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| Author | : William Rowan Hamilton |
| Publisher | : Cambridge University Press |
| Total Pages | : 866 |
| Release | : 2000-12-07 |
| Genre | : Mathematics |
| ISBN | : 9780521592161 |
Final part of Hamilton's Collected Papers; also contains a CD of all four volumes.
| Author | : Sir William Rowan Hamilton |
| Publisher | : |
| Total Pages | : |
| Release | : 1931 |
| Genre | : Dynamics |
| ISBN | : |
| Author | : Sir William Rowan Hamilton |
| Publisher | : |
| Total Pages | : 76 |
| Release | : 1842 |
| Genre | : Fourier series |
| ISBN | : |
| Author | : J. L. Synge |
| Publisher | : CUP Archive |
| Total Pages | : 132 |
| Release | : 1937-01-02 |
| Genre | : Mathematics |
| ISBN | : |
It is by no means easy for the applied mathematician to decide how much importance he should attach to the more abstract and aesthetic side of his work ... To all appearances, Sir William Rowan Hamilton (1850-1865) attached little importance to the practical applications of his method, and it was only with the publication of his Mathematical Papers that it was possible to form a more correct and balanced judgement of Hamilton as an applied mathematician.
| Author | : Anne van Weerden |
| Publisher | : J. Fransje van Weerden |
| Total Pages | : 528 |
| Release | : 2017-11-09 |
| Genre | : History |
| ISBN | : 9463230025 |
The famous Irish mathematician Sir William Rowan Hamilton (1805-1865) is generally regarded as having been an unhappily married alcoholic. The aim of this essay is to show that, contrary to this widespread belief, Hamilton had a good marriage, that in fact large parts of his marriage were fairly happy. It is discussed where the idea of his marriage as having been an unhappy one came from, and it is shown that according to current standards he was by no means an alcoholic.
| Author | : John H. Conway |
| Publisher | : CRC Press |
| Total Pages | : 172 |
| Release | : 2003-01-23 |
| Genre | : Mathematics |
| ISBN | : 1439864187 |
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 f
