Examples of using Hilbert in English and their translations into Tagalog
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Banach begins with a chapter on Lebesgue integration followed by a chapter on metric spaces(but I couldn't find a mention of either Hilbert or Stone in his book).
an important existence theorem concerning mapping an arbitrary normed space into a Hilbert space with countable basis.
then the Hilbert space to be associated to S is the tensor product of the Hilbert spaces H1
including David Hilbert.
Born was soon in Göttingen attending lectures by Hilbert and Minkowski.
Today Hilbert's name is often best remembered through the concept of Hilbert space.
I confess that I was misled by Hilbert.
Schmidt's main interest was in integral equations and Hilbert space.
When he arrived there Hilbert was completing his theory of integral equations.
Hilbert submitted a paper proving the finite basis theorem to Mathematische Annalen.
In Göttingen he talked to Prandtl and Hilbert, talking to Hilbert about his work in relativity.
His teachers there included Edmund Landau, Hilbert, Emmy Noether and Hecke.
The direction of Anna Wheeler's work was much influenced by Hilbert.
I completely succeeded in convincing Hilbert and Klein.
The isometric imbedding of metric spaces into Hilbert space and positive definite functions.
Schmidt's work on Hilbert spaces represents a long step toward modern mathematics.
During 1903-04 she attended lectures by Blumenthal, Hilbert, Klein and Minkowski.
There she attended lectures by Hilbert, Klein, Minkowski,
At Göttingen he became interested in mathematical physics gaining enthusiasm from Hilbert and his associates.
In fact she became friends with Hilbert, visiting his home on numerous occasions.