Inflection Points in Cubic Structures

被引：0

作者：

Volenec, Vladimir ^{[1
]}

Kolar-Begovic, Zdenka ^{[2
]}

Kolar-Super, Ruzica ^{[3
]}

机构：

[1] Univ Zagreb, Dept Math, Bijenicka Cesta 30, Zagreb 10000, Croatia

[2] Univ Osijek, Dept Math, Trg Lj Gaja 6, Osijek 31000, Croatia

[3] Univ Osijek, Fac Educ, Cara Hadrijana 10, Osijek 31000, Croatia

来源：

MATHEMATICS | 2021年 / 9卷 / 21期

关键词：

cubic structure; inflection point; TSM-quasigroup; corresponding points; associated points; tangential of a point;

D O I：

10.3390/math9212819

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

In this paper, we introduce and study new geometric concepts in a general cubic structure. We define the concept of the inflection point in a general cubic structure and investigate relationships between inflection points and associated and corresponding points in a general cubic structure.

引用

页数：6

共 50 条

[31] Points of inflection: Investment management tomorrow
Bernstein, PL
FINANCIAL ANALYSTS JOURNAL, 2003, 59 (04) : 18 - +
[32] SOME NONEQUIVALENT DEFINITIONS OF INFLECTION POINTS
BRUCKNER, AM
AMERICAN MATHEMATICAL MONTHLY, 1962, 69 (08): : 787 - &
[33] THE DUALITY BETWEEN SINGULAR POINTS AND INFLECTION POINTS ON WAVE FRONTS
Saji, Kentaro
Umehara, Masaaki
Yamada, Kotaro
OSAKA JOURNAL OF MATHEMATICS, 2010, 47 (02) : 591 - 607
[34] RECOVERING PLANE CURVES OF LOW DEGREE FROM THEIR INFLECTION LINES AND INFLECTION POINTS
Pacini, Marco
Testa, Damiano
ISRAEL JOURNAL OF MATHEMATICS, 2013, 195 (01) : 283 - 316
[35] Recovering plane curves of low degree from their inflection lines and inflection points
Marco Pacini
Damiano Testa
Israel Journal of Mathematics, 2013, 195 : 283 - 316
[36] IMAGES OF FUNCTIONS DEFINED IN PIECES: THE CASE OF 'NON-INFLECTION'-INFLECTION POINTS
Ovodenko, Regina
Tsamir, Pessia
PME 30: PROCEEDINGS OF THE 30TH CONFERENCE OF THE INTERNATIONAL GROUP FOR THE PSYCHOLOGY OF MATHEMATICS EDUCATION, VOL 1,, 2006, : 310 - 310
[37] Points of inflection of special eigenvalue functions as indicators of stiffness maxima/minima of proportionally loaded structures
Wagner, A.
Kalliauer, J.
Aminbaghai, M.
Mang, H. A.
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2024, 429
[38] Identification of inflection points and cusps on rational curves
Li, YM
Cripps, RJ
COMPUTER AIDED GEOMETRIC DESIGN, 1997, 14 (05) : 491 - 497
[39] RENORMALIZATION IN A CIRCLE MAP WITH 2 INFLECTION POINTS
KETOJA, JA
PHYSICA D, 1992, 55 (1-2): : 45 - 68
[40] Inflection points and singularities on C-curves
Yang, QM
Wang, GZ
COMPUTER AIDED GEOMETRIC DESIGN, 2004, 21 (02) : 207 - 213

← 1 2 3 4 5 →