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Terms Uniqueness Extent Appropriate Points in the Two-Dimensional Problem

2016
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Naukovì Vìstì Nacìonalʹnogo Tehnìčnogo Unìversitetu Ukraïni Kiïvsʹkij Polìtehnìčnij Institut
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Background. We continue to study the properties of block Jacobi matrices corresponding to the two-dimensional real problem. Repeating the reasoning applied to probabilistic measure with compact support, we get similar matrices associated with Borel measure without limitation. The difficulty in our research is that the probability measure on compact corresponds uniquely to the block Jacobi type matrices. If the measure is arbitrary, then the same set of matrices can fit infinite number of

doi:10.20535/1810-0546.2016.4.59942
fatcat:bnpuz4moxfgwrpjjne6x5iwr7q