An introduction to the idea of Dimensional Analysis
From playlist Mathematical Physics I Uploads
We introduce the idea of dimensional analysis and its use in finding unknown quantities' dependence on relevant dimensionful variables.
From playlist Mathematical Physics I Uploads
An example where dimensional analysis fails to give the right functional form for the collision between two objects.
From playlist Mathematical Physics I Uploads
Using Dimensional Analysis to Find the Units of a Constant
This video shows you how to use dimensional analysis to find the units for constants in physics and chemistry equations. For example, why are the units for the gravitational constant (G) newtons, meters squared over kilograms squared. Dimensional analysis in physics is an important tool t
From playlist Metric Units
How to Succeed at Physics Without Really Trying
Units are your physics superpower! With dimensional analysis, you can get 90% of the way to the answer for many physics problems with next to no work! Get the notes for free here: https://courses.physicswithelliot.com/notes-sign-up In any given physics problem, you have a certain list of
From playlist Physics Help Room
Some examples of how dimensional analysis can help you find the relationships between quantities, such as centripetal force or the period of a pendulum.
From playlist Mathematical Physics I Uploads
Video lectures for Transport Phenomena course at Olin College. This video introduces the idea of dimensional analysis and provides a few example problems in fluid mechanics.
From playlist Lectures for Transport Phenomena course
Giovanni Fantuzzi: "Bounds on mean vertical heat transport in convection driven by internal heating"
Transport and Mixing in Complex and Turbulent Flows 2021 "Bounds on mean vertical heat transport in convection driven by internal heating" Giovanni Fantuzzi - Imperial College London Abstract: Convective flows driven by internal sources of heat are encountered in numerous fields, ranging
From playlist Transport and Mixing in Complex and Turbulent Flows 2021
Three-Dimensional Shapes Part 2: Calculating Volume
We introduced a number of three-dimensional shapes in the last clip, but we still just talked about two-dimensional surface area. What's up with that? Alright, alright, let's learn how to calculate the three-dimensional volume that a shape will occupy. This is like the amount of water that
From playlist Geometry
Moist Rayleigh-Benard convection in a conditionally unstable environment - Jörg Schumacher
Moist Rayleigh-Benard convection in a conditionally unstable environment Jörg Schumacher, Illmenau U.Technology, Germany.
From playlist Mathematical Perspectives on Clouds, Climate, and Tropical Meteorology
Rich Kerswell: "Exhausting the background approach for bounding heat flux in Rayleigh Benard con..."
Transport and Mixing in Complex and Turbulent Flows 2021 "Exhausting the background approach for bounding the heat flux in Rayleigh Benard convection" Rich Kerswell - University of Cambridge Abstract: Appreciating how the heat flux in convection scales with the Rayleigh number (Ra) conti
From playlist Transport and Mixing in Complex and Turbulent Flows 2021
From playlist Summer of Math Exposition Youtube Videos
A function space view of overparameterized neural networks - Rebecca Willet, University of Chicago
Contrary to classical bias/variance tradeoffs, deep learning practitioners have observed that vastly overparameterized neural networks with the capacity to fit virtually any labels nevertheless generalize well when trained on real data. One possible explanation of this phenomenon is that c
From playlist Statistics and computation
How to find the position function given the acceleration function
👉 Learn how to approximate the integral of a function using the Reimann sum approximation. Reimann sum is an approximation of the area under a curve or between two curves by dividing it into multiple simple shapes like rectangles and trapezoids. In using the Reimann sum to approximate the
From playlist Riemann Sum Approximation
3 Nandakumaran - An Introduction to deterministic optimal control and controllability
PROGRAM NAME :WINTER SCHOOL ON STOCHASTIC ANALYSIS AND CONTROL OF FLUID FLOW DATES Monday 03 Dec, 2012 - Thursday 20 Dec, 2012 VENUE School of Mathematics, Indian Institute of Science Education and Research, Thiruvananthapuram Stochastic analysis and control of fluid flow problems have
From playlist Winter School on Stochastic Analysis and Control of Fluid Flow
Kolmogorov theory of homogeneous isotropic turbulence... (Part 3) by J K Bhattacharjee
Summer school and Discussion Meeting on Buoyancy-driven flows DATE: 12 June 2017 to 20 June 2017 VENUE: Ramanujan Lecture Hall, ICTS, Bengaluru Buoyancy plays a major role in the dynamics of atmosphere and interiors of planets and stars, as well as in engineering applications. This field
From playlist Summer school and Discussion Meeting on Buoyancy-driven flows
DDPS | 'No Equations, No Variables, No Parameters, No Space and No time' by Yannis Kevrekidis
Title: 'No Equations, No Variables, No Parameters, No Space and No time, Data and the Modeling of Complex Systems' Description: I will start by showing how several successful NN architectures (ResNets, recurrent nets, convolutional nets, autoencoders, neural ODEs, operator learning....) h
From playlist Data-driven Physical Simulations (DDPS) Seminar Series
Geo and Solar Dynamo by Chris Jones (Part 3)
GdR Dynamo 2015 PROGRAM LINK: www.icts.res.in/program/GDR2015 DATES : 01 Jun, 2015 - 12 Jun, 2015 VENUE : ICTS-TIFR, IISc campus, Bangalore DESCRIPTION : Dynamo or self-induced magnetic field generation in nature and laboratory is a very important area of research in physics, astrop
From playlist GdR Dynamo 2015
Studying Fluid Flows with Persistent Homology - Rachel Levanger
Workshop on Topology: Identifying Order in Complex Systems Topic: Studying Fluid Flows with Persistent Homology Speaker: Rachel Levanger Affiliation: University of Pennsylvania Date: April 7, 2018 For more videos, please visit http://video.ias.edu
From playlist Mathematics
14_9 The Volume between Two Functions
Calculating the volume of a shape using the double integral. In this example problem a part of the volume is below the XY plane.
From playlist Advanced Calculus / Multivariable Calculus