Exercices de calcul intégral sur divers ordres de transcendantes et sur les quadratures PDF Download
Are you looking for read ebook online? Search for your book and save it on your Kindle device, PC, phones or tablets. Download Exercices de calcul intégral sur divers ordres de transcendantes et sur les quadratures PDF full book. Access full book title Exercices de calcul intégral sur divers ordres de transcendantes et sur les quadratures by Adrien Marie Legendre. Download full books in PDF and EPUB format.
Author: Adrien Marie Legendre
Publisher:
ISBN:
Category : Calculus, Integral
Languages : fr
Pages : 466
Get Book Here
Book Description
Author: Adrien Marie Legendre
Publisher:
ISBN:
Category : Calculus, Integral
Languages : fr
Pages : 466
Get Book Here
Book Description
Author: David Bierens Haan
Publisher:
ISBN:
Category : Definite integrals
Languages : en
Pages : 624
Get Book Here
Book Description
Author: Frank Smithies
Publisher: Cambridge University Press
ISBN: 9780521592789
Category : Mathematics
Languages : en
Pages : 242
Get Book Here
Book Description
Dr Smithies' analysis of the process whereby Cauchy created the basic structure of complex analysis, begins by describing the 18th century background. He then proceeds to examine the stages of Cauchy's own work, culminating in the proof of the residue theorem. Controversies associated with the the birth of the subject are also considered in detail. Throughout, new light is thrown on Cauchy's thinking during this watershed period. This authoritative book is the first to make use of the whole spectrum of available original sources.
Author: Lizhen Ji
Publisher: Springer
ISBN: 3319600397
Category : Mathematics
Languages : en
Pages : 664
Get Book Here
Book Description
This book explores the work of Bernhard Riemann and its impact on mathematics, philosophy and physics. It features contributions from a range of fields, historical expositions, and selected research articles that were motivated by Riemann’s ideas and demonstrate their timelessness. The editors are convinced of the tremendous value of going into Riemann’s work in depth, investigating his original ideas, integrating them into a broader perspective, and establishing ties with modern science and philosophy. Accordingly, the contributors to this volume are mathematicians, physicists, philosophers and historians of science. The book offers a unique resource for students and researchers in the fields of mathematics, physics and philosophy, historians of science, and more generally to a wide range of readers interested in the history of ideas.
Author: Marcelo Viana
Publisher: American Mathematical Society
ISBN: 147046540X
Category : Mathematics
Languages : en
Pages : 536
Get Book Here
Book Description
This graduate-level introduction to ordinary differential equations combines both qualitative and numerical analysis of solutions, in line with Poincaré's vision for the field over a century ago. Taking into account the remarkable development of dynamical systems since then, the authors present the core topics that every young mathematician of our time—pure and applied alike—ought to learn. The book features a dynamical perspective that drives the motivating questions, the style of exposition, and the arguments and proof techniques. The text is organized in six cycles. The first cycle deals with the foundational questions of existence and uniqueness of solutions. The second introduces the basic tools, both theoretical and practical, for treating concrete problems. The third cycle presents autonomous and non-autonomous linear theory. Lyapunov stability theory forms the fourth cycle. The fifth one deals with the local theory, including the Grobman–Hartman theorem and the stable manifold theorem. The last cycle discusses global issues in the broader setting of differential equations on manifolds, culminating in the Poincaré–Hopf index theorem. The book is appropriate for use in a course or for self-study. The reader is assumed to have a basic knowledge of general topology, linear algebra, and analysis at the undergraduate level. Each chapter ends with a computational experiment, a diverse list of exercises, and detailed historical, biographical, and bibliographic notes seeking to help the reader form a clearer view of how the ideas in this field unfolded over time.
Author: Library of Congress
Publisher:
ISBN:
Category :
Languages : en
Pages : 784
Get Book Here
Book Description
Author: Library of Congress
Publisher:
ISBN:
Category :
Languages : en
Pages : 370
Get Book Here
Book Description
Author: John Playfair
Publisher:
ISBN:
Category :
Languages : en
Pages : 124
Get Book Here
Book Description
Author: Johann I Bernoulli
Publisher: Springer Science & Business Media
ISBN: 9783764373672
Category : Education
Languages : en
Pages : 728
Get Book Here
Book Description
This volume on mechanics of rigid and elastic bodies contains early papers concerning geometric statics, accompanied by works dealing with the motion of compound pendula and the deformation of beams. The papers on mechanics in this volume do not encompass the area of hydraulics, which occupies approximately one half of the papers dealing with mechanical problems and which are included in volume 7. This collection constitutes, roughly, one eighth of the entire work written by Bernoulli.
Author: Simon L. Altmann
Publisher: American Mathematical Soc.
ISBN: 9780821838600
Category : Biography & Autobiography
Languages : en
Pages : 192
Get Book Here
Book Description
Social reformer, banker, and mathematician, Olinde Rodrigues is a fascinating figure in nineteenth-century Paris. Information about him is obscure--scattered in publications on history, mathematics, and the social sciences--and often inaccurate. Rodrigues left no papers or archives. Here, for the first time, is an authoritative account of his family history, education, and important mathematical works. Written by a team of prominent mathematicians and historians, the book comprisesthe interests and associations that make Rodrigues such a remarkable character in the history of mathematics. This is a superb panorama of nineteenth-century France, portrayed through the life and work of Olinde Rodrigues. The beginning chapters attempt to recreate the scientific and socialbackground of nineteenth-century Paris and Rodrigues's place in it. The following chapters discuss his contributions to a variety of mathematical fields (e.g., orthogonal polynomials, combinatorics, and rotations). The final chapters discuss contemporary reactions to his mathematical work. Sufficient background is given to make it accessible to readers familiar with basic college mathematics. The book is suitable for specialists in the history of mathematics and/or science, graduate students,and mathematicians.
