Module 2
:
Chapter 4
: Conservation Equations and Analysis of Finite Control Volume
The chapter contains
Lecture 9
System
Control Mass (Closed System)
Control Volume (Open System)
Isolated System
Conservation of Mass
Continuity Equation - Differential Form
Continuity Equation - Vector Form
Continuity Equation in a Cylindrical Polar Coordinate System
Strain Rate Components
Continuity Equation from a Closed System Approach
Continuity Equation in a Cylindrical Polar Coordinate System
Continuity Equation: Integral Form
Lecture 10
Stream Function
Physical Significance of Stream Function ψ
Stream Function in Three Dimensional and Compressible Flow
Conservation of Momentum
Reynolds Transport Theorem
Application of the Reynolds Transport Theorem to Conservation of Mass and Momentum
Angular Momentum
Lecture 11
Analysis of Finite Control Volumes
Inertial and Non-Inertial Control Volumes
Forces due to Flow Through Expanding or Reducing Pipe Bends
Dynamic Forces on Plane Surfaces due to the Impingement of Liquid Jets
Force on a moving surface
Dynamic Forces on Curve Surfaces due to the Impingement of Liquid Jets
Propulsion of a Ship
Jet Engine
Non-inertial Control Volume-Rocket Engine
Lecture 12
Application of Moment or Momentum Theorem
Application of Moment or Momentum Theorem
Euler’s Equation: The Equation Of Motion For An Ideal Flow
Euler's Equation
Derivation
Euler's Equation along a Streamline
Euler's Equation in Different Conventional Coordinate System
A Control Volume Approach for the Derivation of Euler’s Equation
Lecture 13
Conservation Of Energy
Potential, Kinetic and Intermolecular energy
Flow Work
Bernoulli's Equation
Bernoulli's Equation with Head Loss
Exercise Problem