linear algebra
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1: 3.2 Linear Algebra
§3.2 Linear Algebra
… āŗ§3.2(iii) Condition of Linear Systems
… āŗ āŗThe -norm of a matrix is … āŗThen we have the a posteriori error bound …2: 28.34 Methods of Computation
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(d)
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(d)
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Solution of the systems of linear algebraic equations (28.4.5)–(28.4.8) and (28.14.4), with the conditions (28.4.9)–(28.4.12) and (28.14.5), by boundary-value methods (§3.6) to determine the Fourier coefficients. Subsequently, the Fourier series can be summed with the aid of Clenshaw’s algorithm (§3.11(ii)). See Meixner and Schäfke (1954, §2.87). This procedure can be combined with §28.34(ii)(d).
3: Philip J. Davis
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āŗThis immediately led to discussions among some of the project members about what might be possible, and the discovery that some interactive graphics work had already been done for the NIST Matrix Market, a publicly available repository of test matrices for comparing the effectiveness of numerical linear algebra algorithms.
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4: Bibliography I
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The eigenvalue problem for infinite compact complex symmetric matrices with application to the numerical computation of complex zeros of and of Bessel functions of any real order
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Linear Algebra Appl. 194, pp. 35–70.
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5: Bibliography T
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Numerical Linear Algebra.
Society for Industrial and Applied Mathematics (SIAM), Philadelphia, PA.
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6: Bibliography H
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Vector Calculus, Linear Algebra, and Differential Forms: A Unified Approach.
2nd edition, Prentice Hall Inc., Upper Saddle River, NJ.
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7: Bibliography
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Linear algebra done right.
Third edition, Undergraduate Texts in Mathematics, Springer, Cham.
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8: Bibliography M
9: 2.6 Distributional Methods
10: Bruce R. Miller
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āŗThere, he carried out research in non-linear dynamics and celestial mechanics, developing a specialized computer algebra system for high-order Lie transformations.
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