• Keine Ergebnisse gefunden

E. Liste der Publikationen

N/A
N/A
Protected

Academic year: 2022

Aktie "E. Liste der Publikationen"

Copied!
2
0
0

Wird geladen.... (Jetzt Volltext ansehen)

Volltext

(1)

E. Liste der Publikationen

1) J. Wolf, Existence of weak solutions to the equations of non-stationary motion of non-Newtonian fluids with shear rate dependent viscosity, J. Math. Fluid Mech. 9 (2007), 104-138.

2) J. Wolf, Interior C1,α-regularity of weak solutions to the equations of stationary motion to certain non-Newtonian fluids in two dimensions, Boll. U. M. I. (8) 10-B (2007), 317-340.

3) M. R˚uˇziˇcka, L. Diening, J. Wolf,Existence of weak solutions for unsteady motion of generalized Newtonian fluids(2008) (submitted).

4) J. Wolf,Existence of turbulent weak solutions to the generalized Navier-Stokes equati- ons in exterior domains and large time behaviour, Preprint Nr. 07-4, Humboldt-Univ.

Berlin, (2007).

5) D. Bucur, E. Feireisl, ˇS. Neˇcasov´a, J. Wolf,On the asymptotic limit of the Navier- Stokes system on domains with rough boundaries (submitted).

6) J. Wolf,A direct proof of the Caffarelli-Kohn-Nirenberg theorem, (to appear in: Proc.

Conf. ”Parabolic and Navier-Stokes equations”, Banach center publications, Bedle- wo, September, 10-17, 2006.)

7) J. Naumann, J. Wolf,On the interior regularity of weak solutions to the non-stationary Stokes system, (to appear in: Proc. conf. ”Variational analysis and PDE’s” Intern.

Centre ”E. Majorana”, Erice, July 4-15, 2006.)

8) J. Wolf,Interior regularity of weak solutions to the equations of stationary motion of a non-Newtonian fluid with shear-dependent viscosity. The caseq = d+23d , Comment.

Math. Univ. Carol.48, 4 (2007), 659-668.

9) J. Naumann, J. Wolf, Interior differentiability of weak solutions to the equations of stationary motion of a class of non-Newtonian fluids.J. Math. Fluid Mech.7(2005), 298-313.

10) J. Wolf,Generalization of the integration by parts with respect to the time derivative following the motion of a particle,Preprint Nr. 02-9, Humboldt-Univ. Berlin, (2002).

11) J. Wolf, Partial Regularity of weak solutions to nonlinear elliptic systems satisfying a Dini condition. J. Anal. and its appl. 19(2001), No. 2, 315-330.

12) J. Naumann, J. Wolf, H¨older continuity of weak solutions to parabolic systems with controlled growth non-linearities(two spatial dimensions).Le Matematiche, Vol. LV (2000) n.2, 125-144.

(2)

13) J. Wolf, H¨older continuity of weak solutions to certain nonlinear parabolic systems in two space dimensions.In: Appl. Nonl. Analysis; A. Sequeira, H. Beirao da Veiga, J.H. Videman (editors); Kluwer Acad. / Plenum Publ., New York 1999, 531-546.

14) J. Naumann, J. Wolf and M. Wolff, On the H¨older continuity of weak solutions to nonlinear parabolic systems in two space dimensions.Comment. Math. Univ. Carol.

39(1998), 237-255.

15) J. Naumann, J. Wolf,Interior differentiability of weak solutions to parabolic systems with quadratic growth nonlinearities Rend. Sem. Mat. Univ. Padova98(1997), 253- 272.

16) J. Naumann, J. Wolf, On the interior regularity of weak solutions of degenerate elliptic systems (the case 1 < p < 2). Rend. Sem. Mat. Univ. Padova 88 (1992), 55-81.

17) J. Wolf, A generalization of the fundamental estimates for Wm, p-solutions (1 <

p <2) of linear system with constant coefficients.Preprint, Humboldt-Univ. Berlin (1997).

Referenzen

ÄHNLICHE DOKUMENTE

Under his stochastic calculus, Peng established the existence and uniqueness of solutions for the stochastic differential equations under G-Brownian motion (G- SDEs) with

[31] considered the existence and multiplicity of solutions for a class of Schrödinger–Kirchhoff type problems involving the fractional p-Laplacian and critical exponent.. By using

Fi- nally, we mention the system of equations describing isometric immersions of surfaces in Euclidean space, which is closest to our focus in this paper: whereas for

These notes are based on a series of lectures given at the meeting Journ´ ees EDP in Roscoff in June 2015 on recent developments con- cerning weak solutions of the Euler equations

We note in passing that in the time-dependent case [8, 11, 1] has lead to solutions with H¨older regularity, a question that has been the focus of interest in view of Onsager’s

7 Their momentum-averaging lemma is fundamental for proving existence of weak solutions in any setting (with or without boundary, with or without perfect conductor boundary

Gasi ´nski, L., Winkert, P.: Sign changing solution for a double phase problem with nonlinear boundary condition via the Nehari manifold.. Gu, L.: Second order parabolic

We obtained the variational field equations and for any particular choice of coupling constants, we have shown that the correspond- ing field equations in a natural gauge admit both