Advanced Fluid Mechanics

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ADVANCED FLUID MECHANICS ME02000541
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Code: ME02000541 Credits: 4 Semester 2 M(E

Advanced Fluid Mechanics

Get the full GTU study material, English & Gujarati textbook PDFs, syllabus curriculum, and solved previous year question papers.

Advanced Fluid Mechanics Syllabus — Unit-wise Content

The official GTU curriculum for Advanced Fluid Mechanics (subject code ME02000541) as prescribed for M(E · Semester 2 divides the course into 5 units, covering 14 listed topics. The unit-wise breakdown below is read from the GTU syllabus document for this subject code, so you can check what the course actually covers before deciding which papers to attempt.

Download the official syllabus PDF (ME02000541)

Unit 1 Fluid Mechanics Basics

  • Review of Basic Concepts and Fluid Properties:  Basic laws of fluid motion: Continuity
  • momentum, and 6 15 GUJARAT TECHNOLOGICAL UNIVERSITY Program Name: Master of Engineering Level: PG Subject Code : ME02000541 Subject Name : Advanced Fluid Mechanics w.e.f. 2024-25 https://syllabus.gtu.ac.in/ Page 2 of 6 energy equations.  Internal stresses and external forces on fluid elements.  Concepts of vorticity and circulation.  Velocity potential and stream function.  Analysis of irrotational flow
  • Governing Equations of Fluid Flow:  Navier-Stokes equations: Derivation and physical significance.  Exact solutions for simple flow cases: Plane Poiseuille and Couette flow.  Energy equation for fluid flows with thermal effects

Unit 2 Dynamics of Ideal and Real Flows

8 lecture hours

  • Ideal Fluid Motion:  Euler’s equation of motion: Derivation and applications.  Generalized Bernoulli equation: Interpretation and applications in ideal fluid flows.  Principle of superposition and its application in potential flows
  • Boundary Layer Theory:  Prandtl’s boundary layer equations.  Laminar boundary layer over a flat plate: Blausius solution.  Approximation methods for boundary layer equations.  Momentum integral methods: Holstein and Bohlen method.  Thermal boundary layer theory and Reynolds analogy

Unit 3 Turbulence and Stability

8 lecture hours

  • Transition to Turbulence:  Introduction to hydrodynamic stability theory.  Orr-Sommerfeld equation: Basic principles and results from stability studies.  Factors affecting transition from laminar to turbulent flow
  • Turbulent Flow Fundamentals:  Reynolds stress tensor: Definition and importance.  Phenomenological theories: Prandtl’s mixing length and eddy viscosity concepts.  Universal velocity distribution: Logarithmic law of the wall and wake.  Energy cascade and Kolmogorov’s theory

Unit 4 Gas Dynamics

  • One-Dimensional Isentropic Flow:  Basic equations for isentropic flow in ducts. 8 20 GUJARAT TECHNOLOGICAL UNIVERSITY Program Name: Master of Engineering Level: PG Subject Code : ME02000541 Subject Name : Advanced Fluid Mechanics w.e.f. 2024-25 https://syllabus.gtu.ac.in/ Page 3 of 6  Choking phenomenon in isentropic flows.  Design and operation of nozzles and diffusers under varying pressure ratios.  Performance of real nozzles and applications
  • Normal Shocks:  Governing equations for shock waves: Conservation of mass
  • momentum, and energy.  Rankine-Hugoniot relations and Prandtl relations.  Weak and strong shocks: Thickness of shocks.  Effects of normal shocks on converging-diverging nozzle performance
  • Oblique Shocks and Expansion Waves: Formation and analysis of oblique shocks.  Prandtl-Meyer expansion waves and applications

Unit 5 Advanced Applications in Fluid and Gas Dynamics

5 lecture hours

  • Flow in Constant Area Ducts with Friction (Fanno Flow):  Governing equations and working formulas.  Choking phenomena due to friction.  Effects on performance of long ducts
  • Flow in Constant Area Ducts with Heat Transfer (Rayleigh Flow):  Governing equations and thermodynamic implications.  Applications of Rayleigh flow in heat-exchanger designs
  • Case Studies and Advanced Applications:  Real-world applications in aerospace and automotive engineering.  Numerical techniques for solving compressible flow problems

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