'Incompressible flow' diaporamas de présentation

Chapter 12: INCOMPRESSIBLE FLOW

Chapter 12: INCOMPRESSIBLE FLOW. Effect Of Area Change. One-Dimensional Compressible Flow. R x. P 2. P 1. dQ/dt. Surface force from friction and pressure. heat/cool. (+ s 1 , h 1 ). (+ s 2 , h 2 ). What can affect fluid properties?

1.04k views • 61 slides

Chaos, Fluid Mixing, Uncertainty

Chaos, Fluid Mixing, Uncertainty. James Glimm Department of Applied Mathematics & Statistics State University of New York Stony Brook, NY 11794-3600 Center for Data Intensive Computing Brookhaven National Laboratory Upton, NY 11973-5000 - with -

707 views • 61 slides

A FULLY NON-LINEAR THEORY OF

582 views • 48 slides

Introduction to Compressible Flow

Introduction to Compressible Flow. Introduction and Review of Thermodynamics What is Compressible Flow? 1. 2. Energy transformation and temperature change are important considerations ? Importance of Thermodynamics

440 views • 36 slides

Jana R. Fetzer, A. Class (May 21, 2014)

Towards the simulation of proton beam induced pressure waves in liquid metal using the Multiple Pressure Variables (MPV) approach. Jana R. Fetzer, A. Class (May 21, 2014). Outline. Motivation Multiple Pressure Variables Approach Implementation in OpenFOAM Validation Aero acoustic

362 views • 23 slides

Introduction to Fluid Mechanics

454 views • 23 slides

10. The Continuity Equation

10. The Continuity Equation. CH EN 374: Fluid Mechanics. Review: Macroscopic/Integral Balances. Total change of property. Change within the control volume. Flow in and out across the control surface. Control Volume. Control Surface. What if we are interested in flow on a microscopic level?.

253 views • 16 slides

EA 332: Gas Dynamics Introductory Concepts

270 views • 14 slides

The Bernoulli Equation

621 views • 11 slides

2d-incompressible flow

2d-incompressible flow. A small presentation. 2d-incompressible flow-definition.

139 views • 10 slides

1. Integral vs Differential Approach

1. Integral vs Differential Approach. Fluid flows may be analysed using -. Differential Approach Does give a point by point description of Fluid Motion. Integral Approach will not give a point by point description of Fluid Motion. Gives only the overall effect of fluid motion

178 views • 8 slides