Pages that link to "Item:Q3116575"
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The following pages link to $\mathrm{GL}(n)$ contravariant Minkowski valuations (Q3116575):
Displaying 27 items.
- Valuation theory of indefinite orthogonal groups (Q2363164) (← links)
- Minkowski endomorphisms (Q2364137) (← links)
- Smooth solutions to the \(L_p\) dual Minkowski problem (Q2419947) (← links)
- The isoperimetrix in the dual Brunn-Minkowski theory (Q2445936) (← links)
- \(L_{p}\) Minkowski valuations on polytopes (Q2629103) (← links)
- Iterations of Minkowski valuations (Q2692705) (← links)
- On the locally Minkowski \(\mathrm{GL}^n\) space (Q2861437) (← links)
- A type of Busemann-Petty problems for general Lp-intersection bodies (Q2993815) (← links)
- The Centro-Affine Hadwiger Theorem (Q3190945) (← links)
- Minimal strata for GL (m, D) (Q4267122) (← links)
- Lp -dual geominimal surface areas for the general Lp-intersection bodies (Q4631307) (← links)
- Inequalities on asymmetric Lp-harmonic radial bodies (Q4631315) (← links)
- Log-concavity properties of Minkowski valuations (Q4635494) (← links)
- SL($n$) covariant vector valuations on polytopes (Q4691100) (← links)
- $GL(n)$ equivariant Minkowski valuations (Q4899228) (← links)
- On radial and polar Blaschke-Minkowski homomorphisms (Q4908282) (← links)
- Some inequalities for asymmetric <i>L<sub>p</sub></i>-mean zonoids (Q4967282) (← links)
- Orlicz mixed affine surface areas (Q5135448) (← links)
- 𝐿_{𝑝}-Blaschke valuations (Q5246959) (← links)
- A Hadwiger-Type Theorem for General Tensor Valuations (Q5275816) (← links)
- Valuations on Lattice Polytopes (Q5275818) (← links)
- $\mathrm {SL}(n)$-contravariant $L_p$-Minkowski valuations (Q5401718) (← links)
- SL(<i>n</i>)-covariant<i>L</i><sub><i>p</i></sub>-Minkowski valuations (Q5414693) (← links)
- LYZ Matrices and SL() Contravariant Valuations on Polytopes (Q5854684) (← links)
- General \(L_{p}\)-mixed chord integrals of star bodies (Q5964728) (← links)
- Geometric valuation theory (Q6064556) (← links)
- Fixed points of mean section operators (Q6653783) (← links)