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Differential equation of new coordinate is deduced as above.
Then supplementary subsynchronous damping controllers (SSDC) for UPFC are proposed, and the SSR damping mechanism is deduced as well.
The control law of the bipedal robot during the constrained phases is deduced as: U = D^{ - 1} (J^{text{T}} K_{d} J - Mleft( varPhi right) K_{p,2} )left( {varPhi - varPhi_{d} } right) - D^{ - 1} Mleft( varPhi right)K_{v,2}.dot{varPhi } + D^{ - 1} Hleft( { varPhi, dot{varPhi }} right) (31).
Using (1) and (23), the control law of the bipedal robot during the SSP is deduced as: U = D^{ - 1} Mleft( varPhi right)left[ {ddot{varPhi }_{d} - K_{v,1} left( {dot{varPhi } - dot{varPhi }_{d} } right) - K_{P,1} left( {varPhi - varPhi_{d} } right)} right] + D^{ - 1} Hleft( { varPhi, dot{varPhi }} right) + D^{ - 1} Gleft( varPhi right) (26).
The form of a typical argument in this field is as follows: (1) p is taken as true or given as true; (2) it is seen that if p, then q; (3) q is deduced as true, given the truth of p. There is no need here for p to be a necessary or self-guaranteeing truth; p can be any proposition whatsoever, provided its truth is granted.
The backlash is deduced as an assessment method for the interpolation of the CTP.
Similar(22)
Both lower and upper bounds of the optimal relay policy are deduced as well.
For example the variance of macroscopic circular and spherical samples may be deduced as may the correlation coefficient for linear macroscopic samples.
"And to launch that idea in the form of a band of kids who could be deduced as being bad was perfect, especially when I discovered those kids had the same anger as I did.
The others are deduced as closure equations.
Hence, our findings are deduced as follows.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com