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標(biāo)題: Titlebook: Lectures in Abstract Algebra; II. Linear Algebra Nathan Jacobson Textbook 1953 The Editor(s) (if applicable) and The Author(s) 1953 Calcula [打印本頁]

作者: 法官所用    時(shí)間: 2025-3-21 18:46
書目名稱Lectures in Abstract Algebra影響因子(影響力)




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書目名稱Lectures in Abstract Algebra被引頻次學(xué)科排名




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作者: micturition    時(shí)間: 2025-3-21 22:25

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作者: TEM    時(shí)間: 2025-3-22 06:30
Nathan Jacobson of what they themselves have learned as K-12 students and in terms of the mathematical resources available to them, including the textbooks they rely on to teach as mathematics teachers..978-3-030-10026-1978-3-319-71207-9
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Nathan Jacobsonneeds of participants; designing attractive and useful resources to support the visit; and developing clear objectives and key messages. Academic detailing is a cost-effective intervention in many situations, understanding when, how, why and in what contexts will be important for future evaluation o
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作者: angiography    時(shí)間: 2025-3-23 17:37
Nathan JacobsonCLB) Act on the accountability system.Proposes a set of soluThis volume examines how several key components of the mathematics education system in the United States fail to provide teachers with adequate and effective tools to teach mathematics in K-12 classrooms. These components consist of teacher
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Nathan Jacobson sector for the next thirty to forty years. And by the time these numbers cease to grow in absolute terms, the non-modern sector will have become a multiple of its present size. These projections are alarming, among other reasons, because they suggest that unprecedented numbers will become reliant u
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Nathan Jacobsondraws on principles of social marketing, adult learning, social cognitive theory, the trans-theoretical model of change and diffusion of innovation. Studies and meta-analyses have consistently reported effectiveness for academic detailing in prescribing programs. It has also been used successfully i
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作者: 無脊椎    時(shí)間: 2025-3-25 00:14
Linear Transformations,ular types of linear transformations are of special interest, namely, the linear transformations of a vector space into itself and the linear transformations of a space into the one-dimensional space Δ. The former type constitute a ring while the latter, called linear functions, form a right vector
作者: ARY    時(shí)間: 2025-3-25 07:24
The Theory of a Single Linear Transformation,paces into so-called cyclic subspaces relative to a given linear transformation. By choosing appropriate bases in these spaces we obtain certain canonical matrices for the transformation. These results yield necessary and sufficient conditions for similarity of matrices. Following Krull we shall der
作者: JOT    時(shí)間: 2025-3-25 11:13
Sets of Linear Transformations,y of these notions belongs more properly to the so-called theory of representations of rings and is beyond the scope of the present volume. An introduction to these notions will serve to put into better perspective the results of the preceding chapter. We shall also be able to extend some of these r
作者: 預(yù)定    時(shí)間: 2025-3-25 12:13
Bilinear Forms, vector space R and. is in a right vector space R′. The values of .(.,.) are assumed to belong to Δ, and the functions of one variable ..(.) = .(.,.) and ..(.) = .(.,.) obtained by fixing the other variable are linear. Of particular interest are the non-degenerate bilinear forms. These determine 1–1
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978-1-4684-7055-0The Editor(s) (if applicable) and The Author(s) 1953
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Graduate Texts in Mathematicshttp://image.papertrans.cn/l/image/583440.jpg
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Linear Transformations,elation between linear transformations and matrices is discussed. Also we define rank and nullity for arbitrary linear transformations. Finally we study a special type of linear transformation called a projection, and we establish a connection between transformations of this type and direct decompositions of the vector space.
作者: Aprope    時(shí)間: 2025-3-26 22:03
0072-5285 n familiarity with the basic concepts treated in Volume I: groups, rings, fields, homomorphisms, is presup-posed. However, we have tried to make this account of linear algebra independent of a detailed knowledge of our first volume. References to specific results are given occasionally but some of t
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Euclidean and Unitary Spaces, is customary to denote it simply as (., .) instead of .(., .) as in the preceding chapter. The geometric meaning of (.) is clear. It gives the product of the cosine of the angle between . and . by the lengths of the two vectors. The length of . can also be expressed in terms of the scalar product, namely, |.| = (.,.).
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The Theory of a Single Linear Transformation,e in this chapter the Hamilton-Cayley Frobenius theorems on the characteristic and minimum polynomials of a matrix. Finally we study the algebra of linear transformations that commute with a given transformation.
作者: Gesture    時(shí)間: 2025-3-28 01:37
Products of Vector Spaces, Kronecker product of two vector spaces over a field. We also discuss the elements of tensor algebra, and we consider the extension of a vector space over a field Φ to a vector space over a field P containing Φ. Finally we consider the concept of a (non-associative) algebra over a field, and we define the direct product of algebras.
作者: 廣大    時(shí)間: 2025-3-28 04:00
Textbook 1953ity with the basic concepts treated in Volume I: groups, rings, fields, homomorphisms, is presup-posed. However, we have tried to make this account of linear algebra independent of a detailed knowledge of our first volume. References to specific results are given occasionally but some of the fundame
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Hano Johannsen,G Terry Pageionen auf elastisch-eingespannten, d. h. fest verbundenen Zwischenstützen immer mehr an Bedeutung, da mit ihr erhebliche Verringerungen des Baustoffaufwandes und somit wirtschaftliche Vorteile verbunden sind. Wie ja bekannt ist und in den folgenden Darlegungen noch zahlenm??ig veranschaulicht wird,




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