Description of Electroelasticity and its Related Forward and Inverse Motion Problems
Ristinmaa, Matti LU
; Ask, Anna
LU
; Thylander, Sara
LU
; Menzel, Andreas
LU
and Denzer, Ralf
(2012)
Proceedings of the 11 th Finnish Mechanics Days
p.5-6
- Abstract
- Electroactive polymers (EAP) deform under electric fields and an advantage of
EAP is that they may undergo deformations much larger than those capable by electroactive
ceramics, however at comparatively much lower forces. As common for polymers, EAP exhibit
time-dependent material behavior, i.e. an electro-viscoelastic effect. Modeling of this behavior
is discussed. The forward motion problem follows from the solution of balance of linear momen-
tum and balance equations for the electromagnetic fields, providing the shape and state of the
deformed configuration. In the inverse motion problem the deformed state of an elastic body
for a given set of loads and boundary conditions... (More) - Electroactive polymers (EAP) deform under electric fields and an advantage of
EAP is that they may undergo deformations much larger than those capable by electroactive
ceramics, however at comparatively much lower forces. As common for polymers, EAP exhibit
time-dependent material behavior, i.e. an electro-viscoelastic effect. Modeling of this behavior
is discussed. The forward motion problem follows from the solution of balance of linear momen-
tum and balance equations for the electromagnetic fields, providing the shape and state of the
deformed configuration. In the inverse motion problem the deformed state of an elastic body
for a given set of loads and boundary conditions is specified and the undeformed configuration
is found by solving the resulting boundary value problem, e.g. with the finite element method (Less)
Please use this url to cite or link to this publication:
https://lup.lub.lu.se/record/4247023
- author
- Ristinmaa, Matti
LU
; Ask, Anna
LU
; Thylander, Sara
LU
; Menzel, Andreas
LU
and Denzer, Ralf
- organization
- publishing date
- 2012
- type
- Chapter in Book/Report/Conference proceeding
- publication status
- published
- subject
- keywords
- electro-viscoelasticity, forward motion, inverse motion
- host publication
- [Host publication title missing]
- editor
- Koivurova, Hannu and Malaska, Mikko
- pages
- 5 - 6
- publisher
- Department of Mechanical Engineering, University of Oulu, Finland
- conference name
- Proceedings of the 11 th Finnish Mechanics Days
- conference dates
- 2012-11-29
- language
- English
- LU publication?
- yes
- id
- 3ab88661-a830-4813-a4e7-730af606192e (old id 4247023)
- date added to LUP
- 2016-04-04 10:10:31
- date last changed
- 2018-11-21 20:57:13
@inproceedings{3ab88661-a830-4813-a4e7-730af606192e,
abstract = {{Electroactive polymers (EAP) deform under electric fields and an advantage of<br/><br>
EAP is that they may undergo deformations much larger than those capable by electroactive<br/><br>
ceramics, however at comparatively much lower forces. As common for polymers, EAP exhibit<br/><br>
time-dependent material behavior, i.e. an electro-viscoelastic effect. Modeling of this behavior<br/><br>
is discussed. The forward motion problem follows from the solution of balance of linear momen-<br/><br>
tum and balance equations for the electromagnetic fields, providing the shape and state of the<br/><br>
deformed configuration. In the inverse motion problem the deformed state of an elastic body<br/><br>
for a given set of loads and boundary conditions is specified and the undeformed configuration<br/><br>
is found by solving the resulting boundary value problem, e.g. with the finite element method}},
author = {{Ristinmaa, Matti and Ask, Anna and Thylander, Sara and Menzel, Andreas and Denzer, Ralf}},
booktitle = {{[Host publication title missing]}},
editor = {{Koivurova, Hannu and Malaska, Mikko}},
keywords = {{electro-viscoelasticity; forward motion; inverse motion}},
language = {{eng}},
pages = {{5--6}},
publisher = {{Department of Mechanical Engineering, University of Oulu, Finland}},
title = {{Description of Electroelasticity and its Related Forward and Inverse Motion Problems}},
year = {{2012}},
}