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dc.contributor.authorGinoux, Jean-Marc. ;en_US
dc.date.accessioned2013en_US
dc.date.accessioned2020-04-28T08:53:42Z-
dc.date.available2020-04-28T08:53:42Z-
dc.date.issued2017en_US
dc.identifier.isbn9783319552392 ;en_US
dc.identifier.isbn9783319552385 (print) ;en_US
dc.identifier.urihttp://localhost/handle/Hannan/388-
dc.descriptionen_US
dc.descriptionPrinted edition: ; 9783319552385. ;en_US
dc.descriptionSpringerLink (Online service) ;en_US
dc.descriptionen_US
dc.descriptionen_US
dc.descriptionen_US
dc.descriptionen_US
dc.description.abstractThis book reveals the French scientific contribution to the mathematical theory of nonlinear oscillations and its development. The work offers a critical examination of sources with a focus on the twentieth century, especially the period between the wars. Readers will see that, contrary to what is often written, France's role has been significant. Important contributions were made through both the work of French scholars from within diverse disciplines (mathematicians, physicists, engineers), and through the geographical crossroads that France provided to scientific communication at the time. This study includes an examination of the period before the First World War which is vital to understanding the work of the later period. By examining literature sources such as periodicals on the topic of electricity from that era, the author has unearthed a very important text by Henri Poincare, dating from 1908. In this work Poincare applied the concept of limit cycle (which he had introduced in 1882 through his own works) to study the stability of the oscillations of a device for radio engineering. The eediscoveryee of this text means that the classical perspective of the historiography of this mathematical theory must be modified. Credit was hitherto attributed to the Russian mathematician Andronov, from correspondence dating to 1929. In the newly discovered Poincare text there appears to be a strong interaction between science and technology or, more precisely, between mathematical analysis and radio engineering. This feature is one of the main components of the process of developing the theory of nonlinear oscillations. Indeed it is a feature of many of the texts referred to in these chapters, as they trace the significant developments to which France contributed. Scholars in the fields of the history of mathematics and the history of science, and anyone with an interest in the philosophical underpinnings of science will find this a particularly engaging account of scientific discovery and scholarly communication from an era full of exciting developments. ;en_US
dc.description.statementofresponsibilityby Jean-Marc Ginoux.en_US
dc.description.tableofcontentsPart I. From sustained oscillations to relaxation oscillations -- Chapter 1. From the series-dynamo machine to the singing arc -- Chapter 2. The Great War and the first triode designs -- Chapter 3. Van der Polees prototype equation -- Part II. From relaxation oscillations to self-oscillations -- Chapter 4. Van der Polees lectures -- Chapter 5. Andronovees notes -- Chapter 6. Response to Van der Polees and Andronovees work in France -- Chapter 7. The first International Conference on Nonlinear processes: Paris 1933 -- Chapter 8. The paradigm of relaxation oscillations in France -- Part III. From self-oscillations to quasi-periodic oscillations -- Chapter 9. The Poincare-Lindstedt method -- Chapter 10. Van der Polees method -- Chapter 11. The Krylov-Bogolyubov method -- Chapter 12. The Mandelstam-Papeleksi School -- Chapter 13. From quasi-periodic functions to recurrent motions -- Chapter 14. Hadamard and his seminary. ;en_US
dc.format.extentXXXVII, 381 p. 117 illus., 44 illus. in color. ; online resource. ;en_US
dc.publisherSpringer International Publishing :en_US
dc.publisherImprint: Springer,en_US
dc.relation.ispartofseriesArchimedes, New Studies in the History and Philosophy of Science and Technology, ; 1385-0180 ; ; 49. ;en_US
dc.relation.ispartofseriesArchimedes, New Studies in the History and Philosophy of Science and Technology, ; 1385-0180 ; ; 49. ;en_US
dc.relation.haspart9783319552392.pdfen_US
dc.subjectEngineeringen_US
dc.subjectMathematics. ;en_US
dc.subjectHistory. ;en_US
dc.subjectEngineering design. ;en_US
dc.subjectEngineeringen_US
dc.subjectEngineering Design. ;en_US
dc.subjectPhilosophical and Historical Foundations of Science. ;en_US
dc.subjectHistory of Mathematical Sciences. ;en_US
dc.titleHistory of Nonlinear Oscillations Theory in France (1880-1940)en_US
dc.typeBooken_US
dc.publisher.placeCham :en_US
dc.classification.lcTA174 ;en_US
dc.classification.dc620.0042 ; 23 ;en_US
Appears in Collections:مهندسی مدیریت ساخت

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Full metadata record
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dc.contributor.authorGinoux, Jean-Marc. ;en_US
dc.date.accessioned2013en_US
dc.date.accessioned2020-04-28T08:53:42Z-
dc.date.available2020-04-28T08:53:42Z-
dc.date.issued2017en_US
dc.identifier.isbn9783319552392 ;en_US
dc.identifier.isbn9783319552385 (print) ;en_US
dc.identifier.urihttp://localhost/handle/Hannan/388-
dc.descriptionen_US
dc.descriptionPrinted edition: ; 9783319552385. ;en_US
dc.descriptionSpringerLink (Online service) ;en_US
dc.descriptionen_US
dc.descriptionen_US
dc.descriptionen_US
dc.descriptionen_US
dc.description.abstractThis book reveals the French scientific contribution to the mathematical theory of nonlinear oscillations and its development. The work offers a critical examination of sources with a focus on the twentieth century, especially the period between the wars. Readers will see that, contrary to what is often written, France's role has been significant. Important contributions were made through both the work of French scholars from within diverse disciplines (mathematicians, physicists, engineers), and through the geographical crossroads that France provided to scientific communication at the time. This study includes an examination of the period before the First World War which is vital to understanding the work of the later period. By examining literature sources such as periodicals on the topic of electricity from that era, the author has unearthed a very important text by Henri Poincare, dating from 1908. In this work Poincare applied the concept of limit cycle (which he had introduced in 1882 through his own works) to study the stability of the oscillations of a device for radio engineering. The eediscoveryee of this text means that the classical perspective of the historiography of this mathematical theory must be modified. Credit was hitherto attributed to the Russian mathematician Andronov, from correspondence dating to 1929. In the newly discovered Poincare text there appears to be a strong interaction between science and technology or, more precisely, between mathematical analysis and radio engineering. This feature is one of the main components of the process of developing the theory of nonlinear oscillations. Indeed it is a feature of many of the texts referred to in these chapters, as they trace the significant developments to which France contributed. Scholars in the fields of the history of mathematics and the history of science, and anyone with an interest in the philosophical underpinnings of science will find this a particularly engaging account of scientific discovery and scholarly communication from an era full of exciting developments. ;en_US
dc.description.statementofresponsibilityby Jean-Marc Ginoux.en_US
dc.description.tableofcontentsPart I. From sustained oscillations to relaxation oscillations -- Chapter 1. From the series-dynamo machine to the singing arc -- Chapter 2. The Great War and the first triode designs -- Chapter 3. Van der Polees prototype equation -- Part II. From relaxation oscillations to self-oscillations -- Chapter 4. Van der Polees lectures -- Chapter 5. Andronovees notes -- Chapter 6. Response to Van der Polees and Andronovees work in France -- Chapter 7. The first International Conference on Nonlinear processes: Paris 1933 -- Chapter 8. The paradigm of relaxation oscillations in France -- Part III. From self-oscillations to quasi-periodic oscillations -- Chapter 9. The Poincare-Lindstedt method -- Chapter 10. Van der Polees method -- Chapter 11. The Krylov-Bogolyubov method -- Chapter 12. The Mandelstam-Papeleksi School -- Chapter 13. From quasi-periodic functions to recurrent motions -- Chapter 14. Hadamard and his seminary. ;en_US
dc.format.extentXXXVII, 381 p. 117 illus., 44 illus. in color. ; online resource. ;en_US
dc.publisherSpringer International Publishing :en_US
dc.publisherImprint: Springer,en_US
dc.relation.ispartofseriesArchimedes, New Studies in the History and Philosophy of Science and Technology, ; 1385-0180 ; ; 49. ;en_US
dc.relation.ispartofseriesArchimedes, New Studies in the History and Philosophy of Science and Technology, ; 1385-0180 ; ; 49. ;en_US
dc.relation.haspart9783319552392.pdfen_US
dc.subjectEngineeringen_US
dc.subjectMathematics. ;en_US
dc.subjectHistory. ;en_US
dc.subjectEngineering design. ;en_US
dc.subjectEngineeringen_US
dc.subjectEngineering Design. ;en_US
dc.subjectPhilosophical and Historical Foundations of Science. ;en_US
dc.subjectHistory of Mathematical Sciences. ;en_US
dc.titleHistory of Nonlinear Oscillations Theory in France (1880-1940)en_US
dc.typeBooken_US
dc.publisher.placeCham :en_US
dc.classification.lcTA174 ;en_US
dc.classification.dc620.0042 ; 23 ;en_US
Appears in Collections:مهندسی مدیریت ساخت

Files in This Item:
File Description SizeFormat 
9783319552392.pdf9.68 MBAdobe PDFThumbnail
Preview File
Full metadata record
DC FieldValueLanguage
dc.contributor.authorGinoux, Jean-Marc. ;en_US
dc.date.accessioned2013en_US
dc.date.accessioned2020-04-28T08:53:42Z-
dc.date.available2020-04-28T08:53:42Z-
dc.date.issued2017en_US
dc.identifier.isbn9783319552392 ;en_US
dc.identifier.isbn9783319552385 (print) ;en_US
dc.identifier.urihttp://localhost/handle/Hannan/388-
dc.descriptionen_US
dc.descriptionPrinted edition: ; 9783319552385. ;en_US
dc.descriptionSpringerLink (Online service) ;en_US
dc.descriptionen_US
dc.descriptionen_US
dc.descriptionen_US
dc.descriptionen_US
dc.description.abstractThis book reveals the French scientific contribution to the mathematical theory of nonlinear oscillations and its development. The work offers a critical examination of sources with a focus on the twentieth century, especially the period between the wars. Readers will see that, contrary to what is often written, France's role has been significant. Important contributions were made through both the work of French scholars from within diverse disciplines (mathematicians, physicists, engineers), and through the geographical crossroads that France provided to scientific communication at the time. This study includes an examination of the period before the First World War which is vital to understanding the work of the later period. By examining literature sources such as periodicals on the topic of electricity from that era, the author has unearthed a very important text by Henri Poincare, dating from 1908. In this work Poincare applied the concept of limit cycle (which he had introduced in 1882 through his own works) to study the stability of the oscillations of a device for radio engineering. The eediscoveryee of this text means that the classical perspective of the historiography of this mathematical theory must be modified. Credit was hitherto attributed to the Russian mathematician Andronov, from correspondence dating to 1929. In the newly discovered Poincare text there appears to be a strong interaction between science and technology or, more precisely, between mathematical analysis and radio engineering. This feature is one of the main components of the process of developing the theory of nonlinear oscillations. Indeed it is a feature of many of the texts referred to in these chapters, as they trace the significant developments to which France contributed. Scholars in the fields of the history of mathematics and the history of science, and anyone with an interest in the philosophical underpinnings of science will find this a particularly engaging account of scientific discovery and scholarly communication from an era full of exciting developments. ;en_US
dc.description.statementofresponsibilityby Jean-Marc Ginoux.en_US
dc.description.tableofcontentsPart I. From sustained oscillations to relaxation oscillations -- Chapter 1. From the series-dynamo machine to the singing arc -- Chapter 2. The Great War and the first triode designs -- Chapter 3. Van der Polees prototype equation -- Part II. From relaxation oscillations to self-oscillations -- Chapter 4. Van der Polees lectures -- Chapter 5. Andronovees notes -- Chapter 6. Response to Van der Polees and Andronovees work in France -- Chapter 7. The first International Conference on Nonlinear processes: Paris 1933 -- Chapter 8. The paradigm of relaxation oscillations in France -- Part III. From self-oscillations to quasi-periodic oscillations -- Chapter 9. The Poincare-Lindstedt method -- Chapter 10. Van der Polees method -- Chapter 11. The Krylov-Bogolyubov method -- Chapter 12. The Mandelstam-Papeleksi School -- Chapter 13. From quasi-periodic functions to recurrent motions -- Chapter 14. Hadamard and his seminary. ;en_US
dc.format.extentXXXVII, 381 p. 117 illus., 44 illus. in color. ; online resource. ;en_US
dc.publisherSpringer International Publishing :en_US
dc.publisherImprint: Springer,en_US
dc.relation.ispartofseriesArchimedes, New Studies in the History and Philosophy of Science and Technology, ; 1385-0180 ; ; 49. ;en_US
dc.relation.ispartofseriesArchimedes, New Studies in the History and Philosophy of Science and Technology, ; 1385-0180 ; ; 49. ;en_US
dc.relation.haspart9783319552392.pdfen_US
dc.subjectEngineeringen_US
dc.subjectMathematics. ;en_US
dc.subjectHistory. ;en_US
dc.subjectEngineering design. ;en_US
dc.subjectEngineeringen_US
dc.subjectEngineering Design. ;en_US
dc.subjectPhilosophical and Historical Foundations of Science. ;en_US
dc.subjectHistory of Mathematical Sciences. ;en_US
dc.titleHistory of Nonlinear Oscillations Theory in France (1880-1940)en_US
dc.typeBooken_US
dc.publisher.placeCham :en_US
dc.classification.lcTA174 ;en_US
dc.classification.dc620.0042 ; 23 ;en_US
Appears in Collections:مهندسی مدیریت ساخت

Files in This Item:
File Description SizeFormat 
9783319552392.pdf9.68 MBAdobe PDFThumbnail
Preview File