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                    Hogben L. — Handbook of Linear Algebra 
                  
                
                    
                        
                            
                                
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                                    Íàçâàíèå:   Handbook of Linear Algebra 
Àâòîð:   Hogben L.   
Àííîòàöèÿ:  The Handbook of Linear Algebra provides comprehensive coverage of linear algebra concepts, applications, and computational software packages in an easy-to-use handbook format. The esteemed international contributors guide you from the very elementary aspects of the subject to the frontiers of current research. The book features an accessible layout of parts, chapters, and sections, with each section containing definition, fact, and example segments. The five main parts of the book encompass the fundamentals of linear algebra, combinatorial and numerical linear algebra, applications of linear algebra to various mathematical and nonmathematical disciplines, and software packages for linear algebra computations. Within each section, the facts (or theorems) are presented in a list format and include references for each fact to encourage further reading, while the examples illustrate both the definitions and the facts. Linearization often enables difficult problems to be estimated by more manageable linear ones, making the Handbook of Linear Algebra essential reading for professionals who deal with an assortment of mathematical problems.
 
ßçûê:   
Ðóáðèêà:  Ìàòåìàòèêà / 
Ñòàòóñ ïðåäìåòíîãî óêàçàòåëÿ:  Ãîòîâ óêàçàòåëü ñ íîìåðàìè ñòðàíèö  
ed2k:   ed2k stats  
Ãîä èçäàíèÿ:  2006 
Êîëè÷åñòâî ñòðàíèö:  1400 
Äîáàâëåíà â êàòàëîã:  30.06.2008 
Îïåðàöèè:  Ïîëîæèòü íà ïîëêó  |
	 
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                    Ïðåäìåòíûé óêàçàòåëü 
                  
                
                    
                        Mathematica software, vectors        73—3 to 73—5    
Mathematical physics, angular momentum        59—9 to 59—10    
Mathematical physics, fundamentals        59—1 to 59—2    
Mathematical physics, Green’s functions        59—10 to 59—11    
Mathematical physics, Lagrangian mechanics        59—5 to 59—6    
Mathematical physics, oscillation modes        59—2 to 59—5    
Mathematical physics, rotation group, representations        59—9 to 59—10    
Mathematical physics, Schrodinger’s equation        59—6 to 59—9    
Mathematical programming        50—1    
Mathias, Roy        17—1 to 17—15    
Mathieu equation        56—14    
Matlab software, bucky command, Matlab        71—11    
Matlab software, built-in functions        71—4 to 71—5    
Matlab software, built-in functions, Matlab software        71—4 to 71—5    
Matlab software, cat command, Matlab        71—2    
Matlab software, circul function, Matlab        71—6    
Matlab software, colormap command, Matlab        71—15    
Matlab software, colspace command, Matlab        71—17    
Matlab software, contour command, Matlab        71—15    
Matlab software, det command, Matlab        71—17    
Matlab software, det function, Matlab        71—3    
Matlab software, eig command, Matlab        71—9   71—17   71—18    
Matlab software, eigenvalues        15—5    
Matlab software, eigenvalues and eigenvectors        71—9    
Matlab software, eigs function        76—9 to 76—10    
Matlab software, eigshow command, Matlab        71—9    
Matlab software, eigtool, Matlab        16—12   71—20    
Matlab software, ELMAT directory, Matlab        71—5    
Matlab software, exp command, Matlab        71—19    
Matlab software, expm function, Matlab        11—11    
Matlab software, ezcontour command, Matlab        71—15    
Matlab software, ezplot command, Matlab        71—14   71—14   71—17    
Matlab software, ezsurf command, Matlab        71—17    
Matlab software, fname command, Matlab        71—10   71—11    
Matlab software, for loops, Matlab        71—11    
Matlab software, format short command, Matlab        71—8    
Matlab software, functions, Matlab        71—11    
Matlab software, fundamentals        71—1    
Matlab software, gallery command, Matlab        71—5    
Matlab software, givens function, Matlab        42—9    
Matlab software, graphical user interfaces        71—19 to 71—22    
Matlab software, graphics        71—14 to 71—17    
Matlab software, graphics, Matlab software        71—14 to 71—17    
Matlab software, hilb command, Matlab        71—18    
Matlab software, if statements, Matlab        71—11    
Matlab software, implicitly restarted Arnoldi method        44—1    
Matlab software, imread command, Matlab        71—15    
Matlab software, inline command, Matlab        71—11 to 71—12    
Matlab software, inv command, Matlab        71—17    
Matlab software, inv function, Matlab        71—3    
Matlab software, jordan command, Matlab        71—9    
Matlab software, kron function, Matlab        71—4    
Matlab software, Lanczos methods        42—21    
Matlab software, least squares solutions        71—7 to 71—9    
Matlab software, left divide operator, Matlab        71—7    
Matlab software, length command, Matlab        71—2   71—9    
Matlab software, linear systems        71—7 to 71—9    
Matlab software, logical operators, Matlab        71—12    
Matlab software, M-files, Matlab        71—11   71—20    
Matlab software, matrices        71—1 to 71—3    
Matlab software, matrix arithmetic        71—3 to 71—4    
Matlab software, max(size) command, Matlab        71—2    
Matlab software, mesh command, Matlab        71—15    
Matlab software, meshgrid command, Matlab        71—14    
Matlab software, multidimensional arrays        71—1 to 71—3    
Matlab software, narin command, Matlab        71—12    
Matlab software, narout command, Matlab        71—12    
Matlab software, norm command, Matlab        71—17    
Matlab software, null command, Matlab        71—8   71—17    
Matlab software, numnull command, Matlab        71—13    
Matlab software, orth command, Matlab        71—17    
Matlab software, peaks function, Matlab        71—17    
Matlab software, pi function, Matlab        71—4    
Matlab software, planerot function, Matlab        42—9    
Matlab software, plot command, Matlab        71—14    
Matlab software, programming        71—11 to 71—14    
Matlab software, rand command, Matlab        71—6    
Matlab software, rank command, Matlab        71—17    
Matlab software, relational operators, Matlab        71—12    
Matlab software, right divide operator, Matlab        71—7    
Matlab software, roots function, Matlab        72—16    
Matlab software, rref command, Matlab        71—17    
Matlab software, size command, Matlab        71—2    
Matlab software, spare matrices        71—9 to 71—11    
Matlab software, SPARFUN directory, Matlab        71—10    
Matlab software, special matrices        71—5 to 71—7    
Matlab software, spy command, Matlab        71—10    
Matlab software, submatrices        71—1 to 71—3    
Matlab software, subs command, Matlab        71—17   71—18    
Matlab software, sum command, Matlab        71—17    
Matlab software, surfc command, Matlab        71—15    
Matlab software, sym command, Matlab        71—17    
Matlab software, symbolic mathematics        71—17 to 71—19    
Matlab software, syms command, Matlab        71—17    
Matlab software, toeplitz function, Matlab        71—6    
Matlab software, trace command, Matlab        71—17    
Matlab software, vpa command, Matlab        71—17   71—19    
Matlab software, while loops, Matlab        71—11    
Matlab software’s EIGS subroutine package        76—9 to 76—10    
Matrices computations, large-scale, Arnoldi process        49—10 to 49—11    
Matrices computations, large-scale, dimension reduction        49—14 to 49—15    
Matrices computations, large-scale, eigenvalue computations        49—12    
Matrices computations, large-scale, fundamentals        49—1 to 49—2    
Matrices computations, large-scale, Krylov subspaces        49—5 to 49—6    
Matrices computations, large-scale, linear dynamical systems        49—14 to 49—15    
Matrices computations, large-scale, linear systems, equations        49—12 to 49—14    
Matrices computations, large-scale, nonsymmetric Lanczos process        49—8 to 49—10    
Matrices computations, large-scale, sparse matrix factorizations        49—2 to 49—5    
Matrices computations, large-scale, symmetric Lanczos process        49—6 to 49—7    
Matrices generation, Maple software        72—4 to 72—5    
Matrices over        31—8 to 31—9    
Matrices sign function        11—12    
Matrices, balanced        32—5   32—12    
Matrices, bipartite graphs       30—4 to 30—7    
Matrices, classes of (0, 1)-matrices        27—7 to 27—10    
Matrices, combinatorial theory, classes of (0, 1)-matrices        27—7 to 27—10    
Matrices, combinatorial theory, convex polytopes        27—10 to 27—12    
Matrices, combinatorial theory, doubly stochastic matrices        27—10 to 27—12    
Matrices, combinatorial theory, monotone class        27—7 to 27—8    
Matrices, combinatorial theory, square matrices        27—3 to 27—6    
Matrices, combinatorial theory, strong combinatorial invariants        27—3 to 27—5    
Matrices, combinatorial theory, structure and invariants        27—1 to 27—3    
Matrices, combinatorial theory, tournament matrices        27—8 to 27—10    
Matrices, combinatorial theory, weak combinatorial invariants        27—5 to 27—6    
Matrices, completion problems, completely positive matrices       35—10 to 35—11    
Matrices, completion problems, copositive matrices        35—11 to 35—12    
Matrices, completion problems, doubly nonnegative matrices        35—10 to 35—11    
Matrices, completion problems, entry sign symmetric P-,   and  -matrices       35—19 to 35—20    
Matrices, completion problems, entry weakly sign symmetric P-,   and  -matrices       35—19 to 35—20    
Matrices, completion problems, Euclidean distance matrices        35—9 to 35—10    
Matrices, completion problems, fundamentals       35—1 to 35—8    
Matrices, completion problems, inverse M-matrices       35—14 to 35—15    
Matrices, completion problems, inversions       14—15 to 14—17    
Matrices, completion problems, M- and  -matrices        35—12 to 35—13    
Matrices, completion problems, nonnegative P-,   and  -matrices       35—17 to 35—18    
Matrices, completion problems, nullity       14—12 to 14—15    
Matrices, completion problems, P-,   and  -matrices       35—15 to 35—17    
Matrices, completion problems, positive definite matrices       35—8 to 35—9    
Matrices, completion problems, positive P-matrices       35—17 to 35—18    
Matrices, completion problems, positive semidefinite matrices       35—8 to 35—9    
Matrices, completion problems, rank       14—12 to 14—15    
Matrices, completion problems, singular values       14—8 to 14—10    
Matrices, completion problems, spectrum localization       14—5 to 14—8    
Matrices, completion problems, strictly copositive matrices       35—11 to 35—12    
Matrices, D-optimal matrices       32—5 to 32—9   32—12    
Matrices, defective       4—6    
Matrices, derogatory       4—6    
Matrices, digraphs       29—3 to 29—4    
Matrices, dimension theorem       2—6 to 2—9    
Matrices, elementary       1—11 to 1—13    
Matrices, empty matrix        68—3    
Matrices, equal       1—3    
Matrices, equalities and inequalities, determinantal relations       14—10 to 14—12    
Matrices, equalities and inequalities, eigenvalues       14—1 to 14—5   14—8    
Matrices, factoring       72—9 to 72—11    
Matrices, fast multiplication, advanced techniques        47—7 to 47—9    
Matrices, fast multiplication, algorithms       47—2 to 47—5    
Matrices, fast multiplication, applications       47—9 to 47—10    
Matrices, fast multiplication, approximation algorithms        47—6 to 47—7    
Matrices, fast multiplication, fundamentals       47—1 to 47—2    
Matrices, function behaviors       16—8 to 16—11    
Matrices, functions, computational methods       11—9 to 11—12    
Matrices, functions, cosine       11—7 to 11—8    
Matrices, functions, exponential       11—5 to 11—6    
Matrices, functions, fundamentals       11—1    
Matrices, functions, logarithm       11—6 to 11—7    
Matrices, functions, sign function       11—8    
Matrices, functions, sine       11—7 to 11—8    
Matrices, functions, square root       11—4 to 11—5    
Matrices, functions, theory       11—1 to 11—4    
Matrices, fundamentals       1—3   1—3    
Matrices, group representations       68—3 to 68—5    
Matrices, inverses       1—11 to 1—13    
Matrices, inversion        47—9    
Matrices, linear transformations        3—3 to 3—4    
Matrices, logarithm       11—11    
Matrices, Lyapunov diagonal stability       19—9    
Matrices, Maple software        72—4 to 72—7   72—16   72—19    
Matrices, mappings        18—11    
Matrices, Mathematica software       73—5 to 73—9   73—13    
Matrices, Matlab software       71—1 to 71—3   71—5    
Matrices, max-plus algebra       25—1    
Matrices, nonregular       32—7 to 32—9    
Matrices, nonsquare case       32—5    
Matrices, norms       37—4 to 37—6    
Matrices, norms, error analysis       37—4 to 37—6    
Matrices, null space       2—6 to 2—9    
Matrices, perturbation theory, eigenvalue problems       15—1 to 15—6   15—9   15—13    
Matrices, perturbation theory, polar decomposition        15—7 to 15—9    
Matrices, perturbation theory, relative distances        15—13 to 15—16    
Matrices, perturbation theory, singular value problems       15—6 to 15—7   15—12   15—15    
Matrices, rank       2—6 to 2—9    
Matrices, representations       28—7 to 28—9    
Matrices, sign-pattern, allowing properties       33—9 to 33—11    
Matrices, sign-pattern, complex sign patterns       33—14 to 33—15    
Matrices, sign-pattern, eigenvalue characterizations       33—9 to 33—11    
Matrices, sign-pattern, fundamentals       33—1 to 33—3    
Matrices, sign-pattern, inertia, minimum rank       33—11 to 33—12    
Matrices, sign-pattern, inverses       33—12 to 33—14    
Matrices, sign-pattern, L-matrices       33—5 to 33—7    
Matrices, sign-pattern, orthogonality        33—16 to 33—17    
Matrices, sign-pattern, powers        33—15 to 33—16    
Matrices, sign-pattern, ray patterns        33—14 to 33—16    
Matrices, sign-pattern, S-matrices       33—5 to 33—7    
Matrices, sign-pattern, sign nonsingularity       33—3 to 33—5    
Matrices, sign-pattern, sign solvability       33—5 to 33—7    
Matrices, sign-pattern, sign-central patterns       33—17    
Matrices, sign-pattern, stability       33—7 to 33—9    
Matrices, singular values and singular value inequalities       17—3 to 17—5   17—13    
Matrices, sparse, analyzing fill        40—10 to 40—13    
Matrices, sparse, effect of reorderings       40—14 to 40—18    
Matrices, sparse, factorizations        40—4 to 40—10    
Matrices, sparse, fundamentals       40—1 to 40—2    
Matrices, sparse, modeling       40—10 to 40—13    
Matrices, sparse, reordering effect       40—14 to 40—18    
Matrices, sparse, sparse matrices        40—2 to 40—4    
Matrices, special properties, canonical forms       6—1 to 6—14    
Matrices, special properties, Hermitian       8—1 to 8—5    
Matrices, special properties, nonnegative matrices       9—1 to 9—15   9—20    
Matrices, special properties, partitioned matrices       10—1 to 10—9    
Matrices, special properties, positive definite matrices       8—6 to 8—12    
Matrices, special properties, spectral theory       7—5 to 7—9    
Matrices, special properties, stochastic matrices        9—15 to 9—17    
Matrices, special properties, unitary similarity       7—1 to 7—5    
Matrices, spectral theory        7—5 to 7—9    
Matrices, stability and inertia, additive D-stability        19—7 to 19—8    
Matrices, stability and inertia, fundamentals        19—1 to 19—2    
Matrices, stability and inertia, inertia       19—2 to 19—3    
Matrices, stability and inertia, Lyapunov diagonal stability       19—9 to 19—10    
Matrices, stability and inertia, multiplicative D-stability       19—5 to 19—7    
Matrices, stability and inertia, stability       19—3 to 19—5    
Matrices, systems oflinear equations       1—9    
Matrix algebra       73—9 to 73—12    
Matrix approximation        17—12 to 17—13    
Matrix arithmetic       71—3 to 71—4    
Matrix condition number       38—2    
Matrix cosine and sine       11—11    
Matrix direct sum        2—7    
Matrix equations, control theory        57—10 to 57—11    
Matrix equivalence       23—4 to 23—8    
Matrix exponential       11—10    
Matrix factoring       72—9 to 72—11    
Matrix function behaviors       16—8 to 16—11    
Matrix games        50—18 to 50—20    
Matrix groups, BN structure       67—4 to 67—5    
Matrix groups, classical groups       67—5 to 67—7    
Matrix groups, fundamentals       67—1 to 67—3    
Matrix groups, linear groups       67—3 to 67—5    
Matrix in real-Jordan canonical form        6—7    
Matrix inversion       47—9    
Matrix logarithm       11—11    
Matrix mappings       18—11    
Matrix multiplication complexity       47—8    
Matrix pencils, eigenvalue problems       15—9    
Matrix pencils, extensions        16—12    
Matrix pencils, generalized eigenvalue problem       43—2    
Matrix pencils, linear differential-algebraic equations       55—7    
Matrix perturbation theory, eigenvalue problems       15—1 to 15—6   15—9   15—13    
Matrix perturbation theory, polar decomposition       15—7 to 15—9    
Matrix perturbation theory, relative distances       15—13 to 15—16    
Matrix perturbation theory, singular value problems        15—6 to 15—7   15—12   15—15    
Matrix polynomial extension       16—13    
Matrix polynomial ofdegree       9—8    
Matrix power asymptotics       25—8 to 25—9    
Matrix products, fundamentals       1—4    
Matrix products, Maple software       72—6    
Matrix products, numerical range       18—8 to 18—9    
Matrix quadratic forms       53—8 to 53—11    
Matrix representations       28—7 to 28—9    
Matrix sign function       11—12    
Matrix square root       11—4 to 11—5   11—11    
Matrix stability and inertia, additive D-stability        19—7 to 19—8    
Matrix stability and inertia, fundamentals        19—1 to 19—2    
Matrix stability and inertia, inertia       19—2 to 19—3    
Matrix stability and inertia, Lyapunov diagonal stability       19—9 to 19—10    
Matrix stability and inertia, multiplicative D-stability       19—5 to 19—7    
Matrix stability and inertia, stability        19—3 to 19—5    
Matrix, Maple software        72—1   72—4   72—13   72—15    
Matrix-tree theorem        28—8    
matrix-vector multiplication       37—8    
Matrix-vector product       1—4    
Matrix-Vector products, Maple software       72—6 to 72—7    
MatrixConditionNumber, Mathematica software, matrix algebra       73—10    
MatrixConditionNumber, Mathematica software, singular values       73—18    
MatrixExp, Mathematica software       73—9   73—11    
MatrixExponential, Maple software       72—19    
MatrixForm, Mathematica software, decomposition       73—19    
MatrixForm, Mathematica software, matrices        73—6   73—7   73—8    
MatrixForm, Mathematica software, matrix algebra        73—10   73—11    
MatrixForm, Mathematica software, vectors        73—2   73—4   73—5    
MatrixFunction, Maple software        72—19 to 72—20    
MatrixInverse, Maple software       72—5    
MatrixNorm, Mathematica software       73—27    
MatrixPower, Mathematica software, matrices        73—6   73—8    
MatrixPower, Mathematica software, matrix algebra       73—9   73—10   73—11   73—12    
MatrixQ, Mathematica software       73—6    
MatrixRank, Mathematica software, fundamentals        73—27    
MatrixRank, Mathematica software, matrix algebra        73—10   73—12    
Max algebra       9—23    
max(size) command, Matlab software        71—2    
                            
                     
                  
			 
		          
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