The visual system is the most commonly studied aspect of the nervous system and is the primary model for the study of both normal development and the effects of environment and sensory deprivation on development. This third edition highlights new research and features a large number of illustrations, many in color. It can be used as a supplementary text in neuroscience and ophthalmology courses. This book is a great resource for both novice and advanced researchers in the field of vision.
出版日期Book 2014Latest edition
版次3
doihttps://doi.org/10.1007/978-1-4614-9059-3
isbn_softcover978-1-4899-7719-9
isbn_ebook978-1-4614-9059-3
copyrightSpringer Science+Business Media New York 2014
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European central bank. The second part deals with the insurance, regulation and safety of commercial banks. The last part contains analysis of monetary policies in Germany and Israel. Part of the research included in this volume is the result of a two years research project on "Central Bank Policies, Disinfl978-3-642-76776-0978-3-642-76774-6
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f Lorentzian Walker manifolds. We determine which elements of the family are 0-curvature homogeneous, which are 1-curvature homogeneous, and which are 2-curvature homogeneous; for this family, 2-curvature homogeneity will in fact imply local homogeneity. A similar analysis of homothety curvature hom
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Nigel W. Dawrfaces. In Section 12.5, we show that any locally affine homogeneous surface has a natural real analytic structure. We also discuss the structure of various spaces of smooth functions and other natural tensors as modules over the two 2-dimensional Lie algebras.
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