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Damping in Structures

Tris Stindt AE4-403 Structural Dynamics Masters English

Damping in Structures

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Damping in Structures

  1. Damping Models

    • Rayleigh (Proportional)
      • Used alone when only the general level of damping is known.
      • Low frequency dominated by mass proportional damping.
        • Arises from media surrounding the structure.
      • High frequency dominated by stiffness proportional damping.
        • Arises from internal damping within the structure.
    • Modal
      • Used alone if the damping has been measured.
      • Experimental tests can measure the damping in each mode.
    • Combined
  2. Transient Response with Proportional & Modal Damping

    • Solution for Single DoF System
      • Transforming back to cartesian coordinates
        • Impulse Response Matrix
  3. Modal Solution with Arbitrary Viscous Damping

    • 3 Independent Coefficient Matrices, M, C & K.
      • No single transformation that will make all three matrices diagonal.
      • Convert EoM from 2nd Order to 1st Order
        • Express EoM in terms of two coefficient matrices
  4. Damped Eigenvalue Problem

    • For systems with zero damping, p is imaginary (zero real part) and, for heavily damped systems (greater than critical) p is a real number. 
    • Assume Harmonic Solution
    • p - Eigenvalue
    • s - Eigenvector

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  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures
  • Damping in Structures

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Masters AE4-403 Structural Dynamics Mind Map on Damping in Structures, created by Tris Stindt on 23/11/2015.
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