1. of separation processes
Analysis
delineation
and evaluation
of separation processes

2. Separation

3. Fig. 2.3. The structure of separation

4. Elements of separation process: Delineation, Analysis, Evaluation

5. Quantity and quality of products
Delineation
Quantity and quality of products

6. 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

8. ANALYSIS

9. ANALYSIS
Components: type

10. 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.)

11. Components: types and feaures
ANALYSIS
Components: types and feaures

12. Features can be grouped into families
ANALYSIS
Features can be grouped into families

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

14. ANALYSIS

15. ANALYSIS

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

17. 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

18. 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

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

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

21. ANALYSIS
Upgrading balance

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

23. EVALUATION
Henry’s

24. EVALUATION
Mayer’s

25. EVALUATION
Halbich’s

26. EVALUATION
Fuerstenau’s