and Mary Hassler Newcomb, granddaughter of the first superintendent of the Coast Survey Ferdinand Rudolph Hassler. His great uncle Josiah Whitney was the...

differential topology, there are two Whitney embedding theorems, named after Hassler Whitney: The strong Whitney embedding theorem states that any smooth...

(1872–1930) Hassler Whitney (1907–1989) Henry Melville Whitney (1839–1923) James Scollay Whitney (1811–1878) Joan Whitney Payson (1903–1975) John Hay Whitney (1905–1982)...

have prescribed derivatives at the points of A. It is a result of Hassler Whitney. A precise statement of the theorem requires careful consideration...

In differential topology, the Whitney immersion theorem (named after Hassler Whitney) states that for m > 1 {\displaystyle m>1} , any smooth m {\displaystyle...

S^{1}\times \mathbb {R} } , is zero. The Stiefel–Whitney class was named for Eduard Stiefel and Hassler Whitney and is an example of a Z / 2 Z {\displaystyle...

In geometry, the Whitney umbrella or Whitney's umbrella, named after American mathematician Hassler Whitney, and sometimes called a Cayley umbrella, is...

smooth manifolds. They are named after the American mathematician Hassler Whitney. Let M and N be two real, smooth manifolds. Furthermore, let C∞(M,N)...

the interchange graph, the adjoint graph, and the derived graph. Hassler Whitney (1932) proved that with one exceptional case the structure of a connected...

be different for two isomorphic graphs. The Whitney graph isomorphism theorem, shown by Hassler Whitney, states that two connected graphs are isomorphic...