Course Details

Hydromechanics

Academic Year 2023/24

DRB023 course is part of 4 study plans

​ DPC-V Summer Semester 1st year

​ DPA-V Summer Semester 1st year

​ DKC-V Summer Semester 1st year

​ DKA-V Summer Semester 1st year

The study includes mainly flow of newton fluids, partly also problems of unnewton fluids flow. Theoretical bases of kinematics of viscous fluids - three main equations. Up to date knowledge of pressure system flow and open channels in steady and unsteady regime.

Course Guarantor

prof. Ing. Jan Jandora, Ph.D.

Institute

Institute of Water Structures

Objective

Improvement of hydraulics, particulary of flow with complicated structure. Gain knowledge is applicable in designing and mainly research activities together with application of mathematical models of fluid flow.

Syllabus

1. Fluid continuum.
2.–3. Kinematics of fluids – basic equation for viscous fluid.
4. Movement range.
5. Phenonmenon similitude.
6. Local loss of energy, singularities.
7.–8. Open channel flow.
9. Hydraulic jumps in divergent stilling pools.
10. Bridges, weirs in extreme hydrologic conditions.
11.–12. Flow in diffusion régime.
13. Unnewton models.

Prerequisites

Physics, hydraulics, mathematics, specialized courses of water management

Language of instruction

Czech

Credits

8 credits

Semester

summer

Forms and criteria of assessment

examination

Specification of controlled instruction, the form of instruction, and the form of compensation of the absences

Extent and forms are specified by guarantor’s regulation updated for every academic year.

Offered to foreign students

Not to offer

Course on BUT site

https://www.vut.cz/en/students/courses/detail/271848

Lecture

13 weeks, 3 hours/week, elective

Syllabus

1. Fluid continuum.

2.–3. Kinematics of fluids – basic equation for viscous fluid.

4. Movement range.

5. Phenonmenon similitude.

6. Local loss of energy, singularities.

7.–8. Open channel flow.

9. Hydraulic jumps in divergent stilling pools.

10. Bridges, weirs in extreme hydrologic conditions.

11.–12. Flow in diffusion régime.

13. Unnewton models.