Pages that link to "Item:Q972850"
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The following pages link to Expressing intrinsic volumes as rotational integrals (Q972850):
Displaying 13 items.
- New rotational integrals in space forms, with an application to surface area estimation. (Q331323) (← links)
- The invariator principle in convex geometry (Q403392) (← links)
- Gauss-Bonnet formulae and rotational integrals in constant curvature spaces (Q730463) (← links)
- A rotational integral formula for intrinsic volumes (Q953902) (← links)
- A new rotational integral formula for intrinsic volumes in space forms (Q2267541) (← links)
- Uniqueness of the measurement function in Crofton's formula (Q2300591) (← links)
- Rotational Crofton formulae for Minkowski tensors and some affine counterparts (Q2399886) (← links)
- Closed form of the rotational Crofton formula (Q3118970) (← links)
- Rotation Invariant Valuations (Q5275817) (← links)
- Geometric integral formulas of cylinders within slabs (Q6123243) (← links)
- Rotational Crofton formulae with a fixed subspace (Q6144414) (← links)
- Stereologically adapted Crofton formulae for tensor valuations (Q6614411) (← links)
- A Blaschke-Petkantschin formula for linear and affine subspaces with application to intersection probabilities (Q6637161) (← links)