Modeling the Viscoelastic Hysteresis of Dielectric Elastomer Actuators with a Modified Rate-Dependent Prandtl–Ishlinskii Model

Remarkable electrically actuation performance in advanced acrylic-based dielectric elastomers without pre-strain at very low driving electric field

(2018) Yu Zhao et al.   POLYMER

Modeling of Viscoelastic Electromechanical Behavior in a Soft Dielectric Elastomer Actuator

(2017) Guo-Ying Gu et al.   IEEE Transactions on Robotics

Open-Loop Control of Creep and Vibration in Dielectric Elastomer Actuators With Phenomenological Models

(2017) Jiang Zou et al.   IEEE-ASME TRANSACTIONS ON MECHATRONICS

Magnetodielectric effect in magnetoactive elastomers: Transient response and hysteresis

(2017) Inna A. Belyaeva et al.   POLYMER

A multi-mechanism model for large-strain thermomechanical behavior of polyurethane shape memory polymer

(2017) A.F. Saleeb et al.   POLYMER

Influence of structural relaxation on thermomechanical and shape memory performances of amorphous polymers

(2017) Ming Lei et al.   POLYMER

Fast-moving soft electronic fish

(2017) Tiefeng Li et al.   Science Advances

Closed loop control of dielectric elastomer actuators based on self-sensing displacement feedback

(2016) G Rizzello et al.   Smart Materials and Structures

Elliptical modelling of hysteresis operating characteristics in a dielectric elastomer tubular actuator

(2016) Pengfei Tian et al.   Smart Materials and Structures

Dissipative performance of dielectric elastomers under various voltage waveforms

(2016) Junshi Zhang et al.   Soft Matter

Temporal evolution and instability in a viscoelastic dielectric elastomer

(2015) Matthias Kollosche et al.   JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS

A Modified Prandtl-Ishlinskii Model for Rate-dependent Hysteresis Nonlinearity Using mth-power Velocity Damping Mechanism

(2014) Mei-Ju Yang et al.   International Journal of Advanced Robotic Systems

Modeling and Compensation of Asymmetric Hysteresis Nonlinearity for Piezoceramic Actuators With a Modified Prandtl–Ishlinskii Model

(2013) Guo-Ying Gu et al.   IEEE TRANSACTIONS ON INDUSTRIAL ELECTRONICS

Rotating turkeys and self-commutating artificial muscle motors

(2012) Benjamin M. O’Brien et al.   APPLIED PHYSICS LETTERS

Model of dissipative dielectric elastomers

(2012) Choon Chiang Foo et al.   JOURNAL OF APPLIED PHYSICS

Parameter identification of the generalized Prandtl–Ishlinskii model for piezoelectric actuators using modified particle swarm optimization

(2012) Mei-Ju Yang et al.   SENSORS AND ACTUATORS A-PHYSICAL

Dynamic Electromechanical Modeling of Dielectric Elastomer Actuators With Metallic Electrodes

(2011) Rahimullah Sarban et al.   IEEE-ASME TRANSACTIONS ON MECHATRONICS

An Analytical Generalized Prandtl–Ishlinskii Model Inversion for Hysteresis Compensation in Micropositioning Control

(2010) Mohammad Al Janaideh et al.   IEEE-ASME TRANSACTIONS ON MECHATRONICS

Modeling viscoelastic dielectrics

(2010) Wei Hong   JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS

Experimental characterization of the hysteretic and rate-dependent electromechanical behavior of dielectric electro-active polymer actuators

(2010) A York et al.   Smart Materials and Structures

A review on dielectric elastomer actuators, technology, applications, and challenges

(2008) Ailish O’Halloran et al.   JOURNAL OF APPLIED PHYSICS