We review the fundamentals of the subdivision nite element method and introduce its extension to the analysis of thin shells with non-smooth and non-manifold features. The subdivision methods are a generalisation of splines and are able to generate, at least,C 1 continuous smooth surfaces on irregular meshes. In subdivision nite elements, subdivision surfaces are used for describing the reference geometry and the deformed geometry of a thin shell in accordance with the isogeometric analysis method
We have extended the subdivision shell elements of Cirak, Ortiz and Schröder [20] to the finite-def...
Subdivision surfaces provide an elegant isogeometric analysis framework for geometric design and ana...
We have extended the subdivision shell elements of Cirak et al. [18] to the finite-deformation range...
Subdivision elements, as originally introduced by Cirak, Ortiz, and Schröder [5], provide a new para...
We develop a new paradigm for thin-shell finite-element analysis based on the use of subdivision sur...
We introduce several extensions to subdivision shells that provide an improved level of shape contro...
We present a new shell model and an accompanying discretization scheme that is suitable for thin and...
A thin shell finite element approach based on Loop’s subdivision surfaces is proposed, capable of de...
Many engineering design applications require geometric modeling and mechanical simulation of thin fl...
A thin shell finite element approach based on Loop's subdivision surfaces is proposed, capable of de...
We have extended the subdivision shell elements of Cirak et al. [18] to the,nite-deformation range. ...
The development of plate and shell elements has been a most important topic in the research of finit...
We present a discretisation of Kirchhoff-Love thin shells based on a subdivision algorithm that gene...
We present a discretisation of Kirchhoff-Love thin shells based on a subdivision algorithm that gene...
We introduce the isogeometric shape optimisation of thin shell structures using subdivision surface...
We have extended the subdivision shell elements of Cirak, Ortiz and Schröder [20] to the finite-def...
Subdivision surfaces provide an elegant isogeometric analysis framework for geometric design and ana...
We have extended the subdivision shell elements of Cirak et al. [18] to the finite-deformation range...
Subdivision elements, as originally introduced by Cirak, Ortiz, and Schröder [5], provide a new para...
We develop a new paradigm for thin-shell finite-element analysis based on the use of subdivision sur...
We introduce several extensions to subdivision shells that provide an improved level of shape contro...
We present a new shell model and an accompanying discretization scheme that is suitable for thin and...
A thin shell finite element approach based on Loop’s subdivision surfaces is proposed, capable of de...
Many engineering design applications require geometric modeling and mechanical simulation of thin fl...
A thin shell finite element approach based on Loop's subdivision surfaces is proposed, capable of de...
We have extended the subdivision shell elements of Cirak et al. [18] to the,nite-deformation range. ...
The development of plate and shell elements has been a most important topic in the research of finit...
We present a discretisation of Kirchhoff-Love thin shells based on a subdivision algorithm that gene...
We present a discretisation of Kirchhoff-Love thin shells based on a subdivision algorithm that gene...
We introduce the isogeometric shape optimisation of thin shell structures using subdivision surface...
We have extended the subdivision shell elements of Cirak, Ortiz and Schröder [20] to the finite-def...
Subdivision surfaces provide an elegant isogeometric analysis framework for geometric design and ana...
We have extended the subdivision shell elements of Cirak et al. [18] to the finite-deformation range...