of separation processes

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Presentation transcript:

of separation processes Analysis delineation and evaluation of separation processes

Separation

Fig. 2.3. The structure of separation

Elements of separation process: Delineation, Analysis, Evaluation

Quantity and quality of products Delineation Quantity and quality of products

Other factors (fluctuations) Fields, space time provided by separator Delineation Main feature and its building parameters Material main feature Other factors (fluctuations) Fields, space time provided by separator

ANALYSIS

ANALYSIS Components: type

ANALYSIS Components: features -name -quantity -quality -economical value -main feature providing separation -features forming main feature -time of components displacement -separating forces acting on components -ordering and other forces acting on components -other (temperature, pressure, etc.)

Components: types and feaures ANALYSIS Components: types and feaures

Features can be grouped into families ANALYSIS Features can be grouped into families

Taking into account four families ANALYSIS Taking into account four families value Their combination provides different

ANALYSIS

ANALYSIS

UPGRADING AND ITS BALANCE ANALYSIS UPGRADING AND ITS BALANCE (Analysis of separation taking into account content (mass or similar paremeters of the system)) YIELD ()

UPGRADING AND ITS BALANCE ANALYSIS UPGRADING AND ITS BALANCE CONTENT Amount of a component (fraction, type of grain, etc.) in a product, usually in % Used symbols

Infinitive number of upgrading parameters can be derived from ,  and  Most popular are: Recovery: Cumulative recovery Upgrading ratio k=l/a K=b/a ANALYSIS

Other parameters, for instance ANALYSIS Other parameters, for instance e1-e2, l1-l2 e1/e2 , e1 e2

Typical upgrading balance ANALYSIS Typical upgrading balance  (%)  ()/100% way of calculating content of considered component in feed

ANALYSIS Upgrading balance

Principle upgrading curves ANALYSIS Principle upgrading curves constant Henry’s: = f() Mayer’s  = f() Halbich’s:  = f () Fuerstenau’s: 1 = f (2)

EVALUATION Henry’s

EVALUATION Mayer’s

EVALUATION Halbich’s

EVALUATION Fuerstenau’s