Researches on curves of the second order: also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original
Gespeichert in:
1. Verfasser: | |
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Format: | Buch |
Sprache: | English |
Veröffentlicht: |
London
Bell
1846
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Schlagworte: | |
Online-Zugang: | Volltext http://resolver.library.cornell.edu/math/1849296 |
Beschreibung: | A digital reproduction made from a copy held by Cornel University is available from the Cornell University Library's Historical Mathematics Monographs Web site. |
Beschreibung: | vi, [7]-83 p. diagrs. : 23 cm |
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245 | 1 | 0 | |a Researches on curves of the second order |b also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original |c by George Whitehead Hearn |
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300 | |a vi, [7]-83 p. |b diagrs. : 23 cm | ||
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500 | |a A digital reproduction made from a copy held by Cornel University is available from the Cornell University Library's Historical Mathematics Monographs Web site. | ||
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Datensatz im Suchindex
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author | Hearn, George Whitehead 1812-1851 |
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dewey-raw | 516.15 |
dewey-search | 516.15 |
dewey-sort | 3516.15 |
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id | DE-604.BV035591487 |
illustrated | Not Illustrated |
indexdate | 2024-07-09T21:41:09Z |
institution | BVB |
language | English |
lccn | 43038631 |
oai_aleph_id | oai:aleph.bib-bvb.de:BVB01-017646706 |
oclc_num | 11575361 |
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physical | vi, [7]-83 p. diagrs. : 23 cm |
psigel | digit |
publishDate | 1846 |
publishDateSearch | 1846 |
publishDateSort | 1846 |
publisher | Bell |
record_format | marc |
spelling | Hearn, George Whitehead 1812-1851 Verfasser (DE-588)138548153 aut Researches on curves of the second order also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original by George Whitehead Hearn London Bell 1846 vi, [7]-83 p. diagrs. : 23 cm txt rdacontent n rdamedia nc rdacarrier A digital reproduction made from a copy held by Cornel University is available from the Cornell University Library's Historical Mathematics Monographs Web site. Conic sections http://digital.library.cornell.edu/cgi/t/text/text-idx?c=math;idno=00480001 kostenfrei Volltext http://resolver.library.cornell.edu/math/1849296 |
spellingShingle | Hearn, George Whitehead 1812-1851 Researches on curves of the second order also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original Conic sections |
title | Researches on curves of the second order also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original |
title_auth | Researches on curves of the second order also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original |
title_exact_search | Researches on curves of the second order also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original |
title_full | Researches on curves of the second order also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original by George Whitehead Hearn |
title_fullStr | Researches on curves of the second order also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original by George Whitehead Hearn |
title_full_unstemmed | Researches on curves of the second order also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original by George Whitehead Hearn |
title_short | Researches on curves of the second order |
title_sort | researches on curves of the second order also on cones and spherical conics treated analytically in which the tangencies of apollonius are investigated and general geometrical constructions deduced from analysis also several of the geometrical conclusions of m chasles are analytically resolved together with many properties entirely original |
title_sub | also on cones and spherical conics treated analytically, in which the tangencies of Apollonius are investigated, and general geometrical constructions deduced from analysis; also several of the geometrical conclusions of M. Chasles are analytically resolved, together with many properties entirely original |
topic | Conic sections |
topic_facet | Conic sections |
url | http://digital.library.cornell.edu/cgi/t/text/text-idx?c=math;idno=00480001 http://resolver.library.cornell.edu/math/1849296 |
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