For

matrix element [[rho].sub.21], the total susceptibility [chi] for the probe light is determined by

The image n with i x j pixels can be presented as a matrix with i x j elements where the location of the

matrix element represents the location in the image, and the

matrix element values are the grey level A(i, j,n):

Topology

matrix element represents the number of hops (length of the communication path) between two nodes.

This NEON intrinsic function is used for

matrix element transpose during the matrix transpose procedure in Algorithm 1.

3(b) and the coefficient

matrix element in formula (1), make the link sensitivity factor [lambda] = 1, then we can get the nodes and link coefficient information.

[M.sub.jl] is the electric dipole moment off-diagonal

matrix element involving those very states (in this work calculations are for circular xy-polarization of the incident radiation), whereas [[GAMMA].sub.jl] are the corresponding transition damping rates.

(1) [a.sub.pq] is

matrix element; it represents a yarn carrier, p indicates the row number beginning from the bottom, p = 0, 1, 2, 3, 4, 5, 6 ...

where [V.sup.[alpha].sub.j] is the transition

matrix element between the virtual state j and a scattering state [alpha] and [E.sub.j] = [[epsilon].sub.j] + [[lambda].sub.j] is the zeroth-order approximation for the resonance energy, where [[epsilon].sub.j] and [[lambda].sub.j] are single particle QD levels for temporarily trapped carriers.

Therefore, when the optimal replacement value R' = h/4 is applied to the FG-FFT, the element is regarded as the far

matrix element if the nearest distance between testing function [[psi].sub.m] and basis function [[psi].sub.n] is greater than 1.75h.

Where, k is the magnetic susceptibility of adsorbed particle, [micro] is the magnetic permeability of

matrix elements, [delta] is the particle size (diameter), d- is the sphere diameter of

matrix element, [eta] is the dynamic viscosity of the suspension.

Thus, at any quality factor used for lossy compression of the cloned image, an indicator of the corresponding blocks of clone and prototype images [B.sub.ij] and [B.sub.kl] will be the coincident elements [g.sub.ij] = [g.sub.kl] of the matrix, in which not only the global, but also local minimum of the G can be reached (in element [g.sub.tp] the local minimum is reached if in the G matrix such neighborhood U([g.sub.tp]) exist for element [g.sub.tp], that for any

matrix element [g.sub.ij] [member of] ([g.sub.tp]), [g.sub.ij] [not equal to] [g.sub.tp] the condition [g.sub.ij] > [g.sub.tp] is true).

To explain, first it is beneficial to demonstrate full O([N.sup.2.sub.b][M.sup.2.sub.b]) matrix vector product which explicitly loads each

matrix element,