Jellyfish shape as a mechanical balance

Why are jellyfish round? Animals get their shapes as they develop. After development, however, how animals keep their shapes is less understood. Moon jellies respond to perturbations to body shape, such as being halved or quartered, by reorganizing existing body parts and regaining radial symmetry, i.e., their round shape. The robust recovery of radial symmetry led us to investigate, in this study, how being round is encoded. We tested perturbing shape by grafting body sections in varying configurations. Testing these perturbations confirms the moon jellies' ability to recover their round shape from many perturbations. However, in response to some perturbations, the jellies can also adopt other stable body shapes, such as oval, quadrilateral, and triangular. Thus, although the jellies are characterized by a radially symmetrical body plan, perturbations can lead to them recovering to bilateral shapes. Employing mathematical modeling, we find that interactions between forces from muscle contractions and viscoelastic tissues can explain the recovery to different shapes. A stable body shape is achieved when the mechanical forces are locally balanced, regardless of symmetry. Consistent with the model prediction that stable shape is the outcome of balancing mechanical forces, modulating the mechanical parameter in the system, i.e., the muscle contraction rate, can produce shape-shifting. Maintaining shapes dynamically as the balance of mechanical forces may enable the animals to readily adapt to changing physical environments.

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Publication Details

Journal
Proceedings of the National Academy of Sciences
Published
2025-03-17
DOI
https://doi.org/10.1073/pnas.2412082122
Citations
2
Primary Topic
Marine Invertebrate Physiology and Ecology
Type
article
Field-Weighted Citation Impact
8.66

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article

Jellyfish shape as a mechanical balance

Lea Goentoro, Ariane Helou, Mengsha Gong, Minakshi Ashok
2 citations
Proceedings of the National Academy of Sciences
Marine Invertebrate Physiology and Ecology
8.66
article

Jellyfish shape as a mechanical balance

Lea Goentoro, Ariane Helou, Mengsha Gong, Minakshi Ashok
article en
2 citations

Abstract

Why are jellyfish round? Animals get their shapes as they develop. After development, however, how animals keep their shapes is less understood. Moon jellies respond to perturbations to body shape, such as being halved or quartered, by reorganizing existing body parts and regaining radial symmetry, i.e., their round shape. The robust recovery of radial symmetry led us to investigate, in this study, how being round is encoded. We tested perturbing shape by grafting body sections in varying configurations. Testing these perturbations confirms the moon jellies' ability to recover their round shape from many perturbations. However, in response to some perturbations, the jellies can also adopt other stable body shapes, such as oval, quadrilateral, and triangular. Thus, although the jellies are characterized by a radially symmetrical body plan, perturbations can lead to them recovering to bilateral shapes. Employing mathematical modeling, we find that interactions between forces from muscle contractions and viscoelastic tissues can explain the recovery to different shapes. A stable body shape is achieved when the mechanical forces are locally balanced, regardless of symmetry. Consistent with the model prediction that stable shape is the outcome of balancing mechanical forces, modulating the mechanical parameter in the system, i.e., the muscle contraction rate, can produce shape-shifting. Maintaining shapes dynamically as the balance of mechanical forces may enable the animals to readily adapt to changing physical environments.

Proceedings of the National Academy of SciencesVol. 122(13)
California Institute of Technology (US)
James S. McDonnell Foundation
Life below water
Openalex Percentile: Top 4%
Marine Invertebrate Physiology and Ecology
8.66
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Jellyfish shape as a mechanical balance — Lea Goentoro, Ariane Helou, et al. · Proceedings of the National Academy of Sciences (2025) | TGRS Research Map | TGRS