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牛顿自然数学原理+数流方法，英文，修改
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牛顿自然数学原理+数流方法，英文 University of California Press - Newton, I. - Mathematical Principles of Natural Philosophy and His System of the World University of California Press - Newton, II. - Mathematical Principles of Natural Philosophy and His System of the World The Method of Fluxions and Infinite Series: With Its Application to the Geometry of Curve-lines. 实在抱歉，之前附件2和3是djvu文件，可能是之前失误删掉了，编辑了一下，重新上传 Method of Fluxions[1] is a book by Isaac Newton. The book was completed in 1671, and published in 1736. Fluxions is Newton's term for differential calculus (fluents was his term for integral calculus[citation needed]). He originally developed the method at Woolsthorpe Manor during the closing of Cambridge during the Great Plague of London from 1665 to 1667, but did not choose to make his findings known (similarly, his findings which eventually became the Philosophiae Naturalis Principia Mathematica were developed at this time and hidden from the world in Newton's notes for many years). Gottfried Leibniz developed his form of calculus independently around 1673, 7 years after Newton had developed the basis for differential calculus, as seen in surviving documents like “the method of fluxions and fluents..." from 1666. Leibniz however published his discovery of differential calculus in 1684, nine years before Newton formally published his fluxion notation form of calculus in part during 1693.[2] The calculus notation in use today is mostly that of Leibniz, although Newton's dot notation for differentiation \dot{x} for denoting derivatives with respect to time is still in current use throughout mechanics and circuit analysis. Newton's Method of Fluxions was formally published posthumously, but following Leibniz's publication of the calculus a bitter rivalry erupted between the two mathematicians over who had developed the calculus first and so Newton no longer hid his knowledge of fluxions.  [ Last edited by pcliu_0 on 2015-8-18 at 11:05 ] |
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2015-08-16 01:31:06, 19.03 M
2015-08-16 01:31:31, 2.22 M
2015-08-16 01:31:45, 1.51 M
2015-08-18 11:04:19, 2.22 M
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