Sentence examples for integral space from inspiring English sources

Although its body and integral space frame were entirely new — and formed of aluminum — the sedan's styling now resembled its classic ancestors more closely.

Aiming at the series with small samples, seasonal character, nonlinearity, randomicity and fuzziness, the existing support vector kernel does not approach the random curve of the sales time series in the L2(Rn) space (quadratic continuous integral space).

Aiming at the problem of small samples, season character, nonlinearity, randomicity and fuzziness in product demand series, the existing support vector kernel does not approach the random curve of the demands time series in the L2(Rn) space (quadratic continuous integral space).

The model adapts the spatial and temporal correlation function models frequently used in jet noise prediction, so that the axial, radial and lateral integral space and time scales are included to model flow anisotropy, the spatial structure of the Reynolds stress field being used to account for flow inhomogeneity.

Researchers made the discovery using the European Space Agency's Integral space observatory, which noticed an X-ray flare coming from the center of a galaxy 47 million light-years away called NGC 4845.

VICUNA decomposes each read into kmers, each hashed uniformly to a large integral space (e.g.2).g.2

"If in the east [of Russia] we have one version of history, in the Urals another one, and in the European part of the country something else, this will possibly destroy [any] integral humanitarian space in our multi-ethnic country," he has said.

An off-spec alarm is produced when the proposed index detects that an operating point lies outside the integral design space driven by the specifications.

As the main result, we deduce the error estimate for the minimal norm SBF interpolation in the metric of the p th Lebesgue integral function space on the sphere.

Instead, a nonlocal macrotransport equation is derived, which relates the average mass flux to a convolution integral in space and time between the average concentration gradient and a spatial- and temporal-wavelength-dependent effective diffusivity.

The evolution operator is obtained in the interaction picture where time evolution is given by the interaction Hamiltonian, which is the integral over space of the second term in the Lagrangian density given above: V=e\int d^3x\bar\psi\gamma^\mu\psi A_\mu and so, one has U=T\exp\left[-\frac{i}{\hbar}\int_{t_0}^tdt'V(t')\right] where T is the time ordering operator.