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1. Manual de álgebra lineal [2020]
 Castañeda Hernández, Sebastián, author.
 Segunda edición  Barranquilla : Editorial Universidad del Norte, 2020
 Description
 Book — 1 online resource Digital: text file.EPUB.PDF.
 Penney, Richard C.
 Fourth edition.  Hoboken, N.J. : Wiley, c2016.
 Description
 Book — vii, 110 p. : ill. ; 23 cm
 Summary

 STUDENT MANUAL 1
 1 SYSTEMS OF LINEAR EQUATIONS 3 1.1 The Vector Space of m x n Matrices / 3 1.1.2 Applications to Graph Theory I / 7 1.2 Systems / 8 1.2.2 Applications to Circuit Theory / 11 1.3 Gaussian Elimination / 13 1.3.2 Applications to Traffic Flow / 18 1.4 Column Space and Nullspace / 19
 2 LINEAR INDEPENDENCE AND DIMENSION 26 2.1 The Test for Linear Independence / 26 2.2 Dimension / 33 2.2.2 Applications to Differential Equations / 37 2.3 Row Space and the RankNullity Theorem / 38
 3 LINEAR TRANSFORMATIONS 43 3.1 The Linearity Properties / 43 3.2 Matrix Multiplication (Composition) / 49 3.2.2 Applications to Graph Theory II / 55 3.3 Inverses / 55 3.3.2 Applications to Economics / 60 3.4 The LU Factorization / 61 3.5 The Matrix of a Linear Transformation / 62
 4 DETERMINANTS 67 4.1 Definition of the Determinant / 67 4.2 Reduction and Determinants / 69 4.2.1 Volume / 72 4.3 A Formula for Inverses / 74
 5 EIGENVECTORS AND EIGENVALUES 76 5.1 Eigenvectors / 76 5.1.2 Application to Markov Processes / 79 5.2 Diagonalization / 80 5.2.1 Application to Systems of Differential Equations / 82 5.3 Complex Eigenvectors / 83
 6 ORTHOGONALITY 85 6.1 The Scalar Product in n / 85 6.2 Projections: The GramSchmidt Process / 87 6.3 Fourier Series: Scalar Product Spaces / 89 6.4 Orthogonal Matrices / 92 6.5 Least Squares / 93 6.6 Quadratic Forms: Orthogonal Diagonalization / 94 6.7 The Singular Value Decomposition (SVD) / 97 6.8 Hermitian Symmetric and Unitary Matrices / 98
 7 GENERALIZED EIGENVECTORS 100 7.1 Generalized Eigenvectors / 100 7.2 Chain Bases / 104
 8 NUMERICAL TECHNIQUES 107 8.1 Condition Number / 107 8.2 Computing Eigenvalues / 108.
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QA184 .P46 2016 SUPPL  Unknown 
 Halmos, Paul R. (Paul Richard), 19162006.
 [Washington, DC] : Mathematical Association of America, c1995
 Description
 Book — 1 online resource (xiii, 336 p).
 Summary

 Preface Chapter 1. Scalars Chapter 2. Vectors Chapter 3. Bases Chapter 4. Transformations Chapter 5. Duality Chapter 6. Similarity Chapter 7. Canonical Forms Chapter 8. Inner Product Spaces Chapter 9. Normality Hints Solutions
4. Linear algebra : problems book [1983]
 Zadachnik po lineĭnoĭ algebre. English
 Ikramov, Kh. D. (Khakim Dadadzhanovich).
 Rev. from the 1975 Russian ed.  Moscow : Mir, 1983.
 Description
 Book — 327 p. ; 22 cm.
 Online
SAL3 (offcampus storage)
SAL3 (offcampus storage)  Status 

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QA184 .I3713 1983  Available 
 Andreescu, Titu, 1956 author.
 New York : Birkhäuser : Springer, [2014]
 Description
 Book — x, 491 pages ; 24 cm
 Summary

 Preface. Linear Phenomena and Euclidean Spaces of Small Dimension. Concrete Vector Spaces. Vector Spaces and Subspaces. Linear Transformations. More Matrix Algebra and Determinants. General Theory of Linear Equations. Eigenvectors. Orthogonality. Forms. Vector Spaces over Finite Fields. Appendix A: Complex Numbers. Appendix B: Polynomials over Complex Numbers. References. Index.
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QA184.2 .A528 2014  Unknown 
 Grobe, Elizabeth M.
 New York ; Chichester : Wiley, c1994.
 Description
 Book — viii, 666 p. : ill. ; 24 cm.
 Summary

Reflecting the changing needs of a generation of students, this revised textbook includes a solutions manual. It aims to make it easier for instructors to cover the basic fundamentals of all major topics in linear algebra. There is also a special section featuring 21 wideranging applications.
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QA184 .A586 1994  Unknown 
 Bretscher, Otto, author.
 Second edition.  Upper Saddle River, NJ : Prentice Hall, [2001]
 Description
 Book — iii, 167 pages : illustrations ; 26 cm
 Online
Science Library (Li and Ma)
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QA184.2 .B74 2001  Unknown 
 Lipschutz, Seymour.
 New York : McGrawHill, c1997.
 Description
 Book — vi, 473 p. : ill. ; 28 cm.
 Online
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

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QA184.5 .L57 1997  Unknown 
9. The linear algebra problem solver [1980]
 Research and Education Association.
 New York, N.Y. : The Association, c1980.
 Description
 Book — xii, 1011 p. : ill. ; 26 cm.
 Online
Science Library (Li and Ma)
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QA184 .R47 1980  Unknown 
 DeFranza, James, 1950
 Boston : McGrawHill/Higher Education, c2009.
 Description
 Book — xviii, 488 p. : ill ; 24 cm.
 Summary

 Chapter 1 Systems of Linear Equations and Matrices 1  1.1 Systems of Linear Equations Exercise Set 1.1  1.2 Matrices and Elementary Row Operations Exercise Set 1.2  1.3 Matrix Algebra Exercise Set 1.3  1.4 The Inverse of a Square Matrix Exercise Set 1.4  1.5 Matrix Equations Exercise Set 1.5  1.6 Determinants Exercise Set 1.6  1.7 Elementary Matrices and LU Factorization Exercise Set 1.7  1.8 Applications of Systems of Linear Equatio Exercise Set 1.8 Review Exercises Chapter Test
 Chapter 2 Linear Combinations and Linear Independence  2.1 Vectors in Rn Exercise Set 2.1  2.2 Linear Combinations Exercise Set 2.2  2.3 Linear Independence Exercise Set 2.3 Review Exercises Chapter Test
 Chapter 3 Vector Spaces  3.1 Definition of a Vector Space Exercise Set 3.1  3.2 Subspaces Exercise Set 3.2  3.3 Basis and Dimension Exercise Set 3.3  3.4 Coordinates and Change of Basis Exercise Set 3.4  3.5 Application : Differential Equations Exercise Set 3.5 Review Exercises Chapter Test
 Chapter 4 Linear Transformations  4.1 Linear Transformations Exercise Set 4.1  4.2 The Null Space and Range Exercise Set 4.2  4.3 Isomorphisms Exercise Set 4.3  4.4 Matrix Representation of a Linear Transformation Exercise Set 4.4  4.5 Similarity Exercise Set 4.5  4.6 Application : Computer Graphics Exercise Set 4.6 Review Exercises Chapter Test
 Chapter 5 Eigenvalues and Eigenvectors  5.1 Eigenvalues and Eigenvectors Exercise Set 5.1  5.2 Diagonalization Exercise Set 5.2  5.3 Application : Systems of Linear Different Exercise Set 5.3  5.4 Application : Markov Chains Exercise Set 5.4 Review Exercises Chapter Test
 Chapter 6 Inner Product Spaces  6.1 The Dot Product on Rn Exercise Set 6.1  6.2 Inner Product Spaces Exercise Set 6.2  6.3 Orthonormal Bases Exercise Set 6.3  6.4 Orthogonal Complements Exercise Set 6.4  6.5 Application : Least Squares Approximation Exercise Set 6.5  6.6 Diagonalization of Symmetric Matrices Exercise Set 6.6  6.7 Application : Quadratic Forms Exercise Set 6.7  6.8 Application : Singular Value Decomposition Exercise Set 6.8 Review Exercises Chapter Test A Preliminaries A.1 Algebra of Sets Exercise Set A.1 A.2 Functions Exercise Set A.2 A.3 Techniques of Proof Exercise Set A.3 A.4 Mathematical Induction Exercise Set A.4 Answers to OddNumbered Exercises A.3 Techniques of Proof Exercise Set A.3 A.4 Mathematical Induction Exercise Set A.4 Answers to OddNumbered Exercises.
 (source: Nielsen Book Data)
(source: Nielsen Book Data)
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Science Library (Li and Ma)
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QA184.2 .D44 2009  Unknown 
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