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標題: Titlebook: Linear Algebra; Werner H. Greub Conference proceedings 19632nd edition Springer-Verlag Berlin Heidelberg 1963 algebra.field.linear algebra [打印本頁]

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書目名稱Linear Algebra影響因子(影響力)




書目名稱Linear Algebra影響因子(影響力)學科排名




書目名稱Linear Algebra網絡公開度




書目名稱Linear Algebra網絡公開度學科排名




書目名稱Linear Algebra被引頻次




書目名稱Linear Algebra被引頻次學科排名




書目名稱Linear Algebra年度引用




書目名稱Linear Algebra年度引用學科排名




書目名稱Linear Algebra讀者反饋




書目名稱Linear Algebra讀者反饋學科排名





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Werner H. Greubterature. This is achieved by using the same model type throughout the book and by adhering to functional specifications that allow for explicit equilibrium solutions.978-3-642-43682-6978-3-642-13229-2
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Werner H. Greubterature. This is achieved by using the same model type throughout the book and by adhering to functional specifications that allow for explicit equilibrium solutions.978-3-642-43682-6978-3-642-13229-2
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Werner H. Greubterature. This is achieved by using the same model type throughout the book and by adhering to functional specifications that allow for explicit equilibrium solutions.978-3-642-43682-6978-3-642-13229-2
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Werner H. Greubterature. This is achieved by using the same model type throughout the book and by adhering to functional specifications that allow for explicit equilibrium solutions.978-3-642-43682-6978-3-642-13229-2
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Werner H. Greube notion of intergenerational efficiency and applies it to iThis monograph provides a concise introduction to the overlapping generations approach to the intertemporal economics of renewable natural resources. In contrast to the dominant infinitely-lived agent (ILA) approach it acknowledges that nat
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Werner H. Greube notion of intergenerational efficiency and applies it to iThis monograph provides a concise introduction to the overlapping generations approach to the intertemporal economics of renewable natural resources. In contrast to the dominant infinitely-lived agent (ILA) approach it acknowledges that nat
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Werner H. Greube notion of intergenerational efficiency and applies it to iThis monograph provides a concise introduction to the overlapping generations approach to the intertemporal economics of renewable natural resources. In contrast to the dominant infinitely-lived agent (ILA) approach it acknowledges that nat
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Werner H. Greube notion of intergenerational efficiency and applies it to iThis monograph provides a concise introduction to the overlapping generations approach to the intertemporal economics of renewable natural resources. In contrast to the dominant infinitely-lived agent (ILA) approach it acknowledges that nat
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Werner H. Greube notion of intergenerational efficiency and applies it to iThis monograph provides a concise introduction to the overlapping generations approach to the intertemporal economics of renewable natural resources. In contrast to the dominant infinitely-lived agent (ILA) approach it acknowledges that nat
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Werner H. Greube notion of intergenerational efficiency and applies it to iThis monograph provides a concise introduction to the overlapping generations approach to the intertemporal economics of renewable natural resources. In contrast to the dominant infinitely-lived agent (ILA) approach it acknowledges that nat
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Werner H. Greube notion of intergenerational efficiency and applies it to iThis monograph provides a concise introduction to the overlapping generations approach to the intertemporal economics of renewable natural resources. In contrast to the dominant infinitely-lived agent (ILA) approach it acknowledges that nat
作者: 文件夾    時間: 2025-3-26 03:19
e notion of intergenerational efficiency and applies it to iThis monograph provides a concise introduction to the overlapping generations approach to the intertemporal economics of renewable natural resources. In contrast to the dominant infinitely-lived agent (ILA) approach it acknowledges that nat
作者: ticlopidine    時間: 2025-3-26 04:40
Symmetric bilinear functions,duct. The question arises which of these properties do not depend on the definiteness and hence can be carried over to a linear space with an indefinite inner product. Linear spaces of this type will be discussed in §4. First of all, the general properties of a symmetric bilinear function will be in
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Invariant subspaces,linear subspace, i. e. all vectors . for which . = .. In Chapter IV, § 5 we found that an endomorphism need not have eigenvectors. Therefore it is natural to generalize the problem by admitting invariant subspaces of higher dimension, i. e. by asking for linear sub-spaces .. of . with the property t
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Determinants,Consider a linear space . of dimension . (. ≧ 1).
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Multilinear mappings,Let three linear spaces ., ., . be given.
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Exterior Algebra,Consider a covariant tensor . of order . ≧ 1.
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Duality in exterior algebra,Comparing the dimensions of the two spaces ..(.) and ..(.) we see that these spaces are isomorphic.
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Linear mappings of inner product spaces,Consider two inner product spaces . and . and assume that a linear mapping .: .→. is given. If .* and .* are two linear spaces dual to . and . respectively, the mapping . induces a dual mapping (.*:.* → .*.
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Quadrics,In the present Chapter the theory of the bilinear functions developed in Chapter XII will be applied to the discussion of quadrics. In this context we shall have to deal with ..
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Springer-Verlag Berlin Heidelberg 1963
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Linear Algebra978-3-662-01545-2Series ISSN 0072-7830 Series E-ISSN 2196-9701
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Conference proceedings 19632nd edition It might even be called a new book altogether were it not for the fact that the essential character of the book has remained the same; in other words, the entire presentation continues to be based on an axiomatic treatment of linear spaces. In this second edition, the thorough-going restriction to
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0072-7830 r changes. It might even be called a new book altogether were it not for the fact that the essential character of the book has remained the same; in other words, the entire presentation continues to be based on an axiomatic treatment of linear spaces. In this second edition, the thorough-going restr
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Invariant subspaces,hat .?.... Obviously the whole space . as well as the kernel of . are such subspaces. In order to exclude trivial cases in the investigation of this question it will be necessary to require that the invariant subspaces are irreducible, i. e. that they can not be decomposed any further into invariant subspaces.
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