Faculty

Institution

Unit

Venue

David R. Owen

Professor Emeritus

Carnegie Mellon University

Affiliations

Mellon College of Science

Mathematical Sciences

David R. Owen is currently serving as a Mathematical Sciences Professor Emeritus at Carnegie Mellon University.

Honors

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Experiences

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Education

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David R. Owen

Carnegie Mellon University

Professor Emeritus

You can click a keyword to filter the displayed items

applied mathematics mechanical engineering mechanics deformation mechanics of materials rational mechanic solid mechanics applied physics continuum mechanics mechanical deformation materials science thermodynamics elasticity (physics) nonlinear analysis nonlinear elasticity numerical simulations nonlinear phenomena plasticity deformation reconstruction dynamical systems equilibrium thermodynamics thermodynamic equilibrium entropy nonlinear dynamics material nonlinearities structured deformations thermal engineering friction mathematical sciences thermodynamic modelling mechanical behavior tribology structural mechanics fluid flow boundary value problems experimental thermodynamics elastic range material research mechanical modeling elastic-plastic materials crystal growth second sound computational fluid dynamics stable disarrangement phases complex dynamics variational analysis flow physics single crystals second law metals structural plasticity constitutive modeling numerical method for partial differential equation severe plastic deformation crystal material physical acoustics hydrodynamic stability field theory elastic aggregates weakly lipschitzian mappings balance laws sound propagation micromechanics acoustic metamaterials elastic bodies engineering thermodynamics bifurcation theory finite fields fluid-solid interactions multiscale geometry mathematical foundation dielectric crystals female criminality criminological theory unsteady flows xxy men mechanical science

Notable Scholarly Works

Notable Federal Grants

Collaborators

Characterization and Modeling of Lipid Monolayer Morphology and Mechanical Stability. Biophysical Journal (2023)

Anna GaffneyKathleen D. CaoAngelo R. CarotenutoNhung NguyenDavid OwenMassimiliano FraldiLuca DeseriKa Yee C. LeeLuka Pocivavsek

biophysicslipid sciencebiophysical modelinglipid monolayer morphologysurface characterizationmolecular biophysicscharacterization (materials science)mechanical stabilitymaterials sciencemembrane biologyexperimental biophysicsstructural biologymechanical engineeringmembrane characterization

Energetic Relaxation to First-Order Structured Deformations. (2023)

José MatiasMarco MorandottiDavid R. Owen

first-order structured deformationsdeformationenergetic relaxationmechanical engineeringmechanical deformation

Energetic Relaxation to Structured Deformations. SpringerBriefs on PDEs and Data Science (2023)

José MatiasMarco MorandottiDavid R. Owen

scientific computingengineeringpartial differential equationsdata sciencedeformationenergetic relaxationnumerical method for partial differential equationnumerical simulations

Outlook for Future Research. (2023)

José MatiasMarco MorandottiDavid R. Owen

future researchforesight

The Variational Modeling of Hierarchical Structured Deformations. Journal of Elasticity (2022)

Ana Cristina BarrosoJosé MatiasMarco MorandottiDavid R. OwenElvira Zappale

deformation reconstructionapplied mathematicselasticity (physics)variational analysismechanical deformationhierarchical structured deformationssolid mechanicsmechanics of materialsdeformationnonlinear elasticityvariational modelingmechanical engineeringnonlinear analysis

Bulky Auxeticity, Tensile Buckling and Deck-Of-Cards Kinematics Emerging From Structured Continua. Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences (2021)

S. PalumboA. R. CarotenutoA. CutoloD. R. OwenL. DeseriM. Fraldi

bulky auxeticityapplied mathematicsengineeringkinematicsmaterials science

Multiscale Geometry and Mechanics of Lipid Monolayer Collapse. Current topics in membranes (2021)

Angelo Rosario CarotenutoNhung NguyenKathleen CaoAnna GaffneyAlan J. WaringKa Yee C. LeeDavid OwenMassimiliano FraldiLuca DeseriLuka Pocivavsek

biophysicslipid monolayer collapsemultiscale geometrystructural biology

Upscaling and Spatial Localization of Non-Local Energies With Applications to Crystal Plasticity. Mathematics and Mechanics of Solids (2020)

José MatiasMarco MorandottiDavid R. OwenElvira Zappale

numerical simulationscontinuum mechanicsspatial localizationapplied mathematicsscalar transportstrain localizationplasticitylocalizationnon-local energiessolid mechanicsmechanics of materialsmathematicsdeformationmechanicsmechanical engineering

Relaxation of Non-Local Energies for Structured Deformations With Applications to Plasticity. arXiv (Cornell University) (2019)

José MatiasMarco MorandottiDavid R. OwenElvira Zappale

applied mathematicselasticity (physics)relaxation processplasticitymechanical deformationnon-local energiesmechanics of materialssolid mechanicsstructured deformationsdeformationnumerical simulationsmechanical engineeringnonlinear analysis

Upscaling and Spatial Localization of Non-Local Energies With Persistent Nonlinearities. (2019)

José MatiasMarco MorandottiDavid R. OwenElvira Zappale

spatial localizationnonlinear systemsscalar transportnon-local interactionlocalizationnon-local energiesnonlinear scienceenergy minimizationphysicsglobal optimizationpersistent nonlinearitiesnonlinear analysis

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David R. Owen

Professor Emeritus

Carnegie Mellon University

Affiliations

Mellon College of Science

Mathematical Sciences

David R. Owen is currently serving as a Mathematical Sciences Professor Emeritus at Carnegie Mellon University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

David R. Owen

Carnegie Mellon University

Professor Emeritus

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Characterization and Modeling of Lipid Monolayer Morphology and Mechanical Stability. Biophysical Journal (2023)

Anna GaffneyKathleen D. CaoAngelo R. CarotenutoNhung NguyenDavid OwenMassimiliano FraldiLuca DeseriKa Yee C. LeeLuka Pocivavsek

Energetic Relaxation to First-Order Structured Deformations. (2023)

José MatiasMarco MorandottiDavid R. Owen

first-order structured deformationsdeformationenergetic relaxationmechanical engineeringmechanical deformation

Energetic Relaxation to Structured Deformations. SpringerBriefs on PDEs and Data Science (2023)

José MatiasMarco MorandottiDavid R. Owen

scientific computingengineeringpartial differential equationsdata sciencedeformationenergetic relaxationnumerical method for partial differential equationnumerical simulations

Outlook for Future Research. (2023)

José MatiasMarco MorandottiDavid R. Owen

future researchforesight

The Variational Modeling of Hierarchical Structured Deformations. Journal of Elasticity (2022)

Ana Cristina BarrosoJosé MatiasMarco MorandottiDavid R. OwenElvira Zappale

Bulky Auxeticity, Tensile Buckling and Deck-Of-Cards Kinematics Emerging From Structured Continua. Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences (2021)

S. PalumboA. R. CarotenutoA. CutoloD. R. OwenL. DeseriM. Fraldi

bulky auxeticityapplied mathematicsengineeringkinematicsmaterials science

Multiscale Geometry and Mechanics of Lipid Monolayer Collapse. Current topics in membranes (2021)

Angelo Rosario CarotenutoNhung NguyenKathleen CaoAnna GaffneyAlan J. WaringKa Yee C. LeeDavid OwenMassimiliano FraldiLuca DeseriLuka Pocivavsek

biophysicslipid monolayer collapsemultiscale geometrystructural biology

Upscaling and Spatial Localization of Non-Local Energies With Applications to Crystal Plasticity. Mathematics and Mechanics of Solids (2020)

José MatiasMarco MorandottiDavid R. OwenElvira Zappale

Relaxation of Non-Local Energies for Structured Deformations With Applications to Plasticity. arXiv (Cornell University) (2019)

José MatiasMarco MorandottiDavid R. OwenElvira Zappale

Upscaling and Spatial Localization of Non-Local Energies With Persistent Nonlinearities. (2019)

José MatiasMarco MorandottiDavid R. OwenElvira Zappale

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thermodynamics

continuum mechanics

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biosystems

bio-inspired computation

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structural materials

construction engineering

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mechanics

elastic-energy-driven pattern formation