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- Malgrange_preparation_theorem abstract "In mathematics, the Malgrange preparation theorem is an analogue of the Weierstrass preparation theorem for smooth functions. It was conjectured by René Thom and proved by B. Malgrange (1962–1963, 1964, 1967).".
- Malgrange_preparation_theorem wikiPageID "14188480".
- Malgrange_preparation_theorem wikiPageRevisionID "603427691".
- Malgrange_preparation_theorem authorlink "Bernard Malgrange".
- Malgrange_preparation_theorem first "B.".
- Malgrange_preparation_theorem hasPhotoCollection Malgrange_preparation_theorem.
- Malgrange_preparation_theorem last "Malgrange".
- Malgrange_preparation_theorem txt "yes".
- Malgrange_preparation_theorem year "1962".
- Malgrange_preparation_theorem year "1964".
- Malgrange_preparation_theorem year "1967".
- Malgrange_preparation_theorem subject Category:Singularity_theory.
- Malgrange_preparation_theorem subject Category:Theorems_in_analysis.
- Malgrange_preparation_theorem type Abstraction100002137.
- Malgrange_preparation_theorem type Communication100033020.
- Malgrange_preparation_theorem type Message106598915.
- Malgrange_preparation_theorem type Proposition106750804.
- Malgrange_preparation_theorem type Statement106722453.
- Malgrange_preparation_theorem type Theorem106752293.
- Malgrange_preparation_theorem type TheoremsInAnalysis.
- Malgrange_preparation_theorem comment "In mathematics, the Malgrange preparation theorem is an analogue of the Weierstrass preparation theorem for smooth functions. It was conjectured by René Thom and proved by B. Malgrange (1962–1963, 1964, 1967).".
- Malgrange_preparation_theorem label "Malgrange preparation theorem".
- Malgrange_preparation_theorem sameAs m.03cx861.
- Malgrange_preparation_theorem sameAs Q6743217.
- Malgrange_preparation_theorem sameAs Q6743217.
- Malgrange_preparation_theorem sameAs Malgrange_preparation_theorem.
- Malgrange_preparation_theorem wasDerivedFrom Malgrange_preparation_theorem?oldid=603427691.
- Malgrange_preparation_theorem isPrimaryTopicOf Malgrange_preparation_theorem.