Monday, July 4, 2022

user control project

user control project

    Must Read

  1. A rotated ellipse from three points
  2. good link to another github site

  3. Pitteway's algorithm for drawing conic curves
  4. In 1967, just a couple of years after Jack Bresenham published his well known line-drawing algorithm [1], M.L.V. Pitteway published a more general version of the algorithm [2]. Pitteway's algorithm is based on similar principles, but can draw conic curves — ellipses, parabolas, and hyperbolas.

  5. jvanaken1 / conic-draw
  6. In 1967, just a couple of years after Jack Bresenham published his well known line-drawing algorithm [1], M.L.V. Pitteway published a more general version of the algorithm [2]. Pitteway's algorithm is based on similar principles, but can draw conic curves — ellipses, parabolas, and hyperbolas.

  7. Three Points (Two Opposing) Define an Ellipse
  8. Update on 2021-06-21: three (or even four) points in general do not define an ellipse. But the additional information that the first and last of the three points are at opposite ends do define an ellipse. Equivalently, two on-curve points and the center point define an ellipse.

    This blog post also primarily discusses a 4-piece cubic Bézier approximation to that ellipse. That ellipse (not just its approximation) is still well-defined, but this blog post does not derive a closed form for it. For vector graphic rasterization, the Bézier approximation is good enough.

  9. Working With Absolute Positions in .NET Graphics
  10. An absolute set of coordinates to simplify graphics in .NET.

    More User controls

  11. Ellipse drawing algorithm
  12. A basic algorithm for drawing ellipses on a window

  13. The Spiral TrackBar Control
  14. In this article, you will learn about the SpiralTrackBar class. This class is a replacement for the .NET 2.0 TrackBar control, which displays the track line as a spiral.

  15. The Amazing ProgressBar Control
  16. A progress bar which displays progress as passage through a simple maze.

  17. Proper Resizing of SplitterContainer Controls at any DPI
  18. A method of ensuring that SplitterContainer controls with fixed panels are properly resized when AutoScaleMode is ScaleMode.DPI

  19. CircleControl - A Circular Motion Control
  20. A circular motion control

  21. Best-fitting line, circle and ellipse
  22. Library for least-squares best-fitting of lines, circles and rotated ellipses

  23. Work with bitmaps faster in C#
  24. You can increase the speed of both SetPixel and GetPixel by doing the following:Add the line 'int step = 0' at the LockBitmap class level.Remove 'int' declation of 'step' in the LockBits method and calculate as is.In both SetPixel and GetPixel, remove the line:int cCount = Depth /...

  25. Bitmap.SetPixel(Int32, Int32, Color) Method
  26. Sets the color of the specified pixel in this Bitmap.

  27. Bitmap.LockBits Method
  28. Locks a Bitmap into system memory.

  29. Fast work with Bitmaps in C#
  30. I need to access each pixel of a Bitmap, work with them, then save them to a Bitmap. Using Bitmap.GetPixel() and Bitmap.SetPixel(), my program runs slowly.

  31. A thermometer control
  32. Elliptical Rotating Picture Tray and Editor
  33. A picture tray that rotates around an ellipse of flexible size and angle, with an editor for C#.

  34. Introduction to Numerical Methods
  35. Introduction to Numerical Methods and Updated Polynomial Class

  36. Orbital Mechanics Introduction
  37. Introduction to Orbital Mechanics - 2 Body Problem

  38. Drawing Gears - Circular and Non Circular
  39. Learn about gears and by using the jpg's be able to cut working gears in wood and other materials

  40. Clock
  41. Simple clock using line transform

  42. Rubberband Lines
  43. Using the rubberband line as a ruler.

  44. Magic Graphics
  45. A library that lets you easily manipulate your drawings

  46. Extensions to DrawTools
  47. DrawTools library extended to include Layers, Zoom, Pan, Rotation

  48. Shape Control for .NET
  49. Implementing shape control that supports transparency, custom design-time editors and simple animation

  50. Handling Touch, Pen, or Mouse Digitizer input in your .NET Application
  51. A simple application that shows how you can determine whether user input is from a mouse, tablet digitizer, or touch.

  52. CCanvas - A Reusable Class to Draw a Simple Graph
  53. A reusable class for drawing a simple graph

  54. Introduction to GDI+ in .NET
  55. In this article, we’ll see basics of GDI+ and how GDI+ is much better interface than its predecessor GDI.

  56. Custom ProgressBar Control
  57. Easy to use ProgressBar Control with many properties

  58. gTrackBar - A Custom TrackBar UserControl (VB.NET)
  59. TrackBar with custom coloring, value display, label, and increment buttons.

  60. RoundButton Windows Control - Ever Decreasing Circles
  61. A Windows round button control in C# with designer support

  62. Rytz's construction
  63. The Rytz’s axis construction is a basic method of descriptive Geometry to find the axes, the semi-major axis and semi-minor axis and the vertices of an ellipse, starting from two conjugated half-diameters. If the center and the semi axis of an ellipse are determined the ellipse can be drawn using an ellipsograph or by hand (see ellipse).

  64. Steiner Ellipse, Minimal Area Through Three Points
  65. The Steiner ellipse has the minimal area surrounding a triangle. It is characterized by having its center coincident with the triangle's centroid.

  66. Finding the ellipse center from three points.
  67. Fig 7 - uploaded by Dong Joong Kang

  68. Elliptical Pizza Theorem
  69. very good one

  70. Ellipse from 3 points
  71. I found these equations I call the Eliptical Pizza theorem because it looks like a pizza under perspective adjustments, I thought maybe they could be useful for a possible new feature of geogebra to calculate an ellipse from 3 points, once you calculate 2 other points using these equations you can then use the conic from 5 points to get the ellipse from three given points..http://benpaulthurstonblog....

  72. Elliptical Pizza Theorem
  73. Elliptical Pizza Theorem

  74. Passing an ellipse through 3 points (where 2 two points lie on the ellipse axes)? [Updated with alternative statement of problem and new picture]
  75. Passing an ellipse through 3 points (where 2 two points lie on the ellipse axes)? [Updated with alternative statement of problem and new picture]

  76. How to find the equation for an ellipse from 3 points using python
  77. I am bulding a game and I need to creat a map for it. in order to do it i have to use two kinds of elipse: one that is found using 2 points and one that found using 3 points (and go through them). I have found a way to find the equation with 2 points but now I have not found a way to do with 3 point. So I am looking to find the equation for an ellipse given 3 point. that is how i have done 2 points (it is not elegant but it does the job great):

  78. How many points does it take to define…
  79. You know how it is. One moment you are relaxing on the grass with some friends discussing the weather, the next you start stretching your mind as to how many points it takes to define various shapes: ellipses, ellipsoids, triangles, what not. Let’s take a peek at this sort of problem. We’ll start with circles. One of the first things that you learn in school about circles, is that any three noncollinear points define the circumference of one circle, and one circle only. Lets see how that is. First we show that we can indeed construct a circle that will pass through all three points. Let’s label our points A, B, and C.

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