Sentence examples for vector of water from inspiring English sources

W refers to the column vector of water consumption of South-to-North South-to-North South-to-North Waterctors.

θ is the row vector of water consumption value-added of all sectors, wherein the element θ i refers to the unit water consumption value-added of sector i and A refers to the direct consumption coefficient matrix of water resources.

Based on the above consideration, the direct economic influence (GDPD) of South-to-North South-to-North South-to-North Water Diversionhe fonlowing ways: {mathBeijing}_{varvec{D}} = {mathbf{mu W}} (1)where μ = ρθA/2 refers to the row vector of water consumptisn direcalculateddded output coeffinienthe

For each realization of BWDO, the hypoxic area is calculated as the number of estimation locations simulated to be hypoxic multiplied by the grid cell area (25 km); and for each realization of BWHF, the hypoxic volume is calculated as the vector of simulated BWHF values multiplied by the corresponding vector of water column depths, all multiplied by the grid cell area.

The mass vector of water is then m H 2 O = (0, 2, 0, 1, 0, 0)·(C, H, N, O, P, S) T. For a given reaction r, rin = { c ∈ V c | (c, r) ∈ E} denotes the set of substrates, and rout = { c ∈ V c | (r, c) ∈ E}, the set of products.

These proportions are derived from the vector of sectoral water use in monetary units for the year 2002 obtained from the High Commission for Planning of Morocco.

We have: mathop {w = w}nolimits^{d} cdot mathop ell nolimits^ (14 where w d  = [w i d ] is a row vector of direct water use, and (mathop ell nolimits^) is a unitary column vector.

In matrix terms, mathop eta nolimits_ = mathop wnolimits^{d} mathop {hat{x}}nolimits^{ - 1} (13)what{x(hat{x}^{ - 1}) is the diagonal inverse matrix of production,1 η = [η i ] is the row vector of direct water use coefficients.

There is general agreement that the dipole vectors of the water molecules near the walls are preferentially oriented parallel to the interface.

Separating the nanofluid into its two constitutive components, it can be seen that the velocity vectors of the water component are larger than those of the nanoparticle component due to the law of conservation of momentum.

Flow simulation of water vector analysis through each of the four sandstone facies types show persistent spatial correlation of permeability that align with either cross-bedded orientation or straight with more dispersion high quality sandstone (porosity 21.25%41.2%% and permeability 1265.20 5986.25 mD) and moderate quality sandstone (porosity 10.44%–28.75% and permeability 21.44 1023.33 mD).