Concerning the complex of cubic spatial curves which is passed through two given points two and three times

被引：0

作者：

van Kol, JWA

机构：

来源：

PROCEEDINGS OF THE KONINKLIJKE AKADEMIE VAN WETENSCHAPPEN TE AMSTERDAM | 1929年 / 32卷 / 1/5期

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D O I：

暂无

中图分类号：

O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];

学科分类号：

07 ; 0710 ; 09 ;

摘要：

引用

页码：625 / 632

页数：8

共 46 条

[1] On the construction of the ninth point of intersection of two plane cubic curves of which eight points are given
Baker, HF
PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, 1921, 20 : 131 - 132
[2] An illustration of the congruence of cubic spatial curves through four points some through given grades
de Vries, J
PROCEEDINGS OF THE KONINKLIJKE AKADEMIE VAN WETENSCHAPPEN TE AMSTERDAM, 1934, 37 (1/5): : 129 - 132
[3] Analytical determination of the ninth point in which two curves of degree three, passing through eight given points, intersect each other
Bes, K
PROCEEDINGS OF THE KONINKLIJKE AKADEMIE VAN WETENSCHAPPEN TE AMSTERDAM, 1902, 4 : 103 - 107
[4] The extremal which joins two given points
Szucs, A
MATHEMATISCHE ANNALEN, 1912, 71 : 380 - 391
[5] The congruence of the twisted cubics which pass through four given points and which cut two given straight lines
Schaake, G
PROCEEDINGS OF THE KONINKLIJKE AKADEMIE VAN WETENSCHAPPEN TE AMSTERDAM, 1926, 29 (6/10): : 1020 - 1027
[6] Two special congruences in cubic spatial curves
de Vries, J
PROCEEDINGS OF THE KONINKLIJKE AKADEMIE VAN WETENSCHAPPEN TE AMSTERDAM, 1929, 32 (1/5): : 100 - 104
[7] On the determination of a catenary with given directrix and passing through two given points
MacNeish, HF
ANNALS OF MATHEMATICS, 1905, 7 : 65 - 71
[8] A transformation of the system of rational biquadraic spatial curves through five given points
Schaake, G
PROCEEDINGS OF THE KONINKLIJKE AKADEMIE VAN WETENSCHAPPEN TE AMSTERDAM, 1930, 33 (1/5): : 332 - 336
[9] The congruence of the rational biquadratic spatial curves that go through seven given points
Schaake, G
PROCEEDINGS OF THE KONINKLIJKE AKADEMIE VAN WETENSCHAPPEN TE AMSTERDAM, 1929, 32 (1/5): : 109 - 114
[10] On the Enumeration of Complex Plane Curves with Two Singular Points
Kerner, Dmitry
INTERNATIONAL MATHEMATICS RESEARCH NOTICES, 2010, 2010 (23) : 4498 - 4543

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