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- Lyapunov–Schmidt_reduction abstract "In mathematics, the Lyapunov–Schmidt reduction or Lyapunov–Schmidt construction is used to study solutions to nonlinear equations in the case when the implicit function theorem does not work. It permits the reduction of infinite-dimensional equations in Banach spaces to finite-dimensional equations. It is named after Aleksandr Lyapunov and Erhard Schmidt.".
- Lyapunov–Schmidt_reduction wikiPageID "31142581".
- Lyapunov–Schmidt_reduction wikiPageLength "3473".
- Lyapunov–Schmidt_reduction wikiPageOutDegree "11".
- Lyapunov–Schmidt_reduction wikiPageRevisionID "613317376".
- Lyapunov–Schmidt_reduction wikiPageWikiLink Aleksandr_Lyapunov.
- Lyapunov–Schmidt_reduction wikiPageWikiLink Banach_space.
- Lyapunov–Schmidt_reduction wikiPageWikiLink Category:Functional_analysis.
- Lyapunov–Schmidt_reduction wikiPageWikiLink Codimension.
- Lyapunov–Schmidt_reduction wikiPageWikiLink Erhard_Schmidt.
- Lyapunov–Schmidt_reduction wikiPageWikiLink Fredholm_operator.
- Lyapunov–Schmidt_reduction wikiPageWikiLink Implicit_function_theorem.
- Lyapunov–Schmidt_reduction wikiPageWikiLink Louis_Nirenberg.
- Lyapunov–Schmidt_reduction wikiPageWikiLink Projection_(linear_algebra).
- Lyapunov–Schmidt_reduction wikiPageWikiLink Range_(mathematics).
- Lyapunov–Schmidt_reduction wikiPageWikiLinkText "Lyapunov–Schmidt reduction".
- Lyapunov–Schmidt_reduction subject Category:Functional_analysis.
- Lyapunov–Schmidt_reduction type Function.
- Lyapunov–Schmidt_reduction type Redirect.
- Lyapunov–Schmidt_reduction comment "In mathematics, the Lyapunov–Schmidt reduction or Lyapunov–Schmidt construction is used to study solutions to nonlinear equations in the case when the implicit function theorem does not work. It permits the reduction of infinite-dimensional equations in Banach spaces to finite-dimensional equations. It is named after Aleksandr Lyapunov and Erhard Schmidt.".
- Lyapunov–Schmidt_reduction label "Lyapunov–Schmidt reduction".
- Lyapunov–Schmidt_reduction sameAs Q6707091.
- Lyapunov–Schmidt_reduction sameAs m.0gh8z0c.
- Lyapunov–Schmidt_reduction sameAs Q6707091.
- Lyapunov–Schmidt_reduction wasDerivedFrom Lyapunov–Schmidt_reduction?oldid=613317376.
- Lyapunov–Schmidt_reduction isPrimaryTopicOf Lyapunov–Schmidt_reduction.