Active and Passive Vibration Damping

Abbreviations

ACLD

Active constrained layer damping

APDC

Active piezoelectric damping composites

ATF

Augmented temperature field

BVP

Boundary value problem

CLD

Constrained layer damping

DMTA

Dynamic mechanical thermal analysis

DOF

Degrees of freedom

DPM

Distributed‐parameter model

EAP

Electroactive polymers

EDT

Engineered damping treatments

EMDC

Electromagnetic damping composites

FD

Fractional derivatives

FEM

Finite element method

FFT

Fast Fourier transform

FGM

Functionally graded material

GHM

Golla–Hughes–MacTavish model

G‐L

Grunwald–Letnikov approach

GMC

Generalized method of cells

HTM

Halpin–Tsai method

IDOF

Internal degree of freedom of the VEM

IRS

Improved reduction system method

KE

Kinetic energy

LFA

Low frequency approximation method

LMS

Least mean square

MCLD

Magnetic constrained layer damping

MDR

Modal damping ratios

MMA

Method of moving asymptote

MR

Magnetorheological fluid

MSE

Modal strain energy

MTM

Mori–Tanaka method

MWCNT

Multi‐walled carbon nanotubes

NSC

Negative stiffness composite

OC

Open circuit

P.E.

Potential energy

PCLD

Passive constrained layer damping

PVDF

Polyvinylidene fluoride

PZT

Lead zirconate titanate

R–L

The Reimann–Liouville approach

RVE

Representative volume element

SAFE

Semi‐analytical finite element method

SC

Short circuit

SCM

Self‐consistent method

SHPB

Split Hopkinson pressure bar

SOL

Stand‐off layer

TTS

Time–temperature superposition

VAMUCH

Variational asymptotic method for unit cell homogenization

VEM

Viscoelastic material

WLF

Williams–Landel–Ferry ...