Examples of using Hilbert in English and their translations into Spanish
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operator theory foreshadowed the theory of Hilbert spaces.
are defined on a dense subset of the Hilbert state space, containing the vacuum.
an operator B^{\displaystyle{\hat{B}}} Hilbert scalar product between operators.
From the first class he took with Hilbert, Hilbert identified Born as having exceptional abilities
In 1928, Hilbert and Wilhelm Ackermann published Grundzüge der theoretischen Logik(Principles of Mathematical Logic),
In mathematics, Hilbert's program, formulated by German mathematician David Hilbert in the early part of the 20th century,
of which David Hilbert was the foremost proponent, culminating in what is known as Hilbert's program, which thought to ground mathematics on a small basis of a logical system proved sound by metamathematical finitistic means.
Winterberg was also involved in a dispute relating to the history of general relativity in a controversy over the publication of the general relativity field equations both Albert Einstein and David Hilbert had published them in a very short time span of one another.
is called an orthonormal wavelet if it can be used to define a Hilbert basis, that is a complete orthonormal system, for the Hilbert space L 2( R){\displaystyle\scriptstyle L^{2}\left(\mathbb{R}\right)}
David Hilbert, Agnes Miegel,
L) on our Hilbert space, such that the ray Ψ transformed by(a,
magnetometers as well as on the application of Hilbert transform spectroscopy in examining the excitation of solids,
Haag's theorem says that there can be no interaction picture- that we cannot use the Fock space of noninteracting particles as a Hilbert space- in the sense that we would identify Hilbert spaces via field polynomials acting on a vacuum at a certain time.
same as nuclear operators, though many authors reserve the term"trace class operator" for the special case of nuclear operators on Hilbert spaces, and reserve"nuclear operator" for usage in more general Banach spaces.
every Hilbert space is isomorphic to its dual.
asymptotic dimension, uniform embeddability into Hilbert spaces, rapid decay property, and so on see.
Dr. Martin Hilbert(University of California)
Hilbert curve, first order Hilbert curves, first and second orders Hilbert curves, first to third orders Production rules Hilbert curve, construction color-coded A 3-D Hilbert curve with color showing progression Variant, first three iterations Both the true Hilbert curve and its discrete approximations are useful because they give a mapping between 1D
which is roughly the degree of the polynomials needed to define the curve( see Hilbert polynomial), it is true( over an algebraically closed field k)
differential operators in Hilbert space, non-linear buckling of plates,