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The nonlinearity of the model, which mainly comes from the use of amorphous alloy as core material, was solved by parameter identification and in-depth mathematical analysis.
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The governing equations for plates of transversely isotropic material are solved by the well-known Galerkin procedure.
Two types of problems, supersonic external flow over fractal-like immersed body and subsonic internal flow through a porous material are solved using the multi-GPU DSMC solver.
The 12 scalar ordinary differential equations governing the free vibration behavior of cylindrical helical springs made of an anisotropic material are solved simultaneously by the transfer matrix method.
Stochastic finite element equations for rigid – poroplastic materials are solved for the first two probabilistic moments.
Bending problem of simply supported microbeams made of functionally graded materials is solved by Navier's solution procedure.
Thereafter, 3-D elasto-static equations for orthotropic materials are solved for bending analysis of laminated plates using two different approaches.
Plane strain plasticity problem in rigid elastic plastic mono-material (homogeneous) was solved to evaluate useful parameters like limit load, plastic eta function (ηp) and plastic rotation factor (rp) and in bi-material (mismatch welds) to evaluate mismatch limit load, for deeply cracked specimens.
A system of linear nondegenerate material balance equations was solved using the Singular Value Decomposition (SVD) algorithm.
The nonlinear equation of consolidation was solved in a material (or reduced) coordinate using an explicit finite difference numerical scheme.
The structure [PDB code: 2RHL] was solved by molecular replacement as described in the Materials and Methods.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com