A Steiner inequality for the anisotropic perimeter
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Publication:2672490
DOI10.1155/2022/2989121zbMath1496.49024OpenAlexW4225117791MaRDI QIDQ2672490
Publication date: 10 June 2022
Published in: Journal of Function Spaces (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2022/2989121
Related Items (2)
Anisotropic nonlinear weighted elliptic equations with variable exponents ⋮ The minimal affine total variation on \(BV(\mathbb{R}^n)\)
Cites Work
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- The affine Sobolev-Zhang inequality on BV(\(\mathbb R^n)\)
- A mass transportation approach to quantitative isoperimetric inequalities
- The isoperimetric theorem for general integrands
- Global versus local asymptotic theories of finite-dimensional normed spaces
- Symmetrization of anisotropic integral functionals
- The affine Sobolev inequality.
- A notion of total variation depending on a metric with discontinuous coefficients
- Anisotropic symmetrization
- A Strong Form of the Quantitative Wulff Inequality
- Sets of Finite Perimeter and Geometric Variational Problems
- A uniqueness proof for the Wulff Theorem
- Crystalline variational problems
- The Brunn-Minkowski inequality
- Strong stability for the Wulff inequality with a crystalline norm
- The Wulff theorem revisited
- Symmetrization in Anisotropic Elliptic Problems
- Convex and Discrete Geometry
- Convex Bodies The Brunn-MinkowskiTheory
- The Isoperimetric Problem for Minkowski Area
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