The Friedrichs extension of a lower semibounded minimal linear relation from a discrete symplectic system is exactly the maximal relation whose elements vanish at zero and are limit-orthogonal to the columns of a recessive solution.
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The Friedrichs extension of a class of discrete symplectic systems
The Friedrichs extension of a lower semibounded minimal linear relation from a discrete symplectic system is exactly the maximal relation whose elements vanish at zero and are limit-orthogonal to the columns of a recessive solution.