'Odd symmetry' presentation slideshows

The Fourier Series

1.33k views • 110 slides

Lecture 11: Introduction to Fourier Series Sections 2.2.3, 2.3

Lecture 11: Introduction to Fourier Series Sections 2.2.3, 2.3. Trigonometric Fourier Series. Outline Introduction Visualization Theoretical Concepts Qualitative Analysis Example Class Exercise. Introduction. What is Fourier Series?

582 views • 30 slides

Trigonometric Fourier Series

Trigonometric Fourier Series. Outline Introduction Visualization Theoretical Concepts Qualitative Analysis Example Class Exercise. Introduction. What is Fourier Series? Representation of a periodic function with a weighted, infinite sum of sinusoids. Why Fourier Series?

793 views • 23 slides

Read : Ch. 16 in Electric Circuits, 9 th Edition by Nilsson

331 views • 15 slides

An FIR ?lter has two notable properties: Linearity:

Lecture 16: Introduction to Linear time-invariant filters; response of FIR filters to sinusoidal and exponential inputs: frequency response and system function Sections 4.2.2, 4.3, 4.4.1, 4.4.3 Sections 2.2.3, 2.3.

250 views • 14 slides

Lecture 3: Complex Exponentials; n th root of a complex number; continuous-time sinusoids

Lecture 3: Complex Exponentials; n th root of a complex number; continuous-time sinusoids. Key Points. The generic complex number z = r( cos ? + j sin ? ) can be also written as z = re j ? . As is the case with real exponentials, e j ( ? + ? ) = ej ? e j ?

301 views • 11 slides

Circuit Theory II Lesson 4

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Power Functions (part 2)

Power Functions (part 2). I. Function Symmetry. A) Functions can have symmetry that is even or odd. 1) Even symmetry means it is symmetrical to the y-axis. (The left side looks like the right side). a) It looks the same on both sides of the y-axis.

60 views • 5 slides