{"id":826,"date":"2025-09-03T17:38:41","date_gmt":"2025-09-03T15:38:41","guid":{"rendered":"https:\/\/uni-freiburg.de\/aam\/?page_id=826"},"modified":"2026-03-31T13:15:22","modified_gmt":"2026-03-31T11:15:22","slug":"pubs","status":"publish","type":"page","link":"https:\/\/uni-freiburg.de\/aam\/agru\/pubs\/","title":{"rendered":"Publikationen"},"content":{"rendered":"\n
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\n\t\n\t\t\n\tchevron-right<\/title>\n\t\n<\/svg>\n\t\t\n\t\t\tPreprints\t\t<\/span>\n\t<\/a>\n<\/div>\n\n\n\n
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Preprints<\/h2>\n\n\n
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2<\/td>\nB. Rummler, M. R\u016f\u017ei\u010dka, and G. Th\u00e4ter.\u00a0 Exact Poincar\u00e9 constants in three-dimensional annuli. 2025. submitted.<\/td>\nbib<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
1<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. Conditional quasi-optimal error estimate for a finite element discretization of the p<\/em>-Navier\u2013Stokes equations: The case p<\/em>\u00a0>\u00a02. 2024. accepted.<\/td>\nbib<\/a><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/figure>\n\n\n
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107<\/td>\nJ.\u00a0Blechta, P.A. Gazca-Orozco, A.\u00a0Kaltenbach, and M.\u00a0R\u016f\u017ei\u010dka. Quasi-optimal Discontinuous Galerkin discretisations of the p<\/em>-Dirichlet problem. 2024. submitted.<\/td>\nbib<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
106<\/td>\nJ.\u00a0Je\u00dfberger and M.\u00a0R\u016f\u017ei\u010dka. Weak solutions for steady, fully inhomogeneous generalized Navier-Stokes equations. Nonlinear Anal.<\/em>, 253:Paper No. 113715, 12, 2025.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
105<\/td>\nL.\u00a0C. Berselli, A.\u00a0Kaltenbach, and M.\u00a0R\u016f\u017ei\u010dka. Energy conservation for weak solutions of incompressible Newtonian fluid equations in H\u00f6lder spaces with Dirichlet boundary conditions in the half-space. Math. Ann.<\/em>, 391(4):5911–5940, 2025.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
104<\/td>\nA.\u00a0Passerini, B.\u00a0Rummler, M.\u00a0R\u016f\u017ei\u010dka, and G.\u00a0Th\u00e4ter. Natural convection in the horizontal annulus: Critical Rayleigh number for the steady problem. ZAMM Z. Angew. Math. Mech.<\/em>, 105(3):Paper No. e202300535, 23, 2025.<\/td>\nbib<\/a>\u00a0| DOI<\/a><\/td>\n<\/tr>\n
103<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. Note on quasi-optimal error estimates for the pressure for shear-thickening fluids. ESAIM Math. Model. Numer. Anal.<\/em>, 58(5):1907–1933, 2024.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
102<\/td>\nK.\u00a0Kang and M.\u00a0R\u016f\u017ei\u010dka. Liouville type problem for the steady p<\/em>-Stokes system in the half-space. J. Diff. Equa.<\/em>, 414:455–486, 2024.<\/td>\nbib<\/a>\u00a0| DOI<\/a><\/td>\n<\/tr>\n
101<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. Existence of steady solutions for a general model for micropolar electrorheological fluid flows. SIAM J. Math. Anal.<\/em>, 55:2238–2260, 2023.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
100<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. Analysis of a fully-discrete, non-conforming approximation of evolution equations and applications. Math. Models Methods Appl. Sci.<\/em>, 33:1147–1192, 2023.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
99<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. A Local Discontinuous Galerkin approximation for the p<\/em>-Navier-Stokes system, Part\u00a0III: Convergence rates for the pressure. SIAM J. Num. Anal.<\/em>, 61:1763–1782, 2023.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
98<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. A Local Discontinuous Galerkin approximation for the p<\/em>-Navier-Stokes system, Part\u00a0II: Convergence rates for the velocity. SIAM J. Num. Anal.<\/em>, 61:1641–1663, 2023.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
97<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. A Local Discontinuous Galerkin approximation for the p<\/em>-Navier-Stokes system, Part\u00a0I: Convergence analysis. SIAM J. Num. Anal.<\/em>, 61:1613–1640, 2023.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
96<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. Convergence analysis of a Local Discontinuous Galerkin approximation for nonlinear systems with balanced Orlicz-structure. ESAIM Math. Model. Numer. Anal.<\/em>, 57(3):1381–1411, 2023.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
95<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. Existence of steady solutions for a model for micropolar electrorheological fluid flows with not globally log –H\u00f6lder continuous shear exponent. J. Math. Fluid Mech.<\/em>, 25:Paper No.\u00a040, 2023.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
94<\/td>\nL.\u00a0C. Berselli, A.\u00a0Kaltenbach, R.\u00a0Lewandowski, and M.\u00a0R\u016f\u017ei\u010dka. On the existence of weak solutions for a family of unsteady rotational Smagorinsky models. Pure Appl. Funct. Anal.<\/em>, 8(1):83–102, 2023.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
93<\/td>\nL.\u00a0C. Berselli and M.\u00a0R\u016f\u017ei\u010dka. Natural second-order regularity for systems in the case 1<p<\/em><=2 using the A<\/em>-approximation. In A.\u00a0Carapau, F.\u00a0Vaidya, editor, Recent Advances in Mechanics and Fluid-Structure Interaction with Applications: The Bong Jae Chung Memorial Volume<\/em>, pages 3–37. Springer International Publishing, 2022.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
92<\/td>\nL.\u00a0C. Berselli and M.\u00a0R\u016f\u017ei\u010dka. Natural second-order regularity for parabolic systems with operators having (p<\/em>,\u03b4)-structure and depending only on the symmetric gradient. Calc. Var. PDEs<\/em>, page Paper No.\u00a0137, 2022.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
91<\/td>\nL.\u00a0C. Berselli and M.\u00a0R\u016f\u017ei\u010dka. Space-time discretization for nonlinear parabolic systems with p<\/em>-structure. IMA J. Numerical Analysis<\/em>, 42:260–299, 2022.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
90<\/td>\nH.\u00a0Eberlein and M.\u00a0R\u016f\u017ei\u010dka. Global weak solutions for an Newtonian fluid interacting with a Koiter type shell under natural boundary conditions. DCDS-S<\/em>, pages 4093–4140, 2021.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
89<\/td>\nL.\u00a0C. Berselli and M.\u00a0Ru\u017ei\u010dka. Optimal error estimate for a space-time discretization for incompressible generalized Newtonian fluids: the Dirichlet problem. Partial Differ. Equ. Appl.<\/em>, 2(4):Paper No.\u00a059, 2021.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
88<\/td>\nL.\u00a0C. Berselli, A.\u00a0Kaltenbach, and M.\u00a0Ru\u017ei\u010dka. Analysis of fully discrete, quasi non-conforming approximations of evolution equations and applications. Math. Models Methods Appl. Sci.<\/em>, 31(11):2297–2343, 2021.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
87<\/td>\nJ.\u00a0Je\u00dfberger and M.\u00a0Ru\u017ei\u010dka. Existence of weak solutions for inhomogeneous generalized Navier-Stokes equations. Nonlinear Anal.<\/em>, 212:Paper No.\u00a0112538, 16, 2021.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
86<\/td>\nA.\u00a0Kaltenbach and M.\u00a0Ru\u017ei\u010dka. Variable exponent Bochner-Lebesgue spaces with symmetric gradient structure. J. Math. Anal. Appl.<\/em>, 503(2):Paper No.\u00a0125355, 34, 2021.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
85<\/td>\nM.\u00a0K\u0159epela and M.\u00a0R\u016f\u017ei\u010dka. Addendum to „A counterexample related to the regularity of the p<\/em>-Stokes problem“. J. Math. Science<\/em>, 247(6):957–959, 2020.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
84<\/td>\nL.\u00a0C. Berselli and M.\u00a0R\u016f\u017ei\u010dka. On the regularity of solution to the time-dependent p<\/em>-Stokes system. Opuscula Math.<\/em>, 40(1):49–69, 2020.<\/td>\nbib<\/a>\u00a0| DOI<\/a><\/td>\n<\/tr>\n
83<\/td>\nA.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. Note on the existence theory for pseudo-monotone evolution problems. J. Evol. Equ.<\/em>, 21(1):247–276, 2021.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
82<\/td>\nS.\u00a0Bartels and M.\u00a0R\u016f\u017ei\u010dka. Convergence of fully discrete implicit and semi-implicit approximations of singular parabolic equations. SIAM J. Numer. Anal.<\/em>, 58(1):811–833, 2020.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
81<\/td>\nM.\u00a0K\u0159epela and M.\u00a0R\u016f\u017ei\u010dka. Solenoidal difference quotients and their application to the regularity theory of the p<\/em>-Stokes system. Calc. Var. Partial Differential Equations<\/em>, 59(1):Paper No. 34, 24, 2020.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
80<\/td>\nL.\u00a0C. Berselli and M.\u00a0R\u016f\u017ei\u010dka. Global regularity for systems with p<\/em>-structure depending on the symmetric gradient. Adv. Nonlinear Anal.<\/em>, 9(1):176–192, 2020.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
79<\/td>\nS.\u00a0Eckstein and M.\u00a0R\u016f\u017ei\u010dka. On the full space–time discretization of the generalized Stokes equations: The Dirichlet case. SIAM J. Numer. Anal.<\/em>, 56(4):2234–2261, 2018.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
78<\/td>\nM.\u00a0K\u0159epela and M.\u00a0R\u016f\u017ei\u010dka. A counterexample related to the regularity of the p<\/em>-Stokes problem. J. Math. Science<\/em>, 232 (3):390–401, 2018. translated from Problemy Matematicheskogo Analiza 92, 2018, pp. 159–168.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
77<\/td>\nP.\u00a0N\u00e4gele and M.\u00a0R\u016f\u017ei\u010dka. Generalized Newtonian fluids in moving domains. J. Differential Equations<\/em>, 264(2):835–866, 2018.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
76<\/td>\nT.\u00a0Malkmus, M.\u00a0R\u016f\u017ei\u010dka, S.\u00a0Eckstein, and I.\u00a0Toulopoulos. Generalizations of SIP methods to systems with p<\/em>-structure. IMA J. Numer. Anal.<\/em>, 38(3):1420–1451, 2018.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
75<\/td>\nB.\u00a0Rummler, M.\u00a0R\u016f\u017ei\u010dka, and G.\u00a0Th\u00e4ter. Exact Poincar\u00e9 constants in two-dimensional annuli. ZAMM Z. Angew. Math. Mech.<\/em>, 97(1):110–122, 2017.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
74<\/td>\nM.\u00a0R\u016f\u017ei\u010dka, V.\u00a0V. Shelukhin, and M.\u00a0M. dos Santos. Steady flows of Cosserat-Bingham fluids. Math. Methods Appl. Sci.<\/em>, 40(7):2746–2761, 2017.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
73<\/td>\nE.\u00a0B\u00e4umle and M.\u00a0R\u016f\u017ei\u010dka. Note on the existence theory for evolution equations with pseudo-monotone operators. Ric. Mat.<\/em>, 66(1):35–50, 2017.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
72<\/td>\nE.\u00a0B\u00e4umle and M.\u00a0R\u016f\u017ei\u010dka. Existence of weak solutions for unsteady motions of micro-polar electrorheological fluids. SIAM J. Math. Anal.<\/em>, 49(1):115–141, 2017.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
71<\/td>\nL.\u00a0C. Berselli and M.\u00a0R\u016f\u017ei\u010dka. Global regularity properties of steady shear thinning flows. J. Math. Anal. Appl.<\/em>, 450(2):839\u2013–871, 2017.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
70<\/td>\nP.\u00a0N\u00e4gele, M.\u00a0R\u016f\u017ei\u010dka, and D.\u00a0Lengeler. Functional setting for unsteady problems in moving domains and applications. Comp. Var. Ell. Syst.<\/em>, 62(1):66–97, 2016.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
69<\/td>\nE.\u00a0Molitor and M.\u00a0R\u016f\u017ei\u010dka. On inhomogeneous p<\/em>-Navier-Stokes systems. In V.\u00a0Radulescu, A.\u00a0Sequeira, and V.\u00a0Solonnikov, editors, Recent Advances in PDEs and Applications<\/em>, volume 666 of Contemp. Math.<\/em>, pages 317–340. AMS Proceedings, 2016.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
68<\/td>\nL.\u00a0Diening, M.\u00a0R\u016f\u017ei\u010dka, and K.\u00a0Schumacher. A decomposition technique for John domains. Ann. Acad. Sci. Fenn. Math.<\/em>, 35(1):87–114, 2010.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
67<\/td>\nW.\u00a0Eckart and M.\u00a0R\u016f\u017ei\u010dka. Modeling micropolar electrorheological fluids. Int. J. Appl. Mech. Eng.<\/em>, 11:813–844, 2006.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
66<\/td>\nY.\u00a0Kagei and M.\u00a0R\u016f\u017ei\u010dka. The Oberbeck-Boussinesq approximation as a constitutive limit. Continuum Mech. Thermodyn.<\/em>, 28(5):1411–1419, 2016.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
65<\/td>\nK.R. Rajagopal and M.\u00a0R\u016f\u017ei\u010dka. Mathematical modeling of electrorheological materials. Continuum Mechanics and Thermodynamics<\/em>, 13(1):59–78, 2001.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
64<\/td>\nK.R. Rajagopal and M.\u00a0R\u016f\u017ei\u010dka. On the modeling of electrorheological materials. Mech. Research Comm.<\/em>, 23(4):401–407, 1996.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
63<\/td>\nMichael R\u016f\u017ei\u010dka. Mathematical and physical theory of multipolar viscoelasticity<\/em>. Bonner Mathematische Schriften [Bonn Mathematical Publications], 233. Universit\u00e4t Bonn, Mathematisches Institut, Bonn, 1992.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
62<\/td>\nJ.\u00a0Ne\u010das and M.\u00a0R\u016f\u017ei\u010dka. A dynamic problem of thermoelasticity. Z. Anal. Anwendungen<\/em>, 10(3):357–368, 1991.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
61<\/td>\nJind\u0159ich Ne\u010das and Michael R\u016f\u017ei\u010dka. Global solution to the incompressible viscous-multipolar material problem. J. Elasticity<\/em>, 29(2):175–202, 1992.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
60<\/td>\nAnton\u00edn Novotn\u00fd and Michael R\u016f\u017ei\u010dka. Some qualitative properties of incompressible multipolar materials. Ann. Univ. Ferrara Sez. VII (N.S.)<\/em>, 38:1–24 (1993), 1992.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
59<\/td>\nJosef M\u00e1lek, Jind\u0159ich Ne\u010das, and Michael R\u016f\u017ei\u010dka. On the non-Newtonian incompressible fluids. Math. Models Methods Appl. Sci.<\/em>, 3(1):35–63, 1993.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
58<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. On the regularity of the stationary Navier-Stokes equations. Ann. Scuola Norm. Sup. Pisa Cl. Sci. (4)<\/em>, 21(1):63–95, 1994.<\/td>\nbib<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
57<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. Weighted estimates for stationary Navier-Stokes equations. Acta Appl. Math.<\/em>, 37(1-2):53–66, 1994. Mathematical problems for Navier-Stokes equations (Centro, 1993).<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
56<\/td>\nJosef M\u00e1lek, Michael R\u016f\u017ei\u010dka, and Gudrun Th\u00e4ter. Fractal dimension, attractors, and the Boussinesq approximation in three dimensions. Acta Appl. Math.<\/em>, 37(1-2):83–97, 1994. Mathematical problems for Navier-Stokes equations (Centro, 1993).<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
55<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. Regularity for the stationary Navier-Stokes equations in bounded domains. Arch. Rational Mech. Anal.<\/em>, 128(4):361–380, 1994.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
54<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. Existence of regular solutions to the stationary Navier-Stokes equations. Math. Ann.<\/em>, 302(4):699–717, 1995.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
53<\/td>\nJ.\u00a0M\u00e1lek, K.\u00a0R. Rajagopal, and M.\u00a0R\u016f\u017ei\u010dka. Existence and regularity of solutions and the stability of the rest state for fluids with shear dependent viscosity. Math. Models Methods Appl. Sci.<\/em>, 5(6):789–812, 1995.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
52<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. Regular solutions to the steady Navier-Stokes equations. In Navier-Stokes equations and related nonlinear problems (Funchal, 1994)<\/em>, pages 131–139. Plenum, New York, 1995.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
51<\/td>\nJ.\u00a0M\u00e1lek, M.\u00a0Padula, and M.\u00a0R\u016f\u017ei\u010dka. A note on derivative estimates for a Hopf solution to the Navier-Stokes system in a three-dimensional cube. In Navier-Stokes equations and related nonlinear problems (Funchal, 1994)<\/em>, pages 141–146. Plenum, New York, 1995.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
50<\/td>\nJ.\u00a0Ne\u010das, M.\u00a0R\u016f\u017ei\u010dka, and V.\u00a0\u0160ver\u00e1k. On Leray’s self-similar solutions of the Navier-Stokes equations. Acta Math.<\/em>, 176(2):283–294, 1996.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
49<\/td>\nJind\u0159ich Ne\u010das, Michael R\u016f\u017ei\u010dka, and Vladimir \u0160ver\u00e1k. Sur une remarque de J. Leray concernant la construction de solutions singuli\u00e8res des \u00e9quations de Navier-Stokes. C. R. Acad. Sci. Paris S\u00e9r. I Math.<\/em>, 323(3):245–249, 1996.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
48<\/td>\nK.\u00a0R. Rajagopal, M.\u00a0R\u016f\u017ei\u010dka, and A.\u00a0R. Srinivasa. On the Oberbeck-Boussinesq approximation. Math. Models Methods Appl. Sci.<\/em>, 6(8):1157–1167, 1996.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
47<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. Existence of regular solutions to the steady Navier-Stokes equations in bounded six-dimensional domains. Ann. Scuola Norm. Sup. Pisa Cl. Sci. (4)<\/em>, 23(4):701–719 (1997), 1996.<\/td>\nbib<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
46<\/td>\nMichael R\u016f\u017ei\u010dka. A note on steady flow of fluids with shear dependent viscosity. In Proceedings of the Second World Congress of Nonlinear Analysts, Part 5 (Athens, 1996)<\/em>, volume\u00a030, pages 3029–3039, 1997.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
45<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. A new regularity criterion for steady Navier-Stokes equations. Differential Integral Equations<\/em>, 11(2):361–368, 1998.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
44<\/td>\nMichael R\u016f\u017ei\u010dka. Flow of shear dependent electrorheological fluids. C. R. Acad. Sci. Paris S\u00e9r. I Math.<\/em>, 329(5):393–398, 1999.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
43<\/td>\nMichael R\u016f\u017ei\u010dka. Flow of shear dependent electrorheological fluids: unsteady space periodic case. In Applied nonlinear analysis<\/em>, pages 485–504. Kluwer\/Plenum, New York, 1999.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
42<\/td>\nY.\u00a0Kagei, M.\u00a0R\u016f\u017ei\u010dka, and G.\u00a0Th\u00e4ter. Natural convection with dissipative heating. Comm. Math. Phys.<\/em>, 214(2):287–313, 2000.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
41<\/td>\nJ.\u00a0M\u00e1lek, J.\u00a0Ne\u010das, and M.\u00a0R\u016f\u017ei\u010dka. On weak solutions to a class of non-Newtonian incompressible fluids in bounded three-dimensional domains: the case p<\/em>>=2. Adv. Differential Equations<\/em>, 6(3):257–302, 2001.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
40<\/td>\nAndreas Prohl and Michael R\u016f\u017ei\u010dka. On fully implicit space-time discretization for motions of incompressible fluids with shear-dependent viscosities: the case p<\/em><=2. SIAM J. Numer. Anal.<\/em>, 39(1):214–249 (electronic), 2001.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
39<\/td>\nLubo\u0161 Pick and Michael R\u016f\u017ei\u010dka. An example of a space L<\/em>p(x)<\/sup> on which the Hardy-Littlewood maximal operator is not bounded. Expo. Math.<\/em>, 19(4):369–371, 2001.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
38<\/td>\nLars Diening, Andreas Prohl, and Michael R\u016f\u017ei\u010dka. On time-discretizations for generalized Newtonian fluids. In Nonlinear problems in mathematical physics and related topics, II<\/em>, volume\u00a02 of Int. Math. Ser. (N. Y.)<\/em>, pages 89–118. Kluwer\/Plenum, New York, 2002.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
37<\/td>\nFrank Ettwein and Michael R\u016f\u017ei\u010dka. Existence of strong solutions for electrorheological fluids in two dimensions: steady Dirichlet problem. In Geometric analysis and nonlinear partial differential equations<\/em>, pages 591–602. Springer, Berlin, 2003.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
36<\/td>\nL.\u00a0Diening and M.\u00a0R\u016f\u017ei\u010dka. Calder\u00f3n-Zygmund operators on generalized Lebesgue spaces L<\/em>p(\u00b7)<\/sup> and problems related to fluid dynamics. J. Reine Angew. Math.<\/em>, 563:197–220, 2003.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
35<\/td>\nL.\u00a0Diening and M.\u00a0R\u016f\u017ei\u010dka. Integral operators on the halfspace in generalized Lebesgue spaces L<\/em>p(\u00b7)<\/sup>. I. J. Math. Anal. Appl.<\/em>, 298(2):559–571, 2004.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
34<\/td>\nL.\u00a0Diening and M.\u00a0R\u016f\u017ei\u010dka. Integral operators on the halfspace in generalized Lebesgue spaces L<\/em>p(\u00b7)<\/sup>. II. J. Math. Anal. Appl.<\/em>, 298(2):572–588, 2004.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
33<\/td>\nLars Diening and Michael R\u016f\u017ei\u010dka. Strong solutions for generalized Newtonian fluids. J. Math. Fluid Mech.<\/em>, 7(3):413–450, 2005.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
32<\/td>\nJ.\u00a0M\u00e1lek, M.\u00a0R\u016f\u017ei\u010dka, and V.\u00a0V. Shelukhin. Herschel-Bulkley fluids: existence and regularity of steady flows. Math. Models Methods Appl. Sci.<\/em>, 15(12):1845–1861, 2005.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
31<\/td>\nLars Diening, Andreas Prohl, and Michael R\u016f\u017ei\u010dka. Semi-implicit Euler scheme for generalized Newtonian fluids. SIAM J. Numer. Anal.<\/em>, 44(3):1172–1190 (electronic), 2006.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
30<\/td>\nYoshiyuki Kagei, Michael R\u016f\u017ei\u010dka, and Gudrun Th\u00e4ter. A limit problem in natural convection. NoDEA Nonlinear Differential Equations Appl.<\/em>, 13(4):447–467, 2006.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
29<\/td>\nLars Diening, Carsten Ebmeyer, and Michael R\u016f\u017ei\u010dka. Optimal convergence for the implicit space-time discretization of parabolic systems with p<\/em>-structure. SIAM J. Numer. Anal.<\/em>, 45(2):457–472 (electronic), 2007.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
28<\/td>\nF.\u00a0Ettwein and M.\u00a0R\u016f\u017ei\u010dka. Existence of local strong solutions for motions of electrorheological fluids in three dimensions. Comput. Math. Appl.<\/em>, 53(3-4):595–604, 2007.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
27<\/td>\nL.\u00a0Diening and M.\u00a0R\u016f\u017ei\u010dka. Interpolation operators in Orlicz-Sobolev spaces. Numer. Math.<\/em>, 107(1):107–129, 2007.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
26<\/td>\nL.\u00a0Diening, F.\u00a0Ettwein, and M.\u00a0R\u016f\u017ei\u010dka. C<\/em>1,\u03b1<\/sup>-regularity for electrorheological fluids in two dimensions. NoDEA Nonlinear Differential Equations Appl.<\/em>, 14(1-2):207–217, 2007.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
25<\/td>\nMichael R\u016f\u017ei\u010dka and Lars Diening. Non-Newtonian fluids and function spaces. In NAFSA 8–Nonlinear analysis, function spaces and applications. Vol. 8<\/em>, pages 94–143. Czech. Acad. Sci., Prague, 2007.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
24<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. Non-homogeneous generalized Newtonian fluids. Math. Z.<\/em>, 260(2):355–375, 2008.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
23<\/td>\nLuigi\u00a0C. Berselli, Lars Diening, and Michael R\u016f\u017ei\u010dka. Optimal error estimates for a semi-implicit Euler scheme for incompressible fluids with shear dependent viscosities. SIAM J. Numer. Anal.<\/em>, 47(3):2177–2202, 2009.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
22<\/td>\nArianna Passerini, Michael R\u016f\u017ei\u010dka, and Gudrun Th\u00e4ter. Natural convection between two horizontal coaxial cylinders. ZAMM Z. Angew. Math. Mech.<\/em>, 89(5):399–413, 2009.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
21<\/td>\nLuigi\u00a0C. Berselli, Lars Diening, and Michael R\u016f\u017ei\u010dka. Existence of strong solutions for incompressible fluids with shear dependent viscosities. J. Math. Fluid Mech.<\/em>, 12(1):101–132, 2010.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
20<\/td>\nLars Diening and Michael R\u016f\u017ei\u010dka. An existence result for non-Newtonian fluids in non-regular domains. Discrete Contin. Dyn. Syst. Ser. S<\/em>, 3(2):255–268, 2010.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
19<\/td>\nLars Diening, Michael R\u016f\u017ei\u010dka, and J\u00f6rg Wolf. Existence of weak solutions for unsteady motions of generalized Newtonian fluids. Ann. Sc. Norm. Super. Pisa Cl. Sci. (5)<\/em>, 9(1):1–46, 2010.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
18<\/td>\nHugo Beir\u00e3o\u00a0da Veiga, Petr Kaplick\u00fd, and Michael R\u016f\u017ei\u010dka. Regularity theorems, up to the boundary, for shear thickening flows. C. R. Math. Acad. Sci. Paris<\/em>, 348(9-10):541–544, 2010.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
17<\/td>\nJens Frehse, Josef M\u00e1lek, and Michael R\u016f\u017ei\u010dka. Large data existence result for unsteady flows of inhomogeneous shear-thickening heat-conducting incompressible fluids. Comm. Partial Differential Equations<\/em>, 35(10):1891–1919, 2010.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
16<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. Existence of a regular periodic solution to the Rothe approximation of the Navier-Stokes equation in arbitrary dimension. In New directions in mathematical fluid mechanics<\/em>, Adv. Math. Fluid Mech., pages 181–192. Birkh\u00e4user Verlag, Basel, 2010.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
15<\/td>\nAnton\u00edn Novotn\u00fd, Michael R\u016f\u017ei\u010dka, and Gudrun Th\u00e4ter. Singular limit of the equations of magnetohydrodynamics in the presence of strong stratification. Math. Models Methods Appl. Sci.<\/em>, 21(1):115–147, 2011.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
14<\/td>\nA.\u00a0Passerini, C.\u00a0Ferrario, M.\u00a0R\u016f\u017ei\u010dka, and G.\u00a0Th\u00e4ter. Theoretical results on steady convective flows between horizontal coaxial cylinders. SIAM J. Appl. Math.<\/em>, 71(2):465–486, 2011.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
13<\/td>\nHugo Beir\u00e3o\u00a0da Veiga, Petr Kaplick\u00fd, and Michael R\u016f\u017ei\u010dka. Boundary regularity of shear thickening flows. J. Math. Fluid Mech.<\/em>, 13(3):387–404, 2011.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
12<\/td>\nL.\u00a0Diening, D.\u00a0Lengeler, and M.\u00a0R\u016f\u017ei\u010dka. The Stokes and Poisson problem in variable exponent spaces. Complex Var. Elliptic Equ.<\/em>, 56(7-9):789–811, 2011.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
11<\/td>\nAnton\u00edn Novotn\u00fd, Michael R\u016f\u017ei\u010dka, and Gudrun Th\u00e4ter. Rigorous derivation of the anelastic approximation to the Oberbeck-Boussinesq equations. Asymptot. Anal.<\/em>, 75(1-2):93–123, 2011.<\/td>\nbib<\/a><\/td>\n<\/tr>\n
10<\/td>\nL.\u00a0Belenki, L.\u00a0C. Berselli, L.\u00a0Diening, and M.\u00a0R\u016f\u017ei\u010dka. On the finite element approximation of p<\/em>-Stokes systems. SIAM J. Numer. Anal.<\/em>, 50(2):373–397, 2012.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
9<\/td>\nHannes Eberlein and Michael R\u016f\u017ei\u010dka. Existence of weak solutions for unsteady motions of Herschel-Bulkley fluids. J. Math. Fluid Mech.<\/em>, 14(3):485–500, 2012.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
8<\/td>\nL.\u00a0Diening, P.\u00a0N\u00e4gele, and M.\u00a0R\u016f\u017ei\u010dka. Monotone operator theory for unsteady problems in variable exponent spaces. Complex Var. Elliptic Equ.<\/em>, 57(11):1209–1231, 2012.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
7<\/td>\nV.\u00a0V. Shelukhin and M.\u00a0R\u016f\u017ei\u010dka. On Cosserat-Bingham fluids. ZAMM Z. Angew. Math. Mech.<\/em>, 93(1):57–72, 2013.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
6<\/td>\nDaniel Lengeler and Michael R\u016f\u017ei\u010dka. Weak solutions for an incompressible Newtonian fluid interacting with a Koiter type shell. Arch. Ration. Mech. Anal.<\/em>, 211(1):205–255, 2014.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
5<\/td>\nDietmar Kr\u00f6ner, Michael R\u016f\u017ei\u010dka, and Ioannis Toulopoulos. Local discontinuous Galerkin numerical solutions of non-Newtonian incompressible flows modeled by p<\/em>-Navier-Stokes equations. J. Comput. Phys.<\/em>, 270:182–202, 2014.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
4<\/td>\nLars Diening, Dietmar K\u00f6ner, Michael R\u016f\u017ei\u010dka, and Ioannis Toulopoulos. A local discontinuous Galerkin approximation for systems with p<\/em>-structure. IMA J. Numer. Anal.<\/em>, 34(4):1447–1488, 2014.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
3<\/td>\nDietmar Kr\u00f6ner, Michael R\u016f\u017ei\u010dka, and Ioannis Toulopoulos. Numerical solutions of systems with (p<\/em>,\u03b4)-structure using local discontinuous Galerkin finite element methods. Internat. J. Numer. Methods Fluids<\/em>, 76(11):855–874, 2014.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
2<\/td>\nLuigi\u00a0C. Berselli, Lars Diening, and Michael R\u016f\u017ei\u010dka. Optimal error estimate for semi-implicit space-time discretization for the equations describing incompressible generalized Newtonian fluids. IMA J. Numer. Anal.<\/em>, 35(2):680–697, 2015.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
1<\/td>\nF.\u00a0Ettwein, M.\u00a0R\u016f\u017ei\u010dka, and B.\u00a0Weber. Existence of steady solutions for micropolar electrorheological fluid flows. Nonlinear Anal.<\/em>, 125:1–29, 2015.<\/td>\nbib<\/a>\u00a0| DOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/figure>\n\n\n
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\u00dcbersichtsartikel<\/h2>\n\n\n
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6<\/td>\nMichael R\u016f\u017ei\u010dka. Analysis of generalized Newtonian fluids. In Topics in mathematical fluid mechanics<\/em>, volume 2073 of Lecture Notes in Math.<\/em>, pages 199–238. Springer, Heidelberg, 2013.<\/td>\nDOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
5<\/td>\nMichael R\u016f\u017ei\u010dka. Modeling, mathematical and numerical analysis of electrorheological fluids. Appl. Math.<\/em>, 49(6):565–609, 2004.<\/td>\nDOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
4<\/td>\nMichael R\u016f\u017ei\u010dka and Jens Frehse. Regularity for steady solutions of the Navier-Stokes equations. In Theory of the Navier-Stokes equations<\/em>, volume\u00a047 of Ser. Adv. Math. Appl. Sci.<\/em>, pages 159–178. World Sci. Publ., River Edge, NJ, 1998.<\/td>\n\u00a0<\/td>\n<\/tr>\n
3<\/td>\nMichael R\u016f\u017ei\u010dka and Jens Frehse. Regularity for steady solutions of the Navier-Stokes equations. In Theory of the Navier-Stokes equations<\/em>, volume\u00a047 of Ser. Adv. Math. Appl. Sci.<\/em>, pages 159–178. World Sci. Publ., River Edge, NJ, 1998.<\/td>\nDOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
2<\/td>\nJens Frehse and Michael R\u016f\u017ei\u010dka. Weighted estimates for the stationary Navier-Stokes equations. In Mathematical theory in fluid mechanics (Paseky, 1995)<\/em>, volume 354 of Pitman Res. Notes Math. Ser.<\/em>, pages 1–29. Longman, Harlow, 1996.<\/td>\n\u00a0<\/td>\n<\/tr>\n
1<\/td>\nMichael R\u016f\u017ei\u010dka. Multipolar materials. In Workshop on the Mathematical Theory of Nonlinear and Inelastic Material Behaviour (Darmstadt, 1992)<\/em>, volume 239 of Bonner Math. Schriften<\/em>, pages 53–64. Univ. Bonn, Bonn, 1993.<\/td>\n\u00a0<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/figure>\n\n\n
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B\u00fccher<\/h2>\n\n\n
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5<\/td>\nMichael R\u016f\u017ei\u010dka. Nichtlineare Funktionalanalysis: Eine Einf\u00fchrung<\/em>. Springer-Lehrbuch Masterclass. Springer Berlin Heidelberg, 2 edition, 2020.<\/td>\nhttp<\/a><\/td>\n<\/tr>\n
4<\/td>\nLars Diening, Petteri Harjulehto, Peter H\u00e4st\u00f6, and Michael R\u016f\u017ei\u010dka. Lebesgue and Sobolev spaces with variable exponents<\/em>, volume 2017 of Lecture Notes in Mathematics<\/em>. Springer, Heidelberg, 2011.<\/td>\nDOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
3<\/td>\nMichael R\u016f\u017ei\u010dka. Nichtlineare Funktionalanalysis: Eine Einf\u00fchrung<\/em>. Springer-Lehrbuch Masterclass. Springer Berlin Heidelberg, 2004.<\/td>\nDOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
2<\/td>\nMichael R\u016f\u017ei\u010dka. Electrorheological fluids: modeling and mathematical theory<\/em>, volume 1748 of Lecture Notes in Mathematics<\/em>. Springer-Verlag, Berlin, 2000.<\/td>\nDOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n
1<\/td>\nMichael R\u016f\u017ei\u010dka. J.\u00a0M\u00e1lek, J.\u00a0Ne\u010das, M.\u00a0Rokyta, and M.\u00a0R\u016f\u017ei\u010dka. Weak and measure-valued solutions to evolutionary PDEs<\/em>, volume\u00a013 of Applied Mathematics and Mathematical Computation<\/em>. Chapman & Hall, London, 1996.<\/td>\nDOI<\/a>\u00a0| http<\/a><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/figure>\n\n\n
<\/div>\n","protected":false},"excerpt":{"rendered":"

Preprints 2 B. Rummler, M. R\u016f\u017ei\u010dka, and G. Th\u00e4ter.\u00a0 Exact Poincar\u00e9 constants in three-dimensional annuli. 2025. submitted. bib\u00a0| http 1 A.\u00a0Kaltenbach and M.\u00a0R\u016f\u017ei\u010dka. Conditional quasi-optimal error estimate for a finite element discretization of the p-Navier\u2013Stokes equations: The case p\u00a0>\u00a02. 2024. accepted. bib Zeitschriftenartikel 107 J.\u00a0Blechta, P.A. Gazca-Orozco, A.\u00a0Kaltenbach, and M.\u00a0R\u016f\u017ei\u010dka. Quasi-optimal Discontinuous Galerkin discretisations of<\/p>\n","protected":false},"author":681,"featured_media":0,"parent":308,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"_trash_the_other_posts":false,"editor_notices":[],"footnotes":""},"class_list":["post-826","page","type-page","status-publish","hentry"],"_links":{"self":[{"href":"https:\/\/uni-freiburg.de\/aam\/wp-json\/wp\/v2\/pages\/826","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/uni-freiburg.de\/aam\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/uni-freiburg.de\/aam\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/uni-freiburg.de\/aam\/wp-json\/wp\/v2\/users\/681"}],"replies":[{"embeddable":true,"href":"https:\/\/uni-freiburg.de\/aam\/wp-json\/wp\/v2\/comments?post=826"}],"version-history":[{"count":13,"href":"https:\/\/uni-freiburg.de\/aam\/wp-json\/wp\/v2\/pages\/826\/revisions"}],"predecessor-version":[{"id":1118,"href":"https:\/\/uni-freiburg.de\/aam\/wp-json\/wp\/v2\/pages\/826\/revisions\/1118"}],"up":[{"embeddable":true,"href":"https:\/\/uni-freiburg.de\/aam\/wp-json\/wp\/v2\/pages\/308"}],"wp:attachment":[{"href":"https:\/\/uni-freiburg.de\/aam\/wp-json\/wp\/v2\/media?parent=826"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}