Sentence examples for balancing formulation from inspiring English sources

By replacing the SINRs in (5) with the worst-case SINRs in (15), we have the following robust max-min SINR balancing formulation: begin{aligned} {lambda}^ = & max_{boldsymbol{W}} min_{1 leq k leq K} frac{widetilde{text{SINR}}_{k}(boldsymbol{W})}{gamma_{k}} text{s.

It is shown that these deficiencies are unlikely be caused by the complexity of the surface energy balance formulation.

One of the challenges is to find a balance formulation (chemicals and the mixture fractions) so that all the desired needs and performance are fulfilled.

Despite the complexity of the energy balance formulation, the resulting governing equations are simple and applicable to design practical composite structures.

A multiterm harmonic balance formulation in conjunction with discrete Fourier transforms is used to determine steady-state period-η motions of the system near the parametric instability regions.

For the LTV system, the harmonic balance formulation is developed to predict the dynamic behavior and sub-harmonic instabilities in the system.

The present study focuses on a novel harmonic balance formulation, which is much easier to implement than the standard/classical harmonic balance method for complex nonlinear mathematical models and algorithms.

The advective dispersive mass balance formulation allows for mobile immobile liquid phase and vapor diffusive mass transfer, with linear equilibrium adsorption and liquid vapor phase partitioning in the dynamic and stagnant soil regions.

A multi-term harmonic balance formulation is used in conjunction with discrete Fourier transforms and a parametric continuation scheme to determine steady-state period-1 motions of the system due to both parametric and external excitations.

In the HFT method, the contact status and friction forces are determined in the time domain by a three-dimensional contact model at each contact point, whereas the reduced equations of motion are solved in the frequency domain according to a harmonic balance formulation.

In this paper, we extend the method proposed by Cochelin and Vergez [A high order purely frequency-based harmonic balance formulation for continuation of periodic solutions, Journal of Sound and Vibration, 324 (2009) 243 262] to the case of non-polynomial nonlinearities.