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In this paper, a regular Sturm–Liouville operator is considered on time scale $$\mathbb {T}=[0,a_{1}]\cup [a_{2},l].$$ T = [ 0 , a 1 ] ∪ [ a 2 , l ]… Click to show full abstract
In this paper, a regular Sturm–Liouville operator is considered on time scale $$\mathbb {T}=[0,a_{1}]\cup [a_{2},l].$$ T = [ 0 , a 1 ] ∪ [ a 2 , l ] . We study an interior inverse problem for this kind operator and give a Mochizuki–Trooshin type theorem.
Keywords:
sturm liouville;
time scale;
interior inverse
Journal Title: Analysis and Mathematical Physics
Year Published: 2020
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Journal Title: Analysis and Mathematical Physics
Year Published: 2020
Link to full text (if available)
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recommendations!