Sentence examples for conditions of this system from inspiring English sources

The equilibrium conditions of this system are found and their stability is investigated through the linear stability theory.

The best working conditions of this system was to put 1 lit/s mass rate of salty water.

At this case, the operating conditions of this system were T5 of 328.15 K, T6 of 308.15 K and P8 of 601.325 kPa.

As it is impossible to handle sufficiently well all operating conditions of this system, the operating states of the system are distinguished and these are: normal, disturbed and emergency.

Optimal extraction conditions of this system include the ratio of TBP/IL at 4/1 (v/v), O/A at 2 1, n(ClO4−)/n(Li+) at 2 1, the equilibration time of 10 min and unadjusted pH.

Since the resulting equations are homogeneous, the eigenvalues are determined by the conditions of this system consistency: ( left({D}_0-mathit{hslash omega}right)left {D}_1-mathit{hslash omega}right)={M}_a^2left{1+2left[1+ cos left({p}_1right)+ cos left({p}_2right)+ cos left({p}_2-{p}_1right)right]right} ).

In this section, we first study the stability condition of this system and then give a game-theoretic equilibrium analysis.

The passivity condition of this system is defined as follows: The system (37) is said to be passive if the matrices satisfy (mathscr{A}_=O) and (mathscr{B}_=O), in addition to the physical realizability condition.

The set of all initial conditions for this system does not to our knowledge carry a helpful mathematical structure which allows us to achieve this aim easily.

Under conditions of stress this system is modulated by other factors including bone morphogenetic protein-4 (BMP4) and KITL (SCF) which are essential for responsiveness of erythroid progenitors to EPO signalling [14].

We provide a necessary and sufficient condition for this system of equations to be full column-rank, which allows for a least squares (LS) reconstruction of the spatial correlation matrix of the underlying array.