Project IV: Bessel Functions and their Zeros | Lecture 47 | Numerical Methods for Engineers
MATLAB project to compute the zeros of the Bessel functions. Join me on Coursera: https://www.coursera.org/learn/numerical-methods-engineers Lecture notes at http://www.math.ust.hk/~machas/numerical-methods-for-engineers.pdf Subscribe to my channel: http://www.youtube.com/user/jchasnov
From playlist Numerical Methods for Engineers
Bézier curves Numerical Computation, chapter 3, additional video no 4. To be viewed after the regular videos of chapter 3. Wen Shen, Penn State University, 2018.
From playlist CMPSC/MATH 451 Videos. Wen Shen, Penn State University
Next Steps For My Physics Senior Thesis
Chugging along with my senior thesis in computational atomic physics. Helpful video for installing python: https://www.youtube.com/watch?v=Ju6zw83PoKo&t=60s
From playlist Daily Uploads
Understanding and computing the Riemann zeta function
In this video I explain Riemann's zeta function and the Riemann hypothesis. I also implement and algorithm to compute the return values - here's the Python script:https://gist.github.com/Nikolaj-K/996dba1ff1045d767b10d4d07b1b032f
From playlist Programming
Introduction to the Dirac Delta Function
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Introduction to the Dirac Delta Function
From playlist Differential Equations
What are the Inverse Trigonometric functions and what do they mean?
👉 Learn how to evaluate inverse trigonometric functions. The inverse trigonometric functions are used to obtain theta, the angle which yielded the trigonometric function value. It is usually helpful to use the calculator to calculate the inverse trigonometric functions, especially for non-
From playlist Evaluate Inverse Trigonometric Functions
What is a Bézier curve? Programmers use them everyday for graphic design, animation timing, SVG, and more. #shorts #animation #programming Animated Bézier https://www.jasondavies.com/animated-bezier/
From playlist CS101
Completeness and Orthogonality
A discussion of the properties of Completeness and Orthogonality of special functions, such as Legendre Polynomials and Bessel functions.
From playlist Mathematical Physics II Uploads
Mod-02 Lec-16 Solutions of Laplace Equation III
Electromagnetic Theory by Prof. D.K. Ghosh,Department of Physics,IIT Bombay.For more details on NPTEL visit http://nptel.ac.in
From playlist IIT Bombay: Electromagnetic Theory
Mechanics of Dimples & Jets from an Axisymmetric, Collapsing Wave Trough by Ratul Dasgupta
DISCUSSION MEETING WAVES, INSTABILITIES AND MIXING IN ROTATING AND STRATIFIED FLOWS (ONLINE) ORGANIZERS: Thierry Dauxois (CNRS & ENS de Lyon, France), Sylvain Joubaud (ENS de Lyon, France), Manikandan Mathur (IIT Madras, India), Philippe Odier (ENS de Lyon, France) and Anubhab Roy (IIT M
From playlist Waves, Instabilities and Mixing in Rotating and Stratified Flows (ONLINE)
David Broadhurst: Combinatorics of Feynman integrals
Abstract: Very recently, David Roberts and I have discovered wonderful conditions imposed on Feynman integrals by Betti and de Rham homology. In decoding the corresponding matrices, we encounter asymptotic expansions of a refined nature. In making sense of these, we appear to have some re
From playlist Combinatorics
Some identities involving the Riemann-Zeta function.
After introducing the Riemann-Zeta function we derive a generating function for its values at positive even integers. This generating function is used to prove two sum identities. http://www.michael-penn.net http://www.randolphcollege.edu/mathematics/
From playlist The Riemann Zeta Function
Ian Petrow (ETH Zürich) 1/4 - Kloostermania [2017]
notes for this talk: https://www.msri.org/workshops/801/schedules/21768/documents/2985/assets/27967 Introductory Workshop: Analytic Number Theory February 06, 2017 - February 10, 2017 February 06, 2017 (04:45 PM PST - 05:45 PM PST) Speaker(s): Ian Petrow (ETH Zürich) The Kuznetsov For
From playlist Number Theory
Scott Ahlgren: Algebraic and transcendental formulas for the smallest parts function
Find this video and other talks given by worldwide mathematicians on CIRM's Audiovisual Mathematics Library: http://library.cirm-math.fr. And discover all its functionalities: - Chapter markers and keywords to watch the parts of your choice in the video - Videos enriched with abstracts, b
From playlist Number Theory
Let's Learn Physics: A Whole New (Quantum) World
Last time, we took a bit of an extrapolation from classical mechanics, seeing that the structure of canonical transformations mirrored that of Fourier transforms. This gave us an equation (the Schrödinger equation) which did not obey the rules of classical mechanics. Two main questions tha
From playlist Let's Learn (Quantum) Physics: ZAP Physics Livestreams
Quantum chaos, random matrices and statistical physics (Lecture 03) by Arul Lakshminarayan
ORGANIZERS: Abhishek Dhar and Sanjib Sabhapandit DATE: 27 June 2018 to 13 July 2018 VENUE: Ramanujan Lecture Hall, ICTS Bangalore This advanced level school is the ninth in the series. This is a pedagogical school, aimed at bridging the gap between masters-level courses and topics in
From playlist Bangalore School on Statistical Physics - IX (2018)
Lecture 15: Orthonormal Bases and Fourier Series
MIT 18.102 Introduction to Functional Analysis, Spring 2021 Instructor: Dr. Casey Rodriguez View the complete course: https://ocw.mit.edu/courses/18-102-introduction-to-functional-analysis-spring-2021/ YouTube Playlist: https://www.youtube.com/watch?v=Yb69dAq4uh8&list=PLUl4u3cNGP63micsJp_
From playlist MIT 18.102 Introduction to Functional Analysis, Spring 2021
More identities involving the Riemann-Zeta function!
By applying some combinatorial tricks to an identity from https://youtu.be/2W2Ghi9idxM we are able to derive two identities involving the Riemann-Zeta function. http://www.michael-penn.net http://www.randolphcollege.edu/mathematics/
From playlist The Riemann Zeta Function
MAST30026 Lecture 21: Coordinates in Hilbert space (Part 2)
I completed the proof that the complex exponential functions e^{in\theta} form an orthonormal family spanning a dense subspace of the L^2 space of the circle, and then developed enough of the abstract theory of orthonormal bases to prove that every vector in that L^2 space can be written a
From playlist MAST30026 Metric and Hilbert spaces