Control theory | Signal processing
The asymptotic gain model (also known as the Rosenstark method) is a representation of the gain of negative feedback amplifiers given by the asymptotic gain relation: where is the return ratio with the input source disabled (equal to the negative of the loop gain in the case of a single-loop system composed of unilateral blocks), G∞ is the asymptotic gain and G0 is the direct transmission term. This form for the gain can provide intuitive insight into the circuit and often is easier to derive than a direct attack on the gain. Figure 1 shows a block diagram that leads to the asymptotic gain expression. The asymptotic gain relation also can be expressed as a signal flow graph. See Figure 2. The asymptotic gain model is a special case of the extra element theorem. As follows directly from limiting cases of the gain expression, the asymptotic gain G∞ is simply the gain of the system when the return ratio approaches infinity: while the direct transmission term G0 is the gain of the system when the return ratio is zero: (Wikipedia).
Brainstorming: What is an Asymptote?
In this video, we explore what it means for a curve to have an asymptote. We focus on how to determine when a function has a vertical and/or horizontal asymptote. College Algebra homepage: http://webspace.ship.edu/jehamb/calg.html
From playlist College Algebra
What are asymptotes? How to find them (several examples). 00:00 Intro 00:07 What is an asymptote? 00:36 Three types of asymptote 02:08 Find horizontal asymptotes for rational functions 04:55 Functions with Two horizontal asymptotes 05:50 Find vertical asymptotes 07:24 Find oblique as
From playlist Calculus
Shi Jin: Asymptotic preserving methods for multi-scale physical problems - lecture 1
We will first outline the asymptotic-transition from quantum to classical, to kinetic and then the hydrodynamic equations, and then show how such asymptotics can guide the design and analysis of the so-called asymptotic-preserving schemes that offer efficient multiscale computations betwee
From playlist Virtual Conference
Horizontal Asymptote, Vertical Asymptote, & Removable Discontinuity
How to find the Horizontal asymptote, vertical asymptote and removable discontinuity from a rational function. #calculus For more similar examples, check out my playlist :https://www.youtube.com/playlist?list=PLb2SZv7eAqpmFSRhJAtPYis3RT2TtCWbl Horizontal Asymptote, @0:10 Vertical Asymptot
From playlist Limits at Infinities, (sect 2.6)
How To Find The Vertical Asymptote of a Function
This algebra video tutorial explains how to find the vertical asymptote of a function. It explains how to distinguish a vertical asymptote from a hole and how to factor rational functions in order to identify all vertical asymptotes in a function. This video contains plenty of examples a
From playlist New Precalculus Video Playlist
Quantum Correlations in PT-Symmetric Systems by Federico Roccati
PROGRAM NON-HERMITIAN PHYSICS (ONLINE) ORGANIZERS: Manas Kulkarni (ICTS, India) and Bhabani Prasad Mandal (Banaras Hindu University, India) DATE: 22 March 2021 to 26 March 2021 VENUE: Online Non-Hermitian Systems / Open Quantum Systems are not only of fundamental interest in physics a
From playlist Non-Hermitian Physics (ONLINE)
Efficient sampling through variable splitting-inspired (...) - Chainais - Workshop 2 - CEB T1 2019
Pierre Chainais (Ecole Centrale Lille) / 12.03.2019 Efficient sampling through variable splitting-inspired bayesian hierarchical models. Markov chain Monte Carlo (MCMC) methods are an important class of computation techniques to solve Bayesian inference problems. Much research has been
From playlist 2019 - T1 - The Mathematics of Imaging
Horizontal Asymptotes of Irrational Functions
I work through finding the horizontal asymptotes when the function is irrational. These types of functions can have two horizontal asymptotes instead of just one like rational functions. Check out http://www.ProfRobBob.com, there you will find my lessons organized by class/subject and th
From playlist Calculus
Jean-Michel Zakoïan: Testing the existence of moments for GARCH-type processes
It is generally admitted that financial time series have heavy tailed marginal distributions. When time series models are fitted on such data, the non-existence of appropriate moments may invalidate standard statistical tools used for inference. Moreover, the existence of moments can be cr
From playlist Probability and Statistics
12. Continuous-Time (CT) Feedback and Control, Part 1
MIT MIT 6.003 Signals and Systems, Fall 2011 View the complete course: http://ocw.mit.edu/6-003F11 Instructor: Dennis Freeman License: Creative Commons BY-NC-SA More information at http://ocw.mit.edu/terms More courses at http://ocw.mit.edu
From playlist MIT 6.003 Signals and Systems, Fall 2011
Lecture 15 | Introduction to Robotics
Lecture by Professor Oussama Khatib for Introduction to Robotics (CS223A) in the Stanford Computer Science Department. Professor Khatib shows a short video about On the Run: The Leg Laboratory, then continues to lecture on Control. CS223A is an introduction to robotics which covers topi
From playlist Lecture Collection | Introduction to Robotics
Terence Tao: Approximants for classical arithmetic functions
Terence Tao (University of California Los Angeles) 27 September 2021 ----------------------------------------------------------------------------------------------------------------------------------------------------- Number Theory Down Under 9 27 – 29 September 2021 Conference homepage:
From playlist Number Theory Down Under 9
Stefano De Marco: Some asymptotic results about American options and volativity
Abstract: The valuation of American options (a widespread type of financial contract) requires the numerical solution of an optimal stopping problem. Numerical methods for such problems have been widely investigated. Monte-Carlo methods are based on the implementation of dynamic programmin
From playlist Numerical Analysis and Scientific Computing
Team 5057 Staples High School Presentation 2015
Staples High School finalist team presents at the 2015 Moody's Mega Math Challenge. 1,125 teams of more than 5,000 high school students from across the U.S. used mathematical modeling to answer the question: Is college worth it? Using publicly available data on college tuition rates, scho
From playlist M3 Challenge
Introduction to Vertical Asymptotes in Calculus 1
Introduction to Vertical Asymptotes in Calculus 1
From playlist Calculus 1 Exam 1 Playlist
EE102: Introduction to Signals & Systems, Lecture 14
These lectures are from the EE102, the Stanford course on signals and systems, taught by Stephen Boyd in the spring quarter of 1999. More information is available at https://web.stanford.edu/~boyd/ee102/
From playlist EE102: Introduction to Signals & Systems