Publications

Fernando D. Gaspoz, und Pedro Morin. Convergence rates for adaptive finite elements. IMA J. Numer. Anal., (29)4:917--936, Oxford University Press, 2009. [PUMA: a estimator, equations posteriori adaptive error refinement, vorlaeufig elliptic mesh]

F. D. Gaspoz, C. Kreuzer, K. Siebert, und D. Ziegler. A convergent time-space adaptive $dG(s)$ finite element method for parabolic problems motivated by equal error distribution. Submitted, 2017. [PUMA: a equation estimators, convergence, error finite methods, ians posteriori from:mhartmann adaptivity, element vorlaeufig heat] URL

J. Manuel Cascón, Ricardo H. Nochetto, und Kunibert G. Siebert. Design and Convergence of AFEM in $H(div)$. Mathematical Models & Methods in Applied Sciences, (17)11:1849--1881, 2007. [PUMA: A convergence; posteriori reduction; from:mhartmann error estimate; multigrid oscillation; preconditioning vorlaeufig ians] URL

Daniel Wirtz, und Bernard Haasdonk. Efficient a-posteriori error estimation for nonlinear kernel-based reduced systems. Systems & Control Letters, (61)1:203--211, Elsevier BV, 2012. [PUMA: subspace error dynamical kernel a-posteriori from:britsteiner methods, ians systems, nonlinear offline/online decomposition, projection estimates, model anm reduction,] URL

Navid Ghajarnia, Mahdi Akbari, Peyman Saemian, Mohammad Reza Ehsani, Seyed-Mohammad Hosseini-Moghari, Asghar Azizian, Zahra Kalantari, Ali Behrangi, Mohammad J. Tourian, Björn Klöve, und Ali Torabi Haghighi. Evaluating the Evolution of ECMWF Precipitation Products Using Observational Data for Iran: From ERA40 to ERA5. Earth and Space Science, (9)10:e2022EA002352, 2022. [PUMA: precipitation imported statistical error decomposition, multi-scale ERA, evaluation, estimates, analysis geoinst] URL