The paper presents an effective plate formulation based on isogeometric analysis (IGA) and
a novel simple quasi-3D hyperbolic shear deformation theory (S-Q3HSDT) to study static …

We propose a couple stress based isogeometric analysis (IGA) model for the study of active
vibration control in periodic piezoelectric microplate coupled systems. The model integrates …

With the emergence of isogeometric analysis (IGA), the Galerkin rotation-free discretization
of Kirchhoff–Love shells is facilitated, enabling more efficient thin shell structural analysis …

This paper presents a flexible method for coupling NURBS patches in isogeometric Kirchhoff–
Love shell analysis. The required C 1-continuity in such a shell formulation significantly …

Wave propagation in complex periodic systems is often addressed with the Bloch theorem,
and consists in applying periodic boundary conditions to a discretized unit cell. While this …

This paper presents an interpolation method for coupling non-conforming Non-Uniform
Rational B-Splines (NURBS) patches in isogeometric analysis of vibro-acoustic systems …

In this work, we explore new parametric models of a sphere with rational Bézier patches.
The geometry is represented as a spherical tessellation with various topologies. The tiles …

Boundary conditions are critical to the partial differential equations (PDEs) as they constrain
the PDEs ensuring a unique and well defined solution. Based on combinatorial and surgery …

In this work, the framework of isogeometric shell analysis is applied to the simulation of the
dynamic behaviour of thin components measured by a 3D laser scanner. To this end, a B …

In this paper we consider a nonlinear higher-order viscoelastic inverse problem with
memory in the boundary. Under some suitable conditions on the coefficients, relaxation …