German mathematician (1862-1943)

Usage examples of hilbert.

N orthonormal eigenvectors, where N is the total dimension of the Hilbert space.

Here was topiary on a grand scale, arranged across Hilbert rather than Euclidean space.

If you don't have a crossover expression which is perfectly neutral anywhere in Hilbert space, then you're automatically making an assumption about a real No-Man's-Land.

They exist in what's called Hilbert space, which has as many dimensions as ye need to assume for the solvin' of any particular problem.

Rather than my galactic analogy, somethine in my mind shifted to the other extreme, suggesting the infinitely dimensioned Hilbert space of the subatomic.

Rather than my galactic analogy, something in my mind shifted to the other extreme, suggesting the infinitely dimensioned Hilbert space of the subatomic.

Pieces Lost in Hilbert Space, Emerging to Describe Slow Symphonies &amp.

Consider recent breakthroughs in the mathematical treatment of what you call Hilbert space and the ur-space of the precontinuum.

We often resort to something called Hilbert space, which is described as n-dimensional it's like modern sex, any number may be played with.

When the motion of a string is quantized, its possible vibrational states are represented by vectors in a Hilbert space, much as for any quantum-mechanical system.