Browsing by Author Mathematical Modelling of Structures, Solids and Fluids

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Showing results 1 to 20 of 172  < بعدی
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-2D modelling of a thin elasto-plastic interphase between two different materials: Plane strain caseDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids
-2D modelling of a thin elasto-plastic interphase between two different materials: Plane strain caseInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-A closed-form solution of the three-dimensional contact problem for biphasic cartilage layersInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-A new evaluation procedure for the butt-joint test of adhesive technology: Determination of the complete set of linear elastic constantsDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids
-A new evaluation procedure for the butt-joint test of adhesive technology: Determination of the complete set of linear elastic constantsInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-A New Finite Element Formulation for Thin Non-Homogeneous Heat-Conducting Adhesive LayersDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids
-A New Finite Element Formulation for Thin Non-Homogeneous Heat-Conducting Adhesive LayersInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-A viscous froth model for dry foams in the Surface EvolverDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids
-Accounting for the thickness effect in dynamic spherical indentation of a viscoelastic layer: Application to non-destructive testing of articular cartilageDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids
-Accounting for the thickness effect in dynamic spherical indentation of a viscoelastic layer: Application to non-destructive testing of articular cartilageInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-An analytical solution for a linear viscoelastic layer loaded with a cylindrical punch: Evaluation of the rebound indentation test with application for assessing viability of articular cartilageDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids
-An analytical solution for a linear viscoelastic layer loaded with a cylindrical punch: Evaluation of the rebound indentation test with application for assessing viability of articular cartilageInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-An attempt to improve the evaluation of mechanical material properties from the axisymmetric tensile testInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-An attempt to improve the evaluation of mechanical material properties from the axisymmetric tensile testDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids
-An experimental study of the peeling of dough from solid surfacesInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-An experimental study of the peeling of dough from solid surfacesDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids
-Asymptotic analysis of Bloch-Floquet waves in a thin bi-material strip with a periodic array of finite-length cracksDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids
-Asymptotic analysis of Bloch-Floquet waves in a thin bi-material strip with a periodic array of finite-length cracksInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-Asymptotic behaviour of the elastic solution near the tip of a crack situated at a nonideal interfaceInstitute of Mathematics & Physics (ADT); Mathematical Modelling of Structures, Solids and Fluids
-Asymptotic behaviour of the elastic solution near the tip of a crack situated at a nonideal interfaceDepartment of Physics; Mathematical Modelling of Structures, Solids and Fluids