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The bringing together, in an annotated and critical edition, of all the known mathematical papers of Isaac Newton marks a step forward in the publication of the works of this great natural philosopher.
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The bringing together, in an annotated and critical edition, of all the known mathematical papers of Isaac Newton marks a step forward in the publication of the works of this great natural philosopher.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 648
- Erscheinungstermin: 29. September 2007
- Englisch
- Abmessung: 244mm x 170mm x 35mm
- Gewicht: 1100g
- ISBN-13: 9780521045957
- ISBN-10: 0521045959
- Artikelnr.: 23438536
- Verlag: Cambridge University Press
- Seitenzahl: 648
- Erscheinungstermin: 29. September 2007
- Englisch
- Abmessung: 244mm x 170mm x 35mm
- Gewicht: 1100g
- ISBN-13: 9780521045957
- ISBN-10: 0521045959
- Artikelnr.: 23438536
Sir Isaac Newton (25 December 1642 - 20 March 1726/27) was an English mathematician, physicist, astronomer, theologian, and author (described in his own day as a "natural philosopher") who is widely recognised as one of the most influential scientists of all time and as a key figure in the scientific revolution. His book Philosophiæ Naturalis Principia Mathematica (Mathematical Principles of Natural Philosophy), first published in 1687, laid the foundations of classical mechanics. Newton also made seminal contributions to optics, and shares credit with Gottfried Wilhelm Leibniz for developing the infinitesimal calculus. In Principia, Newton formulated the laws of motion and universal gravitation that formed the dominant scientific viewpoint until it was superseded by the theory of relativity. Newton used his mathematical description of gravity to prove Kepler's laws of planetary motion, account for tides, the trajectories of comets, the precession of the equinoxes and other phenomena, eradicating doubt about the Solar System's heliocentricity. He demonstrated that the motion of objects on Earth and celestial bodies could be accounted for by the same principles. Newton's inference that the Earth is an oblate spheroid was later confirmed by the geodetic measurements of Maupertuis, La Condamine, and others, convincing most European scientists of the superiority of Newtonian mechanics over earlier systems.Newton built the first practical reflecting telescope and developed a sophisticated theory of colour based on the observation that a prism separates white light into the colours of the visible spectrum. His work on light was collected in his highly influential book Opticks, published in 1704. He also formulated an empirical law of cooling, made the first theoretical calculation of the speed of sound and introduced the notion of a Newtonian fluid. In addition to his work on calculus, as a mathematician Newton contributed to the study of power series, generalised the binomial theorem to non-integer exponents, developed a method for approximating the roots of a function, and classified most of the cubic plane curves. Newton was a fellow of Trinity College and the second Lucasian Professor of Mathematics at the University of Cambridge. He was a devout but unorthodox Christian who privately rejected the doctrine of the Trinity. Unusually for a member of the Cambridge faculty of the day, he refused to take holy orders in the Church of England. Beyond his work on the mathematical sciences, Newton dedicated much of his time to the study of alchemy and biblical chronology, but most of his work in those areas remained unpublished until long after his death. Politically and personally tied to the Whig party, Newton served two brief terms as Member of Parliament for the University of Cambridge, in 1689-90 and 1701-02. He was knighted by Queen Anne in 1705 and spent the last three decades of his life in London, serving as Warden (1696-1700) and Master (1700-1727) of the Royal Mint, as well as president of the Royal Society (1703-1727).
Part I. The First Mathematical Annotations 1664-1665: 1. Annotations from Oughtred, Descartes, Schooten and Huygens
2. Annotations from Viete and Oughtred
3. Annotations from Wallis
Part II. Researches in Analytical Geometry and Calculus 1664-1666: 1. Early notes on Analytical Geometry
2. Work on the Cartesian Subnormal
3. Miscellaneous Problems in Analytical Geometry and Calculus
4. Normals, Curvature and the Resolution of the General Problem of Tangents
5. The Calculus Becomes an Algorithm
6. The General Problems of Tangents, Curvature and Limit-Motion Analysed by the Method of Fluxions
7. The October 1966 Tract of Fluxions
Part III. Miscellaneous Early Mathematical Researches 1664-1666: 1. Early Scraps in Newton's Waste Book
2. Early Work in Trigonometry
3. The Theory and Construction of Equations
4. Miscellaneous Researches in Arithmetic, Number Theory and Geometry
Appendix
2. Annotations from Viete and Oughtred
3. Annotations from Wallis
Part II. Researches in Analytical Geometry and Calculus 1664-1666: 1. Early notes on Analytical Geometry
2. Work on the Cartesian Subnormal
3. Miscellaneous Problems in Analytical Geometry and Calculus
4. Normals, Curvature and the Resolution of the General Problem of Tangents
5. The Calculus Becomes an Algorithm
6. The General Problems of Tangents, Curvature and Limit-Motion Analysed by the Method of Fluxions
7. The October 1966 Tract of Fluxions
Part III. Miscellaneous Early Mathematical Researches 1664-1666: 1. Early Scraps in Newton's Waste Book
2. Early Work in Trigonometry
3. The Theory and Construction of Equations
4. Miscellaneous Researches in Arithmetic, Number Theory and Geometry
Appendix
Part I. The First Mathematical Annotations 1664-1665: 1. Annotations from Oughtred, Descartes, Schooten and Huygens
2. Annotations from Viete and Oughtred
3. Annotations from Wallis
Part II. Researches in Analytical Geometry and Calculus 1664-1666: 1. Early notes on Analytical Geometry
2. Work on the Cartesian Subnormal
3. Miscellaneous Problems in Analytical Geometry and Calculus
4. Normals, Curvature and the Resolution of the General Problem of Tangents
5. The Calculus Becomes an Algorithm
6. The General Problems of Tangents, Curvature and Limit-Motion Analysed by the Method of Fluxions
7. The October 1966 Tract of Fluxions
Part III. Miscellaneous Early Mathematical Researches 1664-1666: 1. Early Scraps in Newton's Waste Book
2. Early Work in Trigonometry
3. The Theory and Construction of Equations
4. Miscellaneous Researches in Arithmetic, Number Theory and Geometry
Appendix
2. Annotations from Viete and Oughtred
3. Annotations from Wallis
Part II. Researches in Analytical Geometry and Calculus 1664-1666: 1. Early notes on Analytical Geometry
2. Work on the Cartesian Subnormal
3. Miscellaneous Problems in Analytical Geometry and Calculus
4. Normals, Curvature and the Resolution of the General Problem of Tangents
5. The Calculus Becomes an Algorithm
6. The General Problems of Tangents, Curvature and Limit-Motion Analysed by the Method of Fluxions
7. The October 1966 Tract of Fluxions
Part III. Miscellaneous Early Mathematical Researches 1664-1666: 1. Early Scraps in Newton's Waste Book
2. Early Work in Trigonometry
3. The Theory and Construction of Equations
4. Miscellaneous Researches in Arithmetic, Number Theory and Geometry
Appendix