Course Unit Code | 230-0242/03 |
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Number of ECTS Credits Allocated | 4 ECTS credits |
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Type of Course Unit * | Compulsory |
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Level of Course Unit * | First Cycle |
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Year of Study * | First Year |
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Semester when the Course Unit is delivered | Winter Semester |
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Mode of Delivery | Face-to-face |
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Language of Instruction | Czech |
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Prerequisites and Co-Requisites | There are no prerequisites or co-requisites for this course unit |
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Name of Lecturer(s) | Personal ID | Name |
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| DLO44 | Mgr. Dagmar Dlouhá, Ph.D. |
Summary |
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Descriptive geometry is a practical discipline which tries to improve development of space and creative abalities
and logical thinking.
First it shows commonly used types of projection methods.
At the socond part the geometric characteristics of relevant curves and surfaces folows. |
Learning Outcomes of the Course Unit |
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• to train development of space abilities
• to handle by different types of projection methods, to understand to their principles, to be familiar with their
properties, advantages and disadvantages
• to acquaint with geometric characteristics of curves and surfaces that are used in technical practice of a given
specialization |
Course Contents |
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The program of lectures
1. Parallel projection, coordinate system. Projection with dimensions – basic units view, slope, intersection of
two planes, rotation of a plane.
2. Monge projection - basic units view, positional and metric problems.
3. Orthogonal axonometry - basic units view, the notch method.
4. Oblique projection - basic units view, military and cavalier perspective. Improper objects. Basic concepts of
central projection.
5. Linear perspective - basic concepts, bound methods.
6. Curves - a general introduction. Circle, ellipse.
7. Another conics. Helix.
8. Surfaces. Surface of revolution, rotational quadrics.
9. Screw surfaces - ruled, cyclical.
10. Ruled surfaces. Developable ruled surfaces. Skew surfaces, skew quadrics.
11. Conoids, conusoids and other skew surfaces.
12. Transition, wedge surfaces and other surfaces of building practices.
13. Cuts, surface intersections, the vault - samples of specific examples.
14. Reserve |
Recommended or Required Reading |
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Required Reading: |
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Vavříková, Eva: Descriptive Geometry, VŠB – TUO, Ostrava 2005
http://mdg.vsb.cz/portal/dg/DeskriptivniGeometrie.pdf |
Černý, J. – Kočandrlová, M.: Konstruktivní geometrie. Praha, ČVUT 1998.
Urban, A.: Deskriptivní geometrie I, II. Praha, SNTL 1965, 1967.
Piska, R. – Medek, V.: Deskriptivní geometrie I, II. Praha, SNTL 1966.
Cholevová,I. – Lubojacký, B. – Restl, Č.: Sbírka řešených příkladů z DG a KG,
díl 2. – Kótované promítání. Ostrava, VŠB - TU 1998.
Plocková, E. - Řehák, M.: Sbírka řešených příkladů z DG a KG, díl 3. –
Mongeovo
promítání. Ostrava, VŠB - TU 1995.
Stejskalová, J. - Vrbenská, H.: Sbírka řešených příkladů z DG a KG, díl 4. -
Axonometrie. Ostrava, VŠB - TU 1995.
Doležal, M. - Poláček, J. - Tůma, M.: Sbírka řešených příkladů z DG a KG, díl
5. - Rotační a šroubové plochy. Ostrava, VŠB – TU 1995.
http://mdg.vsb.cz/portal/dg/DeskriptivniGeometrie.pdf |
Recommended Reading: |
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Vavříková, Eva: Descriptive Geometry, VŠB – TUO, Ostrava 2005
http://mdg.vsb.cz/portal/ |
Doležal, M.: Základy deskriptivní a konstruktivní geometrie, díl 3.: Mongeovo
promítání.
Ostrava, VŠB – TU 1997.
Poláček, J.: Základy deskriptivní a konstruktivní geometrie, díl 4.: Pravoúhlá
axonometrie.
http://mdg.vsb.cz/portal/
Ostrava, VŠB – TU 1996.
Doležal, M. – Poláček, J.: Základy deskriptivní a konstruktivní geometrie, díl
5: Křivky a plochy technické praxe. Ostrava, VŠB – TU 1999. |
Planned learning activities and teaching methods |
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Lectures, Individual consultations, Tutorials, Other activities |
Assesment methods and criteria |
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Task Title | Task Type | Maximum Number of Points (Act. for Subtasks) | Minimum Number of Points for Task Passing |
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Credit and Examination | Credit and Examination | 100 (100) | 51 |
Credit | Credit | 35 | 5 |
Examination | Examination | 65 (65) | 30 |
Písemná zkouška | Written examination | 55 | 25 |
Ústní zkouška | Oral examination | 10 | 5 |