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The freezing method for abstract nonlinear difference equations
Rigoberto Medina,
M. I. Gil'
Department of Mathematics
Research output
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Contribution to journal
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Article
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peer-review
7
Scopus citations
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Dive into the research topics of 'The freezing method for abstract nonlinear difference equations'. Together they form a unique fingerprint.
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Keyphrases
Freezing Method
100%
Nonlinear Difference Equations
100%
Hilbert Space
33%
Nonlinearity
33%
Semilinear
33%
Infinite Dimension
33%
Difference Equations
33%
Operator-valued Functions
33%
Solution Representation
33%
Delay Differential System
33%
Explicit Stability Conditions
33%
Norm Estimates
33%
Multiplicative Representations
33%
Slowly Varying Coefficients
33%
Boundedness Condition
33%
Local Lipschitz Condition
33%
Ordinary Differential System
33%
Mathematics
Difference Equation
100%
Boundedness
50%
Hilbert Space
50%
Nonlinearities
50%
Multiplicative
50%
Semilinear
50%
Differential System
50%
Operator-Valued Function
50%
Representation of Solutions
50%
Norm Estimate
50%
Linear Part
50%
Local Lipschitz Condition
50%