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Mathematical analysis. --- 517.1 Mathematical analysis --- Mathematical analysis --- Anàlisi matemàtica
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This textbook presents all the basics for the first two years of a course in mathematical analysis, from the natural numbers to Stokes-Cartan Theorem. The main novelty which distinguishes this book is the choice of introducing the Kurzweil-Henstock integral from the very beginning. Although this approach requires a small additional effort by the student, it will be compensated by a substantial advantage in the development of the theory, and later on when learning about more advanced topics. The text guides the reader with clarity in the discovery of the many different subjects, providing all necessary tools – no preliminaries are needed. Both students and their instructors will benefit from this book and its novel approach, turning their course in mathematical analysis into a gratifying and successful experience.
Mathematical analysis --- Mathematics --- analyse (wiskunde) --- wiskunde --- Mathematical analysis. --- Anàlisi matemàtica
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Engineering mathematics --- Matemàtica per a enginyers --- Anàlisi matemàtica --- Matemàtica en l'electrònica --- Mecànica aplicada --- Anàlisi dimensional
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Anàlisi matemàtica --- Mathematical analysis --- Mathematical analysis. --- Approximation theory --- 517.1 Mathematical analysis
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Mathematical physics. --- Mathematical analysis. --- Physical mathematics --- Physics --- Mathematics --- 517.1 Mathematical analysis --- Mathematical analysis --- Anàlisi matemàtica
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This volume contains the contributions of the participants of the 12th ISAAC congress which was held at the University of Aveiro, Portugal, from July 29 to August 3, 2019. These contributions originate from the following sessions: Applications of dynamical systems theory in biology, Complex Analysis and Partial Differential Equations, Complex Geometry, Complex Variables and Potential Theory, Constructive Methods in the Theory of Composite and Porous Media, Function Spaces and Applications, Generalized Functions and Applications, Geometric & Regularity Properties of Solutions to Elliptic and Parabolic PDEs, Geometries Defined by Differential Forms, Partial Differential Equations on Curved Spacetimes, Partial Differential Equations with Nonstandard Growth, Quaternionic and Clifford Analysis, Recent Progress in Evolution Equations, Wavelet theory and its Related Topics.
Mathematical analysis. --- Analysis. --- 517.1 Mathematical analysis --- Mathematical analysis --- Anàlisi matemàtica --- Processament de dades
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Engineering mathematics --- Matemàtica per a enginyers --- Anàlisi matemàtica --- Matemàtica en l'electrònica --- Mecànica aplicada --- Anàlisi dimensional
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This book explores the origins of mathematical analysis in an accessible, clear, and precise manner. Concepts such as function, continuity, and convergence are presented with a unique historical point of view. In part, this is accomplished by investigating the impact of and connections between famous figures, like Newton, Leibniz, Johann Bernoulli, Euler, and more. Of particular note is the treatment of Karl Weierstraß, whose concept of real numbers has been frequently overlooked until now. By providing such a broad yet detailed survey, this book examines how analysis was formed, how it has changed over time, and how it continues to evolve today. A Brief History of Analysis will appeal to a wide audience of students, instructors, and researchers who are interested in discovering new historical perspectives on otherwise familiar mathematical ideas.
Mathematical analysis --- Mathematics --- History --- analyse (wiskunde) --- geschiedenis --- wiskunde --- Mathematical analysis. --- Anàlisi matemàtica --- Història --- History.
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Mathematical Sciences --- Applied Mathematics --- #TS:BREK --- Numerical analysis --- Analyse numérique --- Periodicals --- Périodiques --- Anàlisi numèrica. --- Anàlisi matemàtica.
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Matemàtica per a enginyers --- Anàlisi matemàtica --- Matemàtica en l'electrònica --- Mecànica aplicada --- Anàlisi dimensional --- Engineering mathematics --- Data processing.
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