Prominent Russian mathematician's concise, well-written exposition considers: n-dimensional spaces, linear and bilinear forms, linear transformations, canonical form of an arbitrary linear transformation, introduction to tensors, more. Not designed as an introductory text. 1961 edition.

This introduction to linear algebra by world-renowned mathematician Peter Lax is unique in its emphasis on the analytical aspects of the subject as well as its numerous applications. The book grew out of Dr. Lax's course notes for the linear algebra classes he teaches at New York University. Geared to graduate students as well as advanced undergraduates, it assumes only limited...(展开全部)

This introduction to linear algebra features intuitive introductions and examples to motivate important ideas and to illustrate the use of results of theorems. Linear Equations; Vector Spaces; Linear Transformations; Polynomials; Determinants; Elementary canonical Forms; Rational and Jordan Forms; Inner Product Spaces; Operators on Inner Product Spaces; Bilinear Forms For all r...(展开全部)

Numerical Linear Algebra is a concise, insightful, and elegant introduction to the field of numerical linear algebra.

米哈伊尔•米哈伊洛维奇•波斯特尼可夫(1927-2004)Михаил Михайлович Постников(1927-2004) 数学物理科学博士、教授 1965年至2004年在莫斯科大学数学力学系高等几何学与拓扑学工作。 苏联列宁奖金获得者（1967） М. М. 波斯特尼可夫1927年10月27日出生。1945年毕业于莫斯科大学数学力学系。1945年至947年在莫斯科大学数学力学系数学部读研究生，1947年至1949年在苏联科学院斯捷克洛夫数学研究所读研究生。1949年通过副博士论文答辩（导师Л. С. 邦德里亚金），且从那时起就在苏联科学院斯捷克洛夫数学研究所几何学与拓扑学研究室工作（目前，是高级研究员）。1953年通过数学物理科学博士论文答辩。从1965年起在莫斯科大学数学力学系高等几何学与拓扑学教研室担任教授。 1957年为表彰М. ...(展开全部)

Linear algebra has become the subject to know for people in quantitative disciplines of all kinds. No longer the exclusive domain of mathematicians and engineers, it is now used everywhere there is data and everybody who works with data needs to know more. This new book from Professor Gilbert Strang, author of the acclaimed Introduction to Linear Algebra, now in its fifth editi...(展开全部)

This book on linear algebra and geometry is based on a course given by renowned academician I.R. Shafarevich at Moscow State University. The book begins with the theory of linear algebraic equations and the basic elements of matrix theory and continues with vector spaces, linear transformations, inner product spaces, and the theory of affine and projective spaces. The book also...(展开全部)