TY  - JOUR 
AU  - Bonito, Andrea
AU  - Cascón Barbero, José Manuel
AU  - Mekchay, Khamron
AU  - Morin, Pedro
AU  - Nochetto, Ricardo H.
PY  - 2016
SN  - 1615-3375
UR  - http://hdl.handle.net/10366/138169
AB  - We present a new AFEM for the Laplace–Beltrami operator with arbitrary polynomial degree on parametric surfaces, which are globally W1∞ and piecewise in a suitable Besov class embedded in C1,α with α∈(0,1]. The idea is to have the surface sufficiently...
LA  - eng
PB  - Springer Nature
KW  - Numerical analysis
KW  - Laplace–Beltrami operator
KW  - Parametric surfaces
KW  - Adaptive Finite Element methods
KW  - Convergence rates
KW  - A posteriori error estimates
KW  - Higher order
TI  - High-Order AFEM for the Laplace–Beltrami Operator: Convergence Rates
ER  -