John S. Biggins

University of Cambridge

United Kingdom

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Articles (18)

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2025

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2025

We actuate designed liquid crystal elastomer sheets to form curved folds that bear non-zero Gaussian curvature and have unusual mechanics.

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2024

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2024

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2024

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2023

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2023

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2023

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2023

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2023

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2022

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2022

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2022

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2021

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2021

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2021

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2020

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2020

Collaborators (9)

Mark Warner

Professor

University of Cambridge

UNITED KINGDOM

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Arri Priimagi

University of Tampere

FINLAND

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Taylor H. Ware

UNITED STATES

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Gregory Wallace

University Of Strathclyde

UNITED KINGDOM

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Quentin Ramasse

UNITED KINGDOM

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Cyrus Mostajeran

Assistant Professor

Nanyang Technological University

SINGAPORE

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Piotr Wasylczyk

faculty of physics university of warsaw warsaw poland

POLAND

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Karen Faulds

Professor

University Of Strathclyde

UNITED KINGDOM

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Zixuan Deng

University of Tampere

FINLAND

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John S. Biggins

Research Interests

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Articles (18)

Programming evolution of geometry in shape-morphing sheets via spatio-temporal activation

Slicing vector fields into tool paths for additive manufacturing of nematic elastomers

Geometry, mechanics and actuation of intrinsically curved folds

Far-field, near-field and photothermal response of plasmonic twinned magnesium nanostructures

Geometry, mechanics and actuation of intrinsically curved folds

Light-driven peristaltic pumping by an actuating splay-bend strip

Machine learning for nanoplasmonics

Optoplasmonic effects in highly curved surfaces for catalysis, photothermal heating, and SERS

Surface Instability in a Nematic Elastomer

Lifting, Loading, and Buckling in Conical Shells

Interfacial metric mechanics: stitching patterns of shape change in active sheets

Opportunities and Challenges for Alternative Nanoplasmonic Metals: Magnesium and Beyond

Beyond Simple Crystal Systems: Identifying Twinning in Body-Centered Tetragonal Nanoparticles

Metric mechanics with nontrivial topology: Actuating irises, cylinders, and evertors

Shape programming lines of concentrated Gaussian curvature

Large deformation analysis of spontaneous twist and contraction in nematic elastomer fibers with helical director

Evolving, complex topography from combining centers of Gaussian curvature

Ballooning, bulging, and necking: An exact solution for longitudinal phase separation in elastic systems near a critical point

Collaborators (9)

Mark Warner

Arri Priimagi

Taylor H. Ware

Gregory Wallace

Quentin Ramasse

Cyrus Mostajeran

Piotr Wasylczyk

Karen Faulds

Zixuan Deng

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