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For type problem, it needs binary classifiers.
And then we consider the Busemann-Petty type problem for L p Blaschke-Minkowski homomorphisms.
Then there exists a unique solution to the Riemann type problem (4.1).
Furthermore, we obtain the solutions to the Cauchy type problem under certain conditions.
Fig. 2 Mathematics categorization by problem type, problem context, and spatial thinking involvement.
Schuster introduced Blaschke-Minkowski homomorphisms and studied the Busemann-Petty type problem for them.
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The comparisons sound like a good idea, except for one 800-pound-gorilla-type problem.
As an application, we now deal with an Aizerman-type problem for discrete-time systems.
The standard linearization problem, which is called a Clebsch-Gordan-type problem.
In this section, we research the Shephard-type problem for the radial p th mean bodies.
The formulation in Eq. (12) is a complex combinatorial-type problem.
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