Parametric families of graphs | Network topology | Regular graphs
In graph theory, the cube-connected cycles is an undirected cubic graph, formed by replacing each vertex of a hypercube graph by a cycle. It was introduced by for use as a network topology in parallel computing. (Wikipedia).
What are Connected Graphs? | Graph Theory
What is a connected graph in graph theory? That is the subject of today's math lesson! A connected graph is a graph in which every pair of vertices is connected, which means there exists a path in the graph with those vertices as endpoints. We can think of it this way: if, by traveling acr
From playlist Graph Theory
What is a Graph Cycle? | Graph Theory, Cycles, Cyclic Graphs, Simple Cycles
What is a graph cycle? In graph theory, a cycle is a way of moving through a graph. We can think of a cycle as being a sequence of vertices in a graph, such that consecutive vertices are adjacent, and all vertices are distinct except for the first and last vertex, which are required to be
From playlist Graph Theory
Related Rates The Surface Area of a Cube
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Related Rates The Surface Area of a Cube. All edges of a cube are expanding at a rate of 5 centimeters per second. How fast is the surface area changing when each edge is 3 centimeters?
From playlist Calculus
Physics - Thermodynamics: Triangle Cycle (2 of 4)
Visit http://ilectureonline.com for more math and science lectures! In this video I will show you how to calculate the work done by a gas of a triangular cycle.
From playlist PHYSICS 28 CYCLIC PROCESSES
What is the Cube of a Number? | Don't Memorise
To learn more about Cube and Cube Roots, enrol in our full course now: https://bit.ly/CubesAndCubeRoots In this video, we will learn: 0:00 Introduction 0:12 cube of a number 0:37 applications of a cube of a number 2:21 sign of the cube of the number is the same as the sign of the number
From playlist Cubes and Cube roots Class 08
Self-assembly of a cube from six faces. The faces are 3D-printed beveled squares with eight magnets. They are stable once they randomly jiggle into the proper position. It typically takes two to three minutes to assemble.
From playlist Odds and Ends
Separation of Variables - Multiple Dimensions - Part 2
Part 2 of solving for the temperature inside of a cube using separation of variables. We use a "double Fourier Trick" to obtain the coefficients of our series solution, and examine the solution with Mathematica.
From playlist Mathematical Physics II Uploads
Using prime factorization to take the cube root of a number, cuberoot(64)
👉 Learn how to find the cube root of a number. To find the cube root of a number, we identify whether that number which we want to find its cube root is a perfect cube. This is done by identifying a number which when raised to the 3rd power gives the number which we want to find its cube r
From playlist How To Simplify The Cube Root of a Number
Érika Roldán Roa (7/13/20): The fundamental group of 2-dimensional random cubical complexes
Title: The fundamental group of 2-dimensional random cubical complexes Abstract: We study the fundamental group of certain random 2-dimensional cubical complexes which contain the complete 1-skeleton of the d-dimensional cube, and where every 2-dimensional square face is added independent
From playlist ATMCS/AATRN 2020
Lecture 12 - Topological Sort & Connectivity
This is Lecture 12 of the CSE373 (Analysis of Algorithms) course taught by Professor Steven Skiena [http://www.cs.sunysb.edu/~skiena/] at Stony Brook University in 2007. The lecture slides are available at: http://www.cs.sunysb.edu/~algorith/video-lectures/2007/lecture12.pdf More informa
From playlist CSE373 - Analysis of Algorithms - 2007 SBU
What is the Cube Root of a Number? | Don't Memorise
To learn more about Cube and Cube Roots, enroll in our full course now: https://infinitylearn.com/microcourses?utm_source=youtube&utm_medium=Soical&utm_campaign=DM&utm_content=Kpnad_I138Y&utm_term=%7Bkeyword%7D In this video, we will learn: 0:00 Introduction 0:34 how is the cube root rep
From playlist Cubes and Cube roots Class 08
Introduction to Cubical Complexes and Persistence - Damiano - 2020
Introduction to Cubical Complexes and Persistence In this lecture we introduce cubical complexes and cubical homology. An important application of persistent homology is to the analysis of digital images. However, rather than use simplicial complexes, it is more efficient to use the natur
From playlist Applied Topology - David Damiano - 2020
Quantifying nonorientability and filling multiples of embedded curves - Robert Young
Analysis Seminar Topic: Quantifying nonorientability and filling multiples of embedded curves Speaker: Robert Young Affiliation: New York University; von Neumann Fellow, School of Mathematics Date: October 5, 2020 For more video please visit http://video.ias.edu
From playlist Mathematics
Radio Electronics History: Radio Receivers 1949 Antennas, Superhet, vacuum tubes
Vintage Electronics: Radio Technology Training film of 1949 covers basic principles of RADIO RECEIVERS. Very technical and but well-paced instructional film shows all the major components of RADIO and how they work, using a large wall-sized demonstration panel. Good information for begi
From playlist Vintage Television & Radio Technology, film restoration, film preservation, scanning and digitization
Lecture 13 - Minimum Spanning Trees
This is Lecture 13 of the CSE373 (Analysis of Algorithms) taught by Professor Steven Skiena [http://www.cs.sunysb.edu/~skiena/] at Stony Brook University in 1997. The lecture slides are available at: http://www.cs.sunysb.edu/~algorith/video-lectures/1997/lecture17.pdf
From playlist CSE373 - Analysis of Algorithms - 1997 SBU
Lecture 30: Completing a Rank-One Matrix, Circulants!
MIT 18.065 Matrix Methods in Data Analysis, Signal Processing, and Machine Learning, Spring 2018 Instructor: Gilbert Strang View the complete course: https://ocw.mit.edu/18-065S18 YouTube Playlist: https://www.youtube.com/playlist?list=PLUl4u3cNGP63oMNUHXqIUcrkS2PivhN3k Professor Strang s
From playlist MIT 18.065 Matrix Methods in Data Analysis, Signal Processing, and Machine Learning, Spring 2018
This is Lecture 24 of the CSE547 (Discrete Mathematics) taught by Professor Steven Skiena [http://www.cs.sunysb.edu/~skiena/] at Stony Brook University in 1999. The lecture slides are available at: http://www.cs.sunysb.edu/~algorith/math-video/slides/Lecture%2024.pdf More information may
From playlist CSE547 - Discrete Mathematics - 1999 SBU
Separation of Variables - Multiple Dimensions - Part 1
Solving Laplace's Equation for the temperature inside a cube. Since multiple dimensions are involved, the solution involves a double sum.
From playlist Mathematical Physics II Uploads
