drawing all kinds of shapes in VC/MFC
- The Spiral TrackBar Control
- Using the new MFC7/ATL7 shared classes.
- Classes Shared by MFC and ATL
- CRect Class
- CSize Class
- CPoint Class
- CStringT Class
- CImage Class
- Anti Aliased Image Rotation
- Anti Aliased Image Transformation (Aaform)
- Fast stepwise rotation
- Perspective Projection of a Rectangle (Homography)
- Affine transformation
- Affine Transformations in Computer Graphics
- Fractals in theory and practice
- Generate and understand NURBS curves
- Spline Interpolation - history, theory and implementation
- Transmission Line Matrix for Acoustic Simulations
- Sunflower Fractal - Practice
- A Math Class That Gives You More Than Just the Answer
- Rotating Picture Tray
- Elliptical Rotating Picture Tray and Editor
- Gearographic Curves - Part 1
- Gearographic Curves - Part 2
- Dancing with Spirals
- The Vogel Spiral Phenomenon
- Spiral
- logarithmic spiral
- spiral
- Polar coordinate system
- Dynatrade-Bell™, Quantitative Trading Engine
- The Orthodromic Distance Between Two Geo-points
- Graphing Calculator in C# with LES
- Using SetWorldTransform() to Rotate Basic Shapes by Any Angle
- Symbolic Link Rotation Utility for the Support of the Rotation of the Windows® Logon/Shutdown Screen
- EMF Record Rotation for EMR_POLYGON16
- CBTAngleWnd: A cool rotation angle custom control with full source code!
- VC++ Linker: /SUBSYSTEM (Specify Subsystem)
- Calculate exp() and log() Without Multiplications
- cordic methods
- Natural Logarithms and Exponent
- A simple program to solve quadratic equations with
- Atomiq - Code Similarity Finder
- Techniques for Avoiding Code Duplication
- Best-fitting line, circle and ellipse
- Using C to Blend Mathematics and Art (When Math goes Beautiful)
- qTimeLineEditor - A flexible graphical time line editor for your animations
very good formular is presented here.
his example demonstrates using the new shared ATL/MFC classes such as CPoint, CRect, CSize and CString
The following table lists the classes shared between MFC and ATL.
special techniques
We study the problem of computing R cos(a + k b) and R sin(a + k b) for increasing k
Short study of the perspective projection of a rectangle in space; homography opposed to bilinear transform.
my note: it can be used to draw rotated Elliptic.
Some simple examples of how to apply affine transformations in computer graphics.
need to reuse his method on MFC demos.
we can see the formula to rotate an Elliptic...
it includes all kinds of formula of spirals. need to implement them in MFC and take a look their math attributes...
this plotter can draw spiral with formulas!
a good ruler logic
No comments:
Post a Comment