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Euler's numbers. --- Combinatorial analysis. --- Euler polynomials.
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Mathematics --- Euler's numbers --- Numeration --- History --- Euler, Leonhard,
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Numbers, Complex. --- Euler's numbers. --- Mathematics --- History. --- wiskunde --- Histoire des mathematiques
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In this volume, an abstract theory of "forms" is developed, thus providing a conceptually satisfying framework for the classification of forms of Fermat equations. The classical results on diagonal forms are extended to the broader class of all forms of Fermat varieties.
Functions, Zeta. --- Fermat numbers. --- Fermat's numbers --- Number theory --- Numbers, Prime --- Zeta functions
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The purpose of this 2006 book is to present the basic elements of numerical methods for compressible flows. It is appropriate for advanced undergraduate and graduate students and specialists working in high speed flows. The focus is on the unsteady one-dimensional Euler equations which form the basis for numerical algorithms in compressible fluid mechanics. The book is restricted to the basic concepts of finite volume methods, and even in this regard is not intended to be exhaustive in its treatment. Although the practical applications of the one-dimensional Euler equations are limited, virtually all numerical algorithms for inviscid compressible flow in two and three dimensions owe their origin to techniques developed in the context of the one-dimensional Euler equations. The author believes it is therefore essential to understand the development and implementation of these algorithms in their original one-dimensional context. The text is supplemented by numerous end-of-chapter exercises.
Fluid dynamics --- Finite element method. --- Compressibility. --- Euler's numbers. --- Mathematical models.
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Functional analysis --- Operator theory --- Banach spaces --- s-numbers --- Eigenvalues --- #TELE:d.d. Prof. R. Govaerts --- #TELE:SISTA --- Matrices --- Functions of complex variables --- Generalized spaces --- Topology --- Numbers, s --- Number theory --- Banach spaces. --- Eigenvalues. --- Operator theory. --- s-numbers. --- S-numbers. --- Analyse fonctionnelle --- Functional analysis. --- Espaces de banach --- Espaces d'operateurs lineaires continus --- Operateurs lineaires --- Ideaux normes
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In the mid-eighteenth century, Swiss-born mathematician Leonhard Euler developed a formula so innovative and complex that it continues to inspire research, discussion, and even the occasional limerick. Dr. Euler's Fabulous Formula shares the fascinating story of this groundbreaking formula-long regarded as the gold standard for mathematical beauty-and shows why it still lies at the heart of complex number theory. In some ways a sequel to Nahin's An Imaginary Tale, this book examines the many applications of complex numbers alongside intriguing stories from the history of mathematics. Dr. Euler's Fabulous Formula is accessible to any reader familiar with calculus and differential equations, and promises to inspire mathematicians for years to come.
Numbers, Complex. --- Euler's numbers. --- Mathematics --- Math --- Science --- Complex numbers --- Imaginary quantities --- Quantities, Imaginary --- Algebra, Universal --- Quaternions --- Vector analysis --- Numbers, Euler's --- Numerical functions --- History. --- Euler, Leonhard,
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"This book investigates the geometry of quaternion and octonion algebras. Following a comprehensive historical introduction, the book illuminates the special properties of 3- and 4-dimensional Euclidean spaces using quaternions, leading to enumerations of the corresponding finite groups of symmetries. The second half of the book discusses the less familiar octonion algebra, concentrating on its remarkable "triality symmetry" after an appropriate study of Moufang loops. The authors also describe the arithmetics of the quaternions and octonions. The book concludes with a new theory of octonion factorization. Topics covered include the geometry of complex numbers, quaternions and 3-dimensional groups, quaternions and 4-dimensional groups, Hurwitz integral quaternions, composition algebras, Moufang loops, octonions and 8-dimensional geometry, integral octonions, and the octonion projective plane."--Provided by publisher.
Quaternions. --- Cayley numbers (Algebra) --- Cayley octave (Algebra) --- Cayley's numbers (Algebra) --- Cayley's octave (Algebra) --- Octonions --- Cayley algebras --- Algebra, Universal --- Algebraic fields --- Curves --- Surfaces --- Numbers, Complex --- Vector analysis
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Bernoulli numbers. --- Euler's numbers. --- Field theory (Physics) --- Classical field theory --- Continuum physics --- Physics --- Continuum mechanics --- Numbers, Euler's --- Numerical functions --- Bernoullian numbers --- Numbers, Bernoulli
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