S
Sergei Khakalo
Researcher at VTT Technical Research Centre of Finland
Publications - 21
Citations - 575
Sergei Khakalo is an academic researcher from VTT Technical Research Centre of Finland. The author has contributed to research in topics: Isogeometric analysis & Plane stress. The author has an hindex of 9, co-authored 20 publications receiving 421 citations. Previous affiliations of Sergei Khakalo include Aalto University & Saint Petersburg State Polytechnic University.
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Modelling size-dependent bending, buckling and vibrations of 2D triangular lattices by strain gradient elasticity models: applications to sandwich beams and auxetics
TL;DR: In this paper, a generalized Bernoulli-Euler and Timoshenko sandwich beam models are derived by means of a computational homogenization technique and two additional length scale parameters involved in the models are validated by matching the lattice response in benchmark problems for static bending and free vibrations calibrating the strain energy and inertia gradient parameters, respectively.
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Variational formulation and isogeometric analysis for fourth-order boundary value problems of gradient-elastic bar and plane strain/stress problems
TL;DR: In this paper, the authors formulated the fourth-order boundary value problems of one parameter gradient-elastic bar and plane strain/stress models in a variational form within an H 2 Sobolev space setting.
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Form II of Mindlin's second strain gradient theory of elasticity with a simplification: for materials and structures from nano- to macro-scales
Sergei Khakalo,Jarkko Niiranen +1 more
TL;DR: In this article, the fundamental equations for Form II of Mindlin's second strain gradient elasticity theory for isotropic materials are derived and a corresponding simplified formulation is then proposed, with six and two higher-order material parameters for the strain and kinetic energy, respectively.
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Isogeometric analysis of higher-order gradient elasticity by user elements of a commercial finite element software
Sergei Khakalo,Jarkko Niiranen +1 more
TL;DR: In isogeometric analysis of higher-order strain gradient elasticity by user element implementations within a commercial finite element software Abaqus, the convergence properties of the method in the energy norm are shown to be optimal with respect to the NURBS order of the discretizations.
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Anisotropic strain gradient thermoelasticity for cellular structures: Plate models, homogenization and isogeometric analysis
TL;DR: In this paper, the authors developed a pair of two-scale plate models relying on the anisotropic form of Mindlin's strain gradient thermoelasticity theory for three-dimensional cellular plate-like structures with a triangular microarchitecture.