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buletinul institutului politehnic din iaşi - Universitatea Tehnică ...

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156 Marius Receanu et al.<br />

In Fig. 2 the functions of temperatures Tri and Tre tend to distinct values at<br />

approach to steady states. In situation b) - radiator obturated, the speed of<br />

increase of the temperatures at the approach to steady states (observed on<br />

Laptop) is greater as the situation a).<br />

The Eq. (4) can be written in the second transient phase for this situations<br />

a) and b)<br />

( Ch Ch) cl( Θ Θ)<br />

Q q<br />

' '<br />

,<br />

l r<br />

− = − (6)<br />

where: Θ and Θ’ are the mean of functions ”product”: qr(t)[Tri(t)–Tre],<br />

respectively: q’r(t)[T’ri–T’re] in the second phases: [0, tr] or [0, t’r]<br />

t op<br />

= 1<br />

q () t ⎡<br />

ri() t re d<br />

r T −T<br />

⎤ t<br />

top − ⎣ ⎦<br />

tcltcl<br />

Θ ∫ , (7)<br />

t<br />

'<br />

op<br />

' 1<br />

' '<br />

Θ = () () d<br />

' ∫ q t ⎡<br />

r T ri t −T<br />

⎤<br />

re t.<br />

(8)<br />

⎣ ⎦<br />

top −tcl<br />

t<br />

cl<br />

The function Θ and Θ’ – (7), (8), can be calculated with software in<br />

LabVIEW, after experiments and the relations<br />

'<br />

Θ −Θ<br />

'<br />

C h C h cl Q l<br />

− = ;<br />

'<br />

Θ −Θ<br />

'<br />

C h C h cl Q l<br />

'<br />

h<br />

= − ,<br />

and fuel economy, in percent : Ch<br />

−C<br />

ε = 100 , in MATLAB/Simulink.<br />

Ch<br />

For different position of the blind who obdurate the radiator: Fig. 3 (in<br />

positions: 0 –radiator is not obturated; 1, 2 ,3 – radiator is obturated) and some<br />

ambient temperatures

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