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This global matrix equation can be solved to determine the wave propagation coefficients.
Thus, given \ \Delta \epsilon \prime\prime\) inferred from solution of integral Eq. (2), integral Eq. (4) can be solved to determine Δf(E).
In this paper we show how the original closure problem is transformed to one containing Stoke's-like equations that can be solved to determine the two permeability tensors and the two viscous drag tensors.
The governing equilibrium Eq. (3) must be solved to determine the mode shape function in CS zone.
With iterative updates of the current estimate with the correction matrix, the final estimate can be solved to determine the mobile user position.
Under the hypothesis that this matrix is consistent (i.e. all the coefficients are independent), this set of three equations could be solved to determine the concentrations of LT, LD, and DA simultaneously, therefore enabling the identification of the co-existing three neurotransmitters of interests.
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The network is solved to determine the outlet temperatures from where the correction factor is determined.
A constrained optimization problem is solved to determine the minimum clearance value.
First, the equations of motion of the vehicle are solved to determine the dynamic axle loads.
The wave equation was solved to determine the acoustic pressure radiated from impacted beams of circular and elliptical cross-sections.
In the second stage an optimisation problem is solved to determine the free parameter such that the disturbance attenuation and the fault identification requirements are accomplished.
More suggestions(15)
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be solved to compensate
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com