Linear Algebra, Geometry and Transformation

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A01=Bruce Solomon
Affine Subspace
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Algebraic Multiplicity
Augmented Matrix
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Category1=Non-Fiction
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Characteristic Polynomial
Column Problem
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Diagonalization
eigenvalue analysis
Elementary Row Operations
Entry-wise Multiplication
eq_isMigrated=2
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First Linear Algebra Course
Free Columns
Gauss?Jordan Algorithm
geometric approach to linear algebra
Geometric Duality
Geometric Multiplicity
Geometric Treatment Of The Spectral Theorem
Geometric Vectors
Homogeneous Generators
Independent Set
injective mappings
Inverse Function And Rank Theorems
Language_English
Linear Systems
Linear Vector Functions
mathematical reasoning
Matrix
Matrix Algebra
matrix/vector multiplication
MatrixVector Multiplication
multivariable calculus preparation
Non-zero Vector
Numeric Vector
Orthogonality
Orthogonally Diagonalizable
Orthonormal Basis
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Pivot Columns
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Reduced Row Echelon Form
Scalar Multiplication
softlaunch
Solution Set
Spectral Theorem
Standard Basis Vectors
subspaces
surjective transformations
SVD Theorem
Vector Multiplication
vector space theory
Young Men

Product details

  • ISBN 9781482299281
  • Weight: 1183g
  • Dimensions: 178 x 254mm
  • Publication Date: 12 Dec 2014
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
  • Language: English
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The Essentials of a First Linear Algebra Course and More

Linear Algebra, Geometry and Transformation provides students with a solid geometric grasp of linear transformations. It stresses the linear case of the inverse function and rank theorems and gives a careful geometric treatment of the spectral theorem.

An Engaging Treatment of the Interplay among Algebra, Geometry, and Mappings

The text starts with basic questions about images and pre-images of mappings, injectivity, surjectivity, and distortion. In the process of answering these questions in the linear setting, the book covers all the standard topics for a first course on linear algebra, including linear systems, vector geometry, matrix algebra, subspaces, independence, dimension, orthogonality, eigenvectors, and diagonalization.

A Smooth Transition to the Conceptual Realm of Higher Mathematics

This book guides students on a journey from computational mathematics to conceptual reasoning. It takes them from simple "identity verification" proofs to constructive and contrapositive arguments. It will prepare them for future studies in algebra, multivariable calculus, and the fields that use them.

Print Versions of this book also include access to the ebook version.

Bruce Solomon is a professor in the Department of Mathematics at Indiana University Bloomington, where he often teaches linear algebra. He has held visiting positions at Stanford University and in Australia, France, and Israel. His research articles explore differential geometry and geometric variational problems. He earned a PhD from Princeton University.

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