Module 2A: Learning Materials -- LP RF Filter Design Lumped Elements

To-Do Date: Jan 26 at 11:59pm
 

ECE 5321/6323 LEARNING MATERIALS 2A -- RF Filters -- LP Lumped Elements

Introduction

In this module, we will be learning about RF filters and how to design them using the Insertion Loss method.

2A: We will begin with the basics of lumped element filters, which are applicable at lower frequencies as well as RF frequencies. We will review low pass, high pass, band pass, and band stop filters, and how to implement low pass filters with maximally flat (Butterworth), equal ripple (Chebyshev), and Elliptic designs.

2B: We will then learn how to convert the LP designs to HP, BP, BS designs, still with lumped elements.

2C: Next, we will learn how to convert the lumped element designs to distributed designs using stubs and 2D: stepped impedances. Finally, we have information on practical implementation issues. 

Learning Materials

Readings

  • Microwave Engineering by David M. Pozar -- Download Chapter 8.3
  • RF Circuit Design by Chris Bowick -- Chapter 3 (has detailed tables for Butterworth and Chebyshev filters)

Material/Lecture content

Supporting Material

Review: What are S-parameters? (reflection and transmission coefficients) https://www.youtube.com/watch?v=-Pi0UbErHTY Links to an external site.

Review: What are ABCD-parameters?(This matrix allows you to calculated cascades of series networks just by multiplying the ABCD matrix. These can easily be converted to/from S-parameters.)

Review: dB

Dr. Furse's Filter Design Cookbook:

Filter Simulation in ADS:

Filter Calculators: (Check your work with these)

Class LIVE VIDEO Meetings

We will meet Tuesday and Thursday from 1230-145 by Zoom. See link on the Canvas navigation to your left.

Tuesday:

Activities

You can access the activities by clicking "next" below or through the navigation links at the top of the page.

This module is 2 weeks long. Earn 100 total points for this module from some combination of the following:

Later Assignments (for modules 2B,2C,2D):