Related Experiment Video
Updated: May 25, 2026

Dissection, MicroCT Scanning and Morphometric Analyses of the Baculum
Published on: March 19, 2017
Towards a theoretical foundation for morphological computation with compliant bodies
Helmut Hauser1, Auke J Ijspeert, Rudolf M Füchslin
1Artificial Intelligence Laboratory, Department of Informatics, University of Zurich, Andreasstrasse 15, 8050 Zurich, Switzerland. hhauser@ifi.uzh.ch
This study introduces a mathematical model for morphological computation in compliant robots. It shows that robot body complexity and nonlinearity can be harnessed for computation, simplifying robot control learning.
Area of Science:
- Robotics
- Control Theory
- Computational Mechanics
Background:
- Controlling compliant robots is challenging due to complex, nonlinear dynamics.
- Morphological computation views physical non-rigidity as a computational resource, not a defect.
Purpose of the Study:
- To develop a theoretical framework for understanding morphological computation in compliant bodies.
- To mathematically characterize the computational contribution of a robot's physical structure.
Main Methods:
- Developed a mathematical model for morphological computation with compliant bodies.
- Utilized simple mass-spring systems to model physical bodies.
- Integrated a static, linear readout mechanism.
Main Results:
- Demonstrated that physical body complexity and nonlinearity are beneficial for computation.
- Showed that mass-spring systems can implement complex nonlinear operators.
- Enabled emulation of complex input-output mappings in continuous time.
Conclusions:
- Outsourcing computation to the physical body simplifies robot control learning.
- The proposed approach reduces complex learning tasks to simpler ones, avoiding local minima.
Related Concept Videos
Virtual Work for a System of Connected Rigid Bodies
Next,...
Morphogenesis
Composite Bodies
Composite bodies have widespread applications in mechanical engineering, from automobiles to aircraft to rockets. For example, an automobile wheel comprises...
Centroid of a Body: Problem Solving
The x-coordinates and y-coordinates of each element's...
Deformation of Member under Multiple Loadings
In the case of a member with a variable cross-section, the strain is not constant but depends on the position. The deformation of an...
Deformations in a Transverse Cross Section
As the material stretches, it expands or contracts in orthogonal directions to the load. This phenomenon varies...

