Fourier Transform--Exponential Function
The Fourier Transform of 
is given by
 |  |  | |
|  | ||
|  | (1) |
Now let
so 
, then | |  | |
 |  | ||
|  | (2) |
which, from the Damped Exponential Cosine Integral, gives
 | (3) |
- Triangle Arcs
- Triangle Center
- Triangle Center Function
- Triangle Coefficient
- Triangle Condition
- Triangle Counting
- Triangle Function
- Triangle Inequality
- Triangle Inscribing in a Circle
- Triangle Inscribing in an Ellipse
- Triangle of Figurate Numbers
- Triangle Postulate
- Triangle Squaring
- Triangle Tiling
- Triangle Transformation Principle
- Triangular Cupola
- Triangular Dipyramid
- Triangular Graph
- Triangular Hebesphenorotunda
- Triangular Matrix
- Triangular Number
- Triangular Orthobicupola
- Triangular Pyramid
- Triangular Square Number
- Triangular Symmetry Group