Titlebook: Mathematisches Vorsemester; Texte. Ausgabe 1971 G. Richter Textbook 19712nd edition Springer-Verlag Berlin Heidelberg 1971 Abbildungen.Alge

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G. Richtere and cosine series in greater detail. In Section 2.1, we again turn to complex variables, using Laurent’s Theorem and a transformation of Section 1.7.4 to obtain a simple derivation of the Chebyshev polynomials. We thus witness the explicit orthogonality over [0,2π] of integer powers of e. transcen

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G. Richter solving differential equations, random numbers and simulation, a whole suite of unconstrained and constrained optimization algorithms, statistics, regression and time series analysis. The mathematical concepts behind the algorithms are clearly explained, with plenty of code examples and illustratio

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G. Richterience, analysis and engineering.Provides numerous ways to tuThis in-depth guide covers a wide range of topics, including chapters on linear algebra, root finding, curve fitting, differentiation and integration, solving differential equations, random numbers and simulation, a whole suite of unconstra

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G. Richter solving differential equations, random numbers and simulation, a whole suite of unconstrained and constrained optimization algorithms, statistics, regression and time series analysis. The mathematical concepts behind the algorithms are clearly explained, with plenty of code examples and illustratio

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