Conditions for the invertibility of the nonlinear difference operator $ (\mathscr Rx)(n)=H(x(n),x(n+1))$, $ n\in\mathbb Z$, in the space of bounded number sequences (Q3630568)

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Conditions for the invertibility of the nonlinear difference operator $ (\mathscr Rx)(n)=H(x(n),x(n+1))$, $ n\in\mathbb Z$, in the space of bounded number sequences
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    Conditions for the invertibility of the nonlinear difference operator $ (\mathscr Rx)(n)=H(x(n),x(n+1))$, $ n\in\mathbb Z$, in the space of bounded number sequences (English)
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    2 June 2009
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    difference operator
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    sequence spaces
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    inverse operator
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    telegraph equation
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