# 338-0501/01 – Finite Volume Method in Fluid Flow (MKOvP)

 Gurantor department Department of Hydromechanics and Hydraulic Equipment Credits 4 Subject guarantor prof. RNDr. Milada Kozubková, CSc. Subject version guarantor prof. RNDr. Milada Kozubková, CSc. Study level undergraduate or graduate Requirement Compulsory Year 1 Semester winter Study language Czech Year of introduction 2004/2005 Year of cancellation 2006/2007 Intended for the faculties FS Intended for study types Master
Instruction secured by
KOZ30 prof. RNDr. Milada Kozubková, CSc.
Extent of instruction for forms of study
Form of studyWay of compl.Extent
Full-time Credit and Examination 2+2
Part-time Credit and Examination 10+4

### Subject aims expressed by acquired skills and competences

Students will learn the physical meaning of laminarity and turbulence in fluid flow. Using means of mathematical modeling they will learn how to design a mathematical model for solving the application of wrapped obstacles, natural convection, the flow of contaminants and particulate material, and wall heat transfer problem. An important part of the work will be the solution evaluation, comparison with theory and experiments and determine the limits of solvability in the field of application.

Lectures
Tutorials

### Summary

The course deals with physical significance of turbulence, mathematical models of laminar and turbulent flow with heat transfer, compressible and incompressible flow. Software package FLUENT is applied as a tool for the solution of the fluid flow, using the finite volume method. System of partial differential equations is solved numerically with defined boundary and initial conditions. Boundary conditions can be defined as inlet and outlet conditions, symmetry, periodic conditions, various temperature boundary conditions on walls are applied. Solution procedure and the definition of solution parameters is explained. In details the theory of turbulence modeling is provided, classical k-eps model and further RNG k-eps model (renormalization group), RSM model (model of Reynolds stress) and explained. Theory is applied in the solution of engineering fluid flow problems, e.g. flow around obstacles, flow with Archimedes forces, natural convection, transport of species, heat transfer.

### Compulsory literature:

Fluent Inc. Fluent 6.3 – User’s guide. [Online]. c2003.. Dostupné z: URL: http://spc.vsb.cz/portal/cz/documentation/manual/doc.vsb.cz/Aplikacni%20software/Fluent_6.3.26/. STULL, B.R.: An Introduction to Boundary Layer Meteorology, Dordrecht: Kluwer Academic Publishers, 1994, 666 p.

### Recommended literature:

RODI, W.: Numerische Berechnung turbulenter Stromungen in Forschung und Praxis. Sonderforschungsbereich 210, Karlsruhe: TU, 1992, 245 p.

### Prerequisities

Subject codeAbbreviationTitleRequirement
338-0301 MeTek Fluid Mechanics Recommended

### Co-requisities

Subject has no co-requisities.

### Conditions for subject completion

Full-time form (validity from: 1960/1961 Summer semester)
Min. number of points
Exercises evaluation and Examination Credit and Examination 100 (100) 51
Exercises evaluation Credit 35 (35) 0
Examination Examination 65 (65) 0
Oral Oral examination 65  0
Mandatory attendence parzicipation:

Show history

### Occurrence in study plans

Academic yearProgrammeField of studySpec.ZaměřeníFormStudy language Tut. centreYearWSType of duty
2004/2005 (N2301) Mechanical Engineering (3909T001) Design and Process Engineering (16) Hydraulics and Pneumatics P Czech Ostrava 1 Compulsory study plan
2004/2005 (N2301) Mechanical Engineering (3909T001) Design and Process Engineering (16) Hydraulics and Pneumatics K Czech Ostrava 1 Compulsory study plan

### Occurrence in special blocks

Block nameAcademic yearForm of studyStudy language YearWSType of blockBlock owner