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20182020
most citedMicropolar modeling approach for periodic sandwich beams

47 citations · 231 across the 7 of their papers we have counts for

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physics.class-ph2019★ 45 cited

Two-scale micropolar plate model for web-core sandwich panels

Anssi T. Karttunen, JN Reddy, Jani Romanoff

A 2-D micropolar equivalent single-layer (ESL), first-order shear deformation (FSDT) plate model for 3-D web-core sandwich panels is developed. First, a 3-D web-core unit cell is m…

physics.class-ph2019

A nonlinear couple stress-based sandwich beam theory

Bruno Reinaldo Goncalves, Anssi T. Karttunen, Jani Romanoff

A geometrically nonlinear sandwich beam model founded on the modified couple stress Timoshenko beam theory with Kármán kinematics is derived and employed in the analysis of periodi…

physics.class-ph2019★ 32 cited

Nonlinear finite element analysis of lattice core sandwich beams

Praneeth Nampally, Anssi T. Karttunen, JN Reddy

A geometrically nonlinear finite element model is developed for the bending analysis of micropolar Timoshenko beams using the principle of virtual displacements and linear Lagrange…

physics.class-ph2018★ 42 cited

Two-scale constitutive modeling of a lattice core sandwich beam

Anssi T. Karttunen, JN Reddy, Jani Romanoff

Constitutive equations are derived for a 1-D micropolar Timoshenko beam made of a web-core lattice material. First, a web-core unit cell is modeled by discrete classical constituen…

physics.class-ph2018★ 47 cited

Micropolar modeling approach for periodic sandwich beams

Anssi T. Karttunen, JN Reddy, Jani Romanoff

We develop a micropolar Timoshenko beam theory and use it to model web-core sandwich beams. The beam theory is derived by a vector approach and the general displacement solution to…