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[Lecture Notes in Mathematics] Convex Variational Problems Volume 1818 || IndexBildhauer, Michael · 2003
[Lecture Notes in Mathematics] Convex Variational Problems Volume 1818 || 1. IntroductionBildhauer, Michael · 2003
[Lecture Notes in Mathematics] Convex Variational Problems Volume 1818 || 5. Bounded solutions for convex variational problems with a wide range of anisotropyBildhauer, Michael · 2003
[Lecture Notes in Mathematics] Convex Variational Problems Volume 1818 || 2. Variational problems with linear growth: the general settingBildhauer, Michael · 2003
[Lecture Notes in Mathematics] Convex Variational Problems Volume 1818 || 4. Variational problems with linear growth: the case of $mu $ -elliptic integrandsBildhauer, Michael · 2003
[Lecture Notes in Mathematics] Convex Variational Problems Volume 1818 || 6. Anisotropic linear/superlinear growth in the scalar caseBildhauer, Michael · 2003
[Lecture Notes in Mathematics] Convex Functions, Monotone Operators and Differentiability Volume 1364 || A smooth variational principle and more about Asplund spacesPhelps, Robert R. · 1989
Two dimensional variational problems with linear growthMichael Bildhauer · manuscripta mathematica · 2003
Steady States of Anisotropic Generalized Newtonian FluidsDarya Apushkinskaya; Michael Bildhauer; Martin Fuchs · Journal of Mathematical Fluid Mechanics · 2005
A regularity result for stationary electrorheological fluids in two dimensionsMichael Bildhauer; Martin Fuchs · 2004
Variants of the Stokes Problem: the Case of Anisotropic PotentialsMichael Bildhauer; Martin Fuchs · Journal of Mathematical Fluid Mechanics · 2003
Partial regularity for variational integrals with((s,mu ,q))–GrowthMichael Bildhauer; Martin Fuchs · Calculus of Variations and Partial Differential Equations · 2001
C1,α-solutions to non-autonomous anisotropic variational problemsMichael Bildhauer; Martin Fuchs · Calculus of Variations and Partial Differential Equations · 2005