Matches in DBpedia 2014 for { ?s ?p In differential geometry, the Carathéodory conjecture is a mathematical conjecture attributed to Constantin Carathéodory by Hans Ludwig Hamburger in a session of the Berlin Mathematical Society in 1924. Other early references are the Invited Address of Stefan Cohn-Vossen to the International Congress of Mathematicians of 1928 in Bologna and a book by Wilhelm Blaschke. Carathéodory did publish a paper on a related subject, but never committed the Conjecture into writing. In, John Edensor Littlewood mentions the Conjecture and Hamburger's contribution as an example of a mathematical claim that is easy to state but difficult to prove. Dirk Struik describes in the formal analogy of the Conjecture with the Four Vertex Theorem for plane curves. Modern references to the Conjecture are the problem list of Shing-Tung Yau, the books of Marcel Berger, as well as the books.. }
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- Carathéodory_conjecture abstract "In differential geometry, the Carathéodory conjecture is a mathematical conjecture attributed to Constantin Carathéodory by Hans Ludwig Hamburger in a session of the Berlin Mathematical Society in 1924. Other early references are the Invited Address of Stefan Cohn-Vossen to the International Congress of Mathematicians of 1928 in Bologna and a book by Wilhelm Blaschke. Carathéodory did publish a paper on a related subject, but never committed the Conjecture into writing. In, John Edensor Littlewood mentions the Conjecture and Hamburger's contribution as an example of a mathematical claim that is easy to state but difficult to prove. Dirk Struik describes in the formal analogy of the Conjecture with the Four Vertex Theorem for plane curves. Modern references to the Conjecture are the problem list of Shing-Tung Yau, the books of Marcel Berger, as well as the books.".