Numerical solutions of a gradient-elastic kirchhoff plate model on convex and concave geometries using isogeometric analysis

HIGHLIGHTS

• who: A B ST R from the SchoolPurdue University, West Lafayette, IN, United States have published the paper: Numerical solutions of a gradient-elastic Kirchhoff plate model on convex and concave geometries using isogeometric analysis, in the Journal: (JOURNAL)
• what: For concave pie-shaped geometries, the existence of a unique solution of the model is also provided. Next, the authors show the well-posedness of the gradient-elastic Kirchhoff plate model Eq on the pie-shaped domain ω. The authors show next that there are non-zero dj such that wd ∈ H3 ( ω ). For any given data . . .
  

   

  

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