L-function

Introduction to Linear Functions and Slope (L10.1)

This lesson introduces linear functions, describes the behavior of linear function, and explains how to determine the slope of a line given two points. Video content created by Jenifer Bohart, William Meacham, Judy Sutor, and Donna Guhse from SCC (CC-BY 4.0)

From playlist Introduction to Functions: Function Basics

Function f(x, y) = (x^2 + y^2, x^2 - y^2) as a transform

From playlist Functions as transformations

Function f(x, y) = x^2 + y^2 as a transformation

From playlist Functions as transformations

Definition of a Surjective Function and a Function that is NOT Surjective

We define what it means for a function to be surjective and explain the intuition behind the definition. We then do an example where we show a function is not surjective. Surjective functions are also called onto functions. Useful Math Supplies https://amzn.to/3Y5TGcv My Recording Gear ht

From playlist Injective, Surjective, and Bijective Functions

Function f(x, y, z) = (yz, xz, xy) as a transformation

From playlist Functions as transformations

Function f(x, y) = (x^2 + y^2, x^2 - y^2) as a transform applied in place

From playlist Functions as transformations

L2.1. Functions

From playlist Abstract Algebra 1

Function f(x) = x^2 - 3 as a transformation

From playlist Functions as transformations

What is an Injective Function? Definition and Explanation

An explanation to help understand what it means for a function to be injective, also known as one-to-one. The definition of an injection leads us to some important properties of injective functions! Subscribe to see more new math videos! Music: OcularNebula - The Lopez

From playlist Functions

Andrew Sutherland, Arithmetic L-functions and their Sato-Tate distributions

VaNTAGe seminar on April 28, 2020. License: CC-BY-NC-SA Closed captions provided by Jun Bo Lau.

From playlist The Sato-Tate conjecture for abelian varieties

Problem Set 12

Sample exam problems on the heat equation and the Laplace equation.

From playlist MATH2018 Engineering Mathematics 2D

Oxford Calculus: Fourier Series Derivation

University of Oxford Mathematician Dr Tom Crawford explains how to derive the Fourier Series coefficients for any periodic function. Accompanying FREE worksheet courtesy of Maple Learn here: https://learn.maplesoft.com/d/DLEJJJNPPUILFLPNCTLRGSJHCTMHCRDJCTAUIRKKGSGPBSFHJNIFNRPODNPFBLJROIHMN

From playlist Oxford Calculus

Practical 2.1 – NN backward

Neural Networks – back propagation (training) Full project: https://github.com/Atcold/torch-Video-Tutorials Notes: 09:08 – 𝓛(ϴ) can be written as J(ϴ) or J(θ) 37:55 – in equation v), a⁽ˡ⁾ should be â⁽ˡ⁾ 40:54 – some transpositions are missing: ϴ → ϴ + ηδâᵀ (check next video for an in-dept

From playlist Deep-Learning-Course

V8-7: Half Range Extensions, Fourier sin/cosine series, Elementary Differential equations

V8-7: Half Range Extensions, Fourier sin/cosine series, Example of sawtooth waves and triangle waves. Elementary Differential equations Course playlist: https://www.youtube.com/playlist?list=PLbxFfU5GKZz0GbSSFMjZQyZtCq-0ol_jD

From playlist Elementary Differential Equations

Oxford Lecture 21 Even further Orbital Angular Momentum Eigenfunctions, Parity and Kinetic Energ

From playlist Oxford: Quantum Mechanics with James Binney | CosmoLearning.org Physics

Connecting Function Limits and Sequence Limits | Real Analysis

We prove the limit of a function f as x approaches c is L if and only if the sequence of images of a_n converges to L for all sequences a_n in the domain of f where each a_n is not equal to c. Our bidirectional proof will begin with a direct proof, using the epsilon delta definition of the

From playlist Real Analysis

Riemann Roch: genus 1

This talk is about the Riemann Roch theorem for genus 1 curves. We check the Riemann Roch theorem explicitly by using elliptic functions to find periodic functions with given divisors. We use this to show that the ring of functions on an affine elliptic curve is not a unique factorizati

From playlist Algebraic geometry: extra topics

021 Even further Orbital Angular Momentum - Eigenfunctions, Parity and Kinetic Energy

In this series of physics lectures, Professor J.J. Binney explains how probabilities are obtained from quantum amplitudes, why they give rise to quantum interference, the concept of a complete set of amplitudes and how this defines a "quantum state". Notes and problem sets here http://www

From playlist James Binney - 2nd Year Quantum Mechanics

Let's Learn Physics: Good Vibrations from Wave Equations

The wave equation is not only important due to the fact that it describes many different physical phenomena, but also because it naturally leads us to some very interesting mathematical results and techniques. In this stream, we will talk about methods we can use to solve the wave equation

From playlist Let's Learn (Classical) Physics: ZAP Physics Livestreams

Identifying Linear Functions

Define linear functions. Use function notation to evaluate linear functions. Learn to identify linear function from data, graphs, and equations.

From playlist Algebra 1