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daviTi geleniZe samTo qanebisa da teqnologiuri danadgarebis ...

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qanSi temperaturis gavrcelebis maTematikuri aRwera nebismier<br />

momentSi, rom ganisazRvros maRali temperaturis gavrcelebis<br />

norma <strong>da</strong> SeRwevadobis siRrme <strong>da</strong>, Sesabamisad sisqe nafSvnisa,<br />

efuZneba Tbogamtarobis gantolebas 1D sivrcisaTvis.<br />

siTbos gavrceleba qanis masivSi SeiZleba aRiweris<br />

Tbogamtarobis gantolebiT Semdegnairad:<br />

sa<strong>da</strong>c:<br />

2<br />

∂θ ∂ θ<br />

= 2<br />

∂τ<br />

a - qanis Tbogamtaroba vt/(m, 0 C);<br />

a<br />

∂x<br />

θ - qanis ze<strong>da</strong>piris teperaturuli cvlileba;<br />

τ - Sris anSrevebisa <strong>da</strong> gamoyofis dro;<br />

(2.41)<br />

x - siTbos gavrcelebis manZili qanis ze<strong>da</strong>piri<strong>da</strong>n qanis siRrmeSi<br />

nebismieri momentisaTvis.<br />

(2.41) – is amonaxsni marTebulia sasazRvro pirobebisaTvis<br />

romelic iTvaliswinebs qanis ze<strong>da</strong>piris temperaturis cvlilebas<br />

nebismier momentSi <strong>da</strong> temperaturis maqsimalur ga<strong>da</strong>xras, romelic<br />

Caiwereba Semdegnairad:<br />

<strong>da</strong><br />

sa<strong>da</strong>c:<br />

θ f , τ = Tf max−Tf<br />

, τ<br />

(2.42)<br />

θ τ −T<br />

(2.43)<br />

f ,<br />

= θ f max<br />

T f , τ - tempertura qanis ze<strong>da</strong>pirze nebismier momentSi;<br />

T f max - maqsimaluri temperatura mocemuli qanisaTvis, rodesac<br />

raRac nawili gamoeyofa qanis sxeuls patara natexebis saxiT qanis<br />

gadnobis gareSe;<br />

f<br />

44

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