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Curriculum | Fluid Dynamics (Code-09050605)

Curriculum

Fluid Dynamics  (Code-09050605)

 

S.No.

Content of the topics

Learning Objectives

Teaching Guidelines

Methodology

Time                         (Hours)

1

  • Kinematics- Eulerian and Langrangian methods
Student will be able to know about the kinematics Lecture should be effective so that student will be able to grasp the topics easily

Assignments/ Seminars/    Class Tests/ Presentations

10

  • Stream lines, path lines and streak lines
  • Velocity potential
  • Irrotational and rotational motions
  • Vortex lines
  • Equation of continuity
  • Boundary surfaces

2

  • Acceleration at a point of a fluid
Students will know about the dynamical equations of motion Lecture should be effective so that student will be able to grasp the topics easily

Assignments/ Seminars/    Class Tests/ Presentations

15

  • Components of acceleration in cylindrical and spherical polar coordinates
  • Pressure at a point of a moving fluid
  • Euler’s and Lagrange’s equations of motion
  • Bernoulli’s equation
  • Impulsive motion
  • Stream function

3

  • Acyclic and cyclic irrotation motions
Students will know about the applications of dynamical equations of motion Lecture should be effective so that student will be able to grasp the topics easily

Assignments/ Seminars/    Class Tests/ Presentations

15

  • Kinetic energy of irrotational flow
  • Kelvin’s minimum energy theorem
  • Axially symmetric flows
  • Liquid streaming past a fixed sphere
  • Motion of a sphere through a liquid at rest at infinity
  • Equation of motion of a sphere
  • Three-dimensional sources ,sinks,doublets and their images
  • Stroke’s stream function

4

  • Irrotational motion in 2-D
Students will know about the motion in 2-D Lecture should be effective so that student will be able to grasp the topics easily

Assignments/ Seminars/    Class Tests/ Presentations

12

  • Complex velocity potential
  • Milne-Thomson circle theorem
  • 2-D sources, sinks, doublets and their images
  • Blasius theorem
  • 2-D irrotation motion produced by motion of circular and coaxial cylinders in an infinite mass of liquid