Advanced Engineering Dynamics

GTU Study
KHUDKIBOOK
ADVANCED ENGINEERING DYNAMICS 2710907
FREE PDF 2710907
Code: 2710907 Credits: 5 Semester 1 M(D

Advanced Engineering Dynamics

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

Advanced Engineering Dynamics Syllabus — Unit-wise Content

The official GTU curriculum for Advanced Engineering Dynamics (subject code 2710907) as prescribed for M(D · Semester 1 divides the course into 5 units, covering 33 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 (2710907)

Unit 1 Kinematics and Kinetics Of Particles

20 lecture hours

  • Path Variables: Tangent and Normal
  • Parametric Description of curves
  • binormal direction and torsion of a curve
  • Rectangular Cartesian Coordinates
  • Curvilinear Coordinates: cylindrical and polar coordinates
  • spherical coordinates
  • Arbitrary curvilinear coordinates: Coordinates and unit vector
  • kinematical relations
  • Mixed kinematical description
  • Coordinate transforms: velocity and acceleration analysis using moving reference frame Generalized Newton’s second Law, Work-Energy
  • Conservation of Energy and Momentum
  • Mass Flow: Steady and Variable

Unit 2 Rigid Bodies

10 lecture hours

  • General Equations of constrained rigid body kinematics
  • Eulerian angles
  • Interconnections and Linkage
  • Inertia effects of rigid bodies: Linear and angular momentum
  • Inertia properties
  • Rate of change of angular momentum

Unit 3 Newton-Euler Equations of Motion

9 lecture hours

  • Fundamental Equations
  • Planar Motion
  • Newton-Euler Equations for a system
  • Momentum and Energy Principles
  • Application to modelling of single and two DOF system vibration problems

Unit 4 Lagrange’s equation

8 lecture hours

  • Generalized coordinates and kinematic constraints
  • virtual work
  • generalized forces
  • Derivation of Lagrane’s Equation
  • Langrage’s Multipliers
  • Application to modelling and analysis of simple mechanisms

Unit 5 Alternative Formulations

7 lecture hours

  • Hamilton’s principle
  • Generalized momentum principles
  • Formulations with Quasi-Coordinates
  • Application to modelling and analysis of simple mechanisms

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