
PID Control with Posicast 7 - ( In English )
In this video closed-loop configurations with PID controllers and Posicast are introduced.
See MoreUnderstanding Sensor Fusion and Tracking, Part 2: Fusing a Mag, Accel, and G...
This video describes how we can use a magnetometer, accelerometer, and a gyro to estimate an object’s orientation. The goal is to show how these sensors contribute to the solution, and to...
See MoreLecture 30: Canonical Forms
Frequency domain – tutorial 11: equalization
In this video, we learn about equalization technique which is used in communication systems to compensate for the destructive effect of the channel between t...
See MoreIMC PID Design of a Second Order Process
IMC PID Design of a Second Order Process
See MoreStanford CS234: Reinforcement Learning | Winter 2019 | Lecture 1 - Introduct...
Professor Emma Brunskill
Assistant Professor, Computer Science
Stanford AI for Human Impact Lab
Stanford Artificial Intelligence Lab
Statistical Machine Learning Group
Bode Plots by Hand: Poles and Zeros at the Origin
This is a continuation of the Control Systems Lectures. This video describes the benefit of being able to approximate a Bode plot by hand and explains what a Bode plot looks like for a...
See MoreSecond Order Dynamics
A crash course overview on second order dynamics in the frequency domain, what the key parameters are, and why they matter.
See MoreRL Course by David Silver - Lecture 7: Policy Gradient Methods
Looks at different policy gradients, including Finite Difference, Monte-Carlo and Actor Critic.
See MoreDigital Twins
This lecture discusses the use of data-driven digital twins in advanced model-based design and engineering, and the related digital thread, which ties together the data throughout an entire...
See MoreUsing a Homogeneous Transformation Matrix to Combine Rotation and Translatio...
In this video we discuss how to properly deal with coordinate frames that are both rotated and translated from one another. We develop a homogeneous transfo...
See MorePeter Ponders PID - Cascade Control Part2
The inner loop pole locations and gains are calculated first so the inner loop pole locations are determined by the user. The outer loop poles are still pla...
See MoreRouth-Hurwitz Criterion, Beyond Stability
This video explains of few uses of the Routh-Hurwitz Criterion that go beyond simply determining how many poles exist in the right half plane. I cover how to determine gain margin and how...
See MoreExtremum Seeking Control: Challenging Example
This lecture explores the use of extremum-seeking control (ESC) to solve a challenging control problem with a right-half plane zero.
See MoreThe Routh-Hurwitz Stability Criterion
In this video we explore the Routh Hurwitz Stability Criterion and investigate how it can be applied to control systems engineering. The Routh Hurwitz Stabi...
See MoreSOPDT Sliding Mode Control ( SMC ) with Smith Predictor
Identifying Dominant Balance Physics from Data - Jared Callaham
This video illustrates a new algorithm to identify local dominant physical balance relations from multiscale spatiotemporal data.
See MoreSolving the Heat Equation with the Fourier Transform
This video describes how the Fourier Transform can be used to solve the heat equation. In fact, the Fourier transform is a change of coordinates into the eigenvector coordinates for the...
See MoreRelationship Between Poles and Performance of a Dynamic System
In this video we establish the relationship between pole locations and associated performance of a dynamic system. This relationship is useful to translate ...
See MoreDrawing the root locus (Interactive Tool)
This page was developed to help student learn how to sketch the root locus by hand. You can enter a numerator and denominator for G(s)H(s) (i.e., the loop gain) and the program will guide...
See MoreLecture 12: Steady state error
Derivation of the Heat Equation
In this video, we derive the heat equation. This partial differential equation (PDE) applies to scenarios such as the transfer of heat in a uniform, homogen...
See MoreCayley-Hamilton Theorem [Control Bootcamp]
Here we describe the Cayley-Hamilton Theorem, which states that every square matrix satisfies its own characteristic equation. This is very useful to prove results related to...
See MoreLecture 26: Stability examples, GM and PM using Nyquist Stability Criterion
Frequency domain – tutorial 2: Fourier series
In this video, we learn Fourier series which enables us to travel from time to the frequency domain when a signal is periodic. The following materials are co...
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