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Local Balances and Transport Phenomena - N409014

Title:	Lokální bilance a transportní jevy
Guaranteed by:	Department of Chemical Engineering (409)
Faculty:	Faculty of Chemical Engineering
Actual:	from 2010 to 2015
Semester:	summer
Points:	summer s.:5
E-Credits:	summer s.:5
Examination process:	summer s.:
Hours per week, examination:	summer s.:2/2, C+Ex [HT]
Capacity:	10 / 10 (unknown)
Min. number of students:	unlimited
State of the course:	taught
Language:	Czech
Teaching methods:	full-time
Teaching methods:	full-time
Level:
Note:	course can be enrolled in outside the study plan enabled for web enrollment

Guarantor:	Šnita Dalimil prof. Ing. CSc. Lindner Jiří Ing. Ph.D.

Examination dates Schedule

Annotation -

Local balances represent a basic approach to describe processes in spatially distributed systems. Local balances of mass, energy and momentum will be discussed, corresponding set of partial differential equations (PDEs) will be derived and appropriate initial and boundary conditions will be formulated. Numerical solution of PDE system will be presented using a commercial PDE solver.

Last update: Lindner Jiří (26.09.2013)

Aim of the course -

Students shall be able

to formulate balance equations of mass, energy and momentum in spatially distributed systems, including appropriate initial and boundary conditions

to solve set of PDEs in spatially one-, two- and three-dimensional systems, and to present results in a graphical form

to apply description based on local balances to model selected standard unit operation (e. g., heat exchanger, mixer etc.)

Last update: Lindner Jiří (26.09.2013)

Literature -

R: R. Byron Bird, Warren E. Stewart, Edwin N. Lightfoot: Transport Phenomena. John Wiley & Sons, Inc. Revised 2-nd Edition, ISBN 978-0470115398.

Last update: TAJ409 (09.10.2013)

Syllabus -

1. Principles of geometrical modeling. CFD software.

2. Spatial discretization. Simulation software.

3. Extensive physical quantities. Spatial fields of intensive physical quantities.

4. Integral balances.

5. Differential balances.

6. Fick's law. Concentration field in an isothermic system with diffusion and with/without chemical reaction.

7. Newton's law of viscosity. Convective velocity field in a system with laminar flow.

8. Convective velocity field in an isothermic system with turbulent flow.

9. Fourier's law. Temperature field in a solid without chemical rection.

10. Concentration and temperature distribution in a catalyst particle with chemical reaction.

11. Velocity and temperature fields in a non-isothermal flowing fluid.

12. Temperature, concentration and velocity fields in heterogeneous catalytic systems.

13. Two-phase continous model of heterogeneous chemical reactor.

14. One-phase continous model of heterogeneous chemical reactor.

Last update: Lindner Jiří (26.09.2013)

Learning resources -

http://www.vscht.cz/uchi/ped/lb/

Last update: TAJ409 (09.10.2013)

Registration requirements -

Mathematics I

Unit Operations of Chemical Engineering I

Last update: Lindner Jiří (26.09.2013)

Teaching methods
	Activity	Credits	Hours
	Obhajoba individuálního projektu	1	28
	Účast na přednáškách	1.5	42
	Příprava na přednášky, semináře, laboratoře, exkurzi nebo praxi	0.5	14
	Příprava na zkoušku a její absolvování	1	28
	Účast na seminářích	1	28
		5 / 5	140 / 140

Coursework assessment
Form	Significance
Defense of an individual project	50
Oral examination	50