Theory of functional connections subject to shear-type and mixed derivatives

HIGHLIGHTS

  • who: Daniele Mortari from the (UNIVERSITY) have published the article: Theory of Functional Connections Subject to Shear-Type and Mixed Derivatives, in the Journal: Mathematics 2022, 10, 4692. of 10/Dec/2022
  • what: The main motivation comes from differential equations often appearing in fluid dynamics and structures/materials problems that are subject to shear-type and/or mixed boundary derivatives constraints. The aim of the k-th projection functional is to project the function g( x ) to the k-th constraint. This study shows how to validate the consistency of any set of boundary conditions . . .

     

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