Napierian Logarithm
Write a number 
as
then
is the Napierian logarithm of . This was the original definition of a Logarithm, and can begiven in terms of the modern Logarithm as
The Napierian logarithm decreases with increasing numbers and does not satisfy many of the fundamental properties of themodern Logarithm, e.g.,
- Fourier Series--Power Series
- Fourier Series--Right Triangle
- Fourier Series--Square Wave
- Fourier Series--Triangle
- Fourier Series--Triangle Wave
- Fourier Sine Series
- Fourier Sine Transform
- Fourier-Stieltjes Transform
- Fourier Transform
- Fourier Transform--1
- Fourier Transform--Cosine
- Fourier Transform--Delta Function
- 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