Polygonal Knot

A Knot equivalent to a Polygon in , also called a Tame Knot. For a polygonal knot, there exists a Plane such that the orthogonal projection on it satisfiesthe following conditions:

1. The image has no multiple points other than a Finite number of double points.

2. The projections of the vertices of are not double points of .

References

Iyanaga, S. and Kawada, Y. (Eds.). Encyclopedic Dictionary of Mathematics. Cambridge, MA: MIT Press, p. 735, 1980.

• Fourier Transform--Exponential Function
• Fourier Transform--Gaussian
• Fourier Transform--Heaviside Step Function
• Fourier Transform Inverse Function
• Fourier Transform--Lorentzian Function
• Fourier Transform--Ramp Function
• Fourier Transform--Rectangle Function
• Fourier Transform--Sine
• Four Travelers Problem
• Four-Vector
• Four-Vertex Theorem
• Fox's H-Function
• F-Polynomial
• Frac
• Fractal
• Fractal Dimension
• Fractal Land
• Fractal Process
• Fractal Sequence
• Fractal Valley
• Fraction
• Fractional Calculus
• Fractional Derivative
• Fractional Differential Equation
• Fractional Fourier Transform