Sentence examples similar to subject to the function from inspiring English sources

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Then, the leading function is ρ (k ) = ρ F (k ) + ρ T (k ) 2 subject to the constraint function (ρ F (k) - ρ T (k))2 and also to the constraint function (C(k) - C ˜ ), as stated earlier.

Founders will experience further pressure when accepting institutional capital with the recognition that they are now subject to the signaling function.

The neuron has a bias μ i, which is summed up with the weighted inputs to form the predicted output y i subject to the transfer function f.

As in the previous model, a cooperative couple chooses the efficient level of the public good, in this case subject to the production function and the time and budget constraints: T = t 1 + h 1 = t 2 + h 2 (4a) w 1 h 1 + w 2 h 2 = x 1 + x 2 + p G G (4b).

Any gardener provides a green area to residents and producers to maximize his/her profit subject to the production function psi _{ell }=psi _{ell }(x_{ell 0},L_{ell },V_{ell },q_{ell C+1}, ldots,q_{ell C+G},q_{ell C+G+1},ldots,q_{ell C+G+S},q_{ell h}).

The wall radii remodeling model established in this study was subject to the temporal function of the total mass which was measured in our experiments.

The mother is assumed to maximize her utility function subject to the above health production function and a budget constraint given by: I j = P x X j + P y Y + P z Z j (3).

It has been shown in many previous studies [4, 27] that certain spatial interactions may destabilize spatially constant stationary states subject to the nonlinear gain function S = H ( u − θ ).

We assume that standardized quantities are subject to the Cobb Douglas production function, so we obtain the benchmark absolute productivity (0.419). 5 Table 1 Car paint example   Output Inputs   Car Paint Metal Labor (a) Benchmark input-output accounts for the car industry.

At each sample time, an evolutionary algorithm calculates the optimal control action, subject to the imposed cost functions and the specified constraints.

Hence, we have to solve the following linear programming problem: determine the maximum of the function, subject to the constraints,,,.

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