Titlebook: High Performance Materials in Aerospace; Harvey M. Flower (Professor of Materials Science) Book 1995 Springer Science+Business Media Dordr

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书目名称High Performance Materials in Aerospace影响因子(影响力)




书目名称High Performance Materials in Aerospace影响因子(影响力)学科排名




书目名称High Performance Materials in Aerospace网络公开度




书目名称High Performance Materials in Aerospace网络公开度学科排名




书目名称High Performance Materials in Aerospace被引频次




书目名称High Performance Materials in Aerospace被引频次学科排名




书目名称High Performance Materials in Aerospace年度引用




书目名称High Performance Materials in Aerospace年度引用学科排名




书目名称High Performance Materials in Aerospace读者反馈




书目名称High Performance Materials in Aerospace读者反馈学科排名

CONE

亲爱

mia and the aerospace industry, have joined together to combine their individual knowledge to examine high performance aerospace materials in terms of their production, structure, properties and applications. The central interrelationships between the development of structure through the production route and 978-94-010-4296-3978-94-011-0685-6

Ballad

Titanium alloys: production, behavior and application,e available, cost considerations, the operating environment, fabrication and other manufacturing requirements, the intended service lifetime of the component and the total number of components required (lot size). Obviously, this is a formidable list of constraints, but for a given application, any

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可触知

C. J. Peel,P. J. Gregson quantum error-correcting codes are constructed based on Hermitian curves. Unlike the case of classical codes, it is a difficult, sometimes impossible, task to puncture a quantum stabilizer code. The puncture code of Hermitian codes is computed that allows one to determine the admissible puncturings

Optimum

P. J. Gregsonal use. In this paper, we resolve the implementation difficulties for the basic algorithm which finds a normal subgroup of prime index, and algorithms for computing Sylow subgroups, testing solvability, and constructing a subnormal series.

听写

J. C. Williamsf U, or each of its terms does. U ⊑ X is called an H-set for . ⊑ .[X] if each . ∈ . is pseudo-homogeneous in U. We show that when computing an elimination ideal of some ideal (.) of .[X] w.r.t. V ⊑ X, one may disregard all those elements of . that contain variables from some H-set U ⊑ X/V for .. For

吸引力

M. McLeanstly concerned with sets . ⊑ .., our algorithm can also decide if points in an arbitrary set . ⊑ .. can be joined by a semi-algebraic path, for any real closed field .. Our algorithm computes a one-dimensional semi-algebraic subset ℜ(.) of . (actually of an embedding of . in a space . for a certain

善于骗人

D. P. Davies..In 1985 it was proposed to use the multiplication on elliptic curves for the implementation of one way functions..Supersingular curves . with #.(..) = q + 1 elements were proposed at that time. New results due to A. Menezes, T. Okamoto and S. Vanstone show, that these curves are not well suited fo