Sentence examples for field for a given from inspiring English sources
In most cases the voltage drop is linearly proportional to the magnetic field for a given current.
The fluctuation embedded in the velocity is very sensitive to the variation of the field (for a given b).
The first step in building the force field for a given molecular system is assigning correct types to each atom.
In the evolution of magnetic quadrupole lens technology for nuclear microprobe systems, the pole profile has seen several improvements that have led to increases in the pole tip field for a given lens current.
Consequently, in order to maximize the field for a given current, one should optimize the geometry of the coil, as this is an extremely significant factor in determining the magnetic field intensity in 2D planar designs.
Our 3D simulations also suggest that the existing 1D plume model tends to overestimate the effect of wind on turbulent mixing efficiency, and hence, to underestimate plume height in a strong wind field for a given magma discharge rate.
Our approach has the advantage of requiring a small pre-computation time even for very large systems, and uses the minimal number of coefficients to represent the far-field, for a given L2 tolerance error in the approximation.
The average density of place fields for a given cell is set such that 80% of place cells are silent in a 1 m2 environment.
The major objective of this study is to investigate the effect of the material non-homogeneity, which is the material-coordinate dependence of the material response functions, on the stress strain fields for a given temperature gradient.
Hence, ∀(x 0,y 0) in A, (int _{{P}^{ast }}mathcal {C} (x s),y(s))mathrm {d}s) is minimum over all possible paths from (x 0,y 0) to sinks if and only if (int _{A}mathcal {C} (x,y left |mathbf {D} x,y right |mathrm {d}xmathrm {d}y) is minimum over all possible vector fields for a given ρ.
Hence, ∀v in A, (sum limits _{v^{prime } in llbracket {{P}^{ast }}rrbracket }mathcal {C} (x_{v^{prime }},y_{v^{prime }})) is minimum over all possible paths from v to sinks if and only if (sum limits _{v,textt {in}, A}mathcal {C} (x_{v},y_{v})left |mathbf {D}(x_{v},y_{v})right |) is minimum over all possible vector fields for a given ρ.
