Titlebook: Handbook of hair in health and disease; Victor R. Preedy Book 2012 Wageningen Academic Publishers 2012

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书目名称Handbook of hair in health and disease影响因子(影响力)




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书目名称Handbook of hair in health and disease读者反馈学科排名

aphasia

Christoph G. Birngruber,Marcel A. Verhoffe and continuity therefore ought to be based on an axiomatized notion of closeness. Such an axiomatization exists (and is surprisingly simple): it lies at the heart of the concept of a topological space. (For technical reasons, we pursue a slightly different, but equivalent route.)

Diluge

Book 2012art from its visible façade, hair also has a functional role. It has an unique structure and complex molecular development. The very nature of hair makes it a suitable marker for the prognosis of disease. Hair can also be used to screen for toxins and changes in the diet. However, there are currentl

牛马之尿

技术

Daisy Koperait at the age of 60, a man at the age of 65. A married man will receive an additional amount for his wife but if she is entitled to pensions in respect of both her own and her husband’s contributions, she may claim whichever is the higher pension.

CRUMB

Donata Favrettortunately, such a parallel does not exist for texture — we do not know what the dimensions of texture are. A possible insight could be gained by analyzing the classes of texture presented in the earlier chapters and finding out ways in which these textures can be combined. The aim of this chapter is to define such compositional schemes.

BOLT

biosphere

Taneeta Ganguly,Pratima Karnikcan measure the distance between two real numbers (or, rather, two vectors in Euclidean .-space)..If we want to speak of continuity of functions defined on more general sets, we should thus have a meaningful way to speak of the distance between two points of such a set: this, in a nutshell, is the idea behind a metric space.

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dura-mater

hat, already at a very elementary level, one encounters phenomena that do not fit into the framework of metric spaces: pointwise convergence, for instance—the most basic notion of convergence there is for functions—cannot be described as convergence with respect to a metric (as we show in this chapt