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Станислав Крымский's user avatar
Станислав Крымский's user avatar
Станислав Крымский's user avatar
Станислав Крымский
  • Member for 2 years, 8 months
  • Last seen more than a month ago
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Eigenvalues of minors to Schrodinger matrices
Yes, exactly, the zeros of the polynomial
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Does the set of matrices with bounded recursive products form a fractal?
If the three matrices are unitary, they inevitably lead us to the bounded norm
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Does the set of matrices with bounded recursive products form a fractal?
The words are fixed beforehand, and I would like to find out what matrices $A,B,C$ lead us to bounded norms of products
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Quasiperiodic sequence, finite differences, recursion
UPD: I also observed this behaviour for irrational numbers like $e$ and $\pi$.
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Quasiperiodic sequence, finite differences, recursion
The question is about all real irrational numbers a. The example shows that the finite differences are arranged into strings of three kinds. These strings themselves form a quasiperiodic sequence which also turns out to be composed of blocks of three types.
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