Modeling of Thin Layer Extensional Thermoelectric SMA Actuators.

Abstract

As a first step towards the design of a high frequency, high force, large strain shape memory alloy(SMA) actuator, we model in this work a thermoelectrically cooled thin SMA layer linear actuator. The SMA is subjected to cyclic phase transition between the martensitic and austenitic phases by alternate heating/cooling, achieved with the thermoelectric Peltier effect of a pair of P/N semiconductors. The effect of variable actuating load and constant load applied as boundary conditions on the SMA actuator are considered. The thermomechanical boundary value problem involves strongly coupled thermal and mechanical fields. The evolution equations for the field variables are integrated using the fourth-order Runge Kutta method and the coupling between the fields is accounted for by implementing an interative scheme. The primary parameters of interest in this work are the frequency response and evolution of the variable load. The performance of the actuator is compared with various commercially available actuators based on energy conversion efficiencies and energy output per unit volume of active material. Results of the analysis indicate that thin SMA layers( 6?i thick) under partial phase transformation are capable of delivering frequencies of about 30 Hz at peak stresses of about 145 MPa.

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Document Details

Document Type
Technical Report
Publication Date
Jan 01, 1996
Accession Number
ADA314348

Entities

People

  • Arkka Bhattacharyya
  • D. C. Lagoudas

Organizations

  • Texas A&M University

Tags

Communities of Interest

  • Energy and Power Technologies

DTIC Thesaurus Topics

  • Actuators
  • Boundaries
  • Boundary Value Problems
  • Energy
  • Energy Conversion
  • Equations
  • Frequency
  • Frequency Response
  • Materials
  • Peltier Effect
  • Personal Information Managers
  • Phase Transformations
  • Runge Kutta Method
  • Semiconductors
  • Shape Memory Alloys
  • Transitions

Fields of Study

  • Physics

Readers

  • Finite Element Method (FEM) for solving Partial Differential Equations (PDEs)
  • Materials Science (Mechanical Engineering).
  • Materials Science and Engineering.

Technology Areas

  • Microelectronics
  • Microelectronics - Graphene
  • Microelectronics - Microelectromechanical Systems