Question

Is there a way to rigorously define the geometrical flattening of a curve?

score 74 · Answer 1 · 2021-04-15 05:39:17

74

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Is there a way to rigorously define the geometrical flattening of a curve?

Published on 15 Apr 2021 - 5:39

score 580 · Answer 2 · 2021-04-15 07:01:35

580

Views

How to calculate start radius, end radius and angle for clothoid segments?

Published on 15 Apr 2021 - 7:01

score 93 · Answer 3 · 2021-04-17 13:44:45

93

Views

Reference for a theorem about necessary and sufficient conditions for configuration of n-tuples of points.

Published on 17 Apr 2021 - 13:44

score 60 · Answer 4 · 2021-04-18 01:12:39

A graph of f(x) looks like a curve drawn on a square. Is there a working definition of curves that would intersect the top side of the square?

score 178 · Answer 5 · 2021-04-18 14:40:01

Is there any known relationship of the complex root of two non intersecting curve eqations with the minimal distance between the two curve equation?

score 201 · Answer 6 · 2021-04-21 20:50:35

201

Views

Simple question about curvature on planar curves

Published on 21 Apr 2021 - 20:50

score 1k · Answer 7 · 2021-04-29 19:44:28

1k

Views

What does it mean that the curvature is zero in a single point?

Published on 29 Apr 2021 - 19:44

score 65 · Answer 8 · 2021-05-02 13:32:47

65

Views

If the vector space dimension of $\mathbb{C}[[x,y]]/I$ over $\mathbb{C}$ is finite, then $I$ contains a power of $(x,y)$

Published on 02 May 2021 - 13:32

score 207 · Answer 9 · 2021-05-05 07:00:52

207

Views

Connected components of $\mathbb{R}^2 \setminus \gamma$, where $\gamma \subset \mathbb{R}^2$ is a closed path

Published on 05 May 2021 - 7:00

score 152 · Answer 10 · 2026-03-25 23:10:01

152

Views

Are there tessellations of the plane with curved $C^1$ shapes?

Published on 25 Mar 2026 - 23:10

score 124 · Answer 11 · 2026-02-23 20:37:32

124

Views

Does every plane curve have an implicit form?

Published on 23 Feb 2026 - 20:37

score 41 · Answer 12 · 2026-03-28 21:27:03

41

Views

Recommend text on non-singular plane curves and DVRs

Published on 28 Mar 2026 - 21:27

score 100 · Answer 13 · 2021-05-16 07:29:48

100

Views

period of the curvature and the period of the corresponding curve $\frac1{2\pi}\int_0^{\rho_k}k(s)\mathrm ds\in\Bbb Z$

Published on 16 May 2021 - 7:29

score 28 · Answer 14 · 2021-05-18 13:56:37

28

Views

Find the curves such that a vector determined by tangent in a point and orthogonal projection of that point is constant

Published on 18 May 2021 - 13:56

score 254 · Answer 15 · 2026-03-26 07:58:29

254

Views

Coarse Moduli space of plane cubics

Published on 26 Mar 2026 - 7:58

List Question

Is there a way to rigorously define the geometrical flattening of a curve?

How to calculate start radius, end radius and angle for clothoid segments?

Reference for a theorem about necessary and sufficient conditions for configuration of n-tuples of points.

A graph of f(x) looks like a curve drawn on a square. Is there a working definition of curves that would intersect the top side of the square?

Is there any known relationship of the complex root of two non intersecting curve eqations with the minimal distance between the two curve equation?

Simple question about curvature on planar curves

What does it mean that the curvature is zero in a single point?

If the vector space dimension of $\mathbb{C}[[x,y]]/I$ over $\mathbb{C}$ is finite, then $I$ contains a power of $(x,y)$

Connected components of $\mathbb{R}^2 \setminus \gamma$, where $\gamma \subset \mathbb{R}^2$ is a closed path

Are there tessellations of the plane with curved $C^1$ shapes?

Does every plane curve have an implicit form?

Recommend text on non-singular plane curves and DVRs

period of the curvature and the period of the corresponding curve $\frac1{2\pi}\int_0^{\rho_k}k(s)\mathrm ds\in\Bbb Z$

Find the curves such that a vector determined by tangent in a point and orthogonal projection of that point is constant

Coarse Moduli space of plane cubics

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