230-0242/02 – Descriptive Geometry (BcDg)

Gurantor departmentDepartment of MathematicsCredits4
Subject guarantorMgr. Dagmar Dlouhá, Ph.D.Subject version guarantorMgr. Dagmar Dlouhá, Ph.D.
Study levelundergraduate or graduate
Study languageEnglish
Year of introduction2018/2019Year of cancellation2020/2021
Intended for the facultiesFASTIntended for study typesBachelor
Instruction secured by
LoginNameTuitorTeacher giving lectures
CER0007 Mgr. František Červenka
DLO44 Mgr. Dagmar Dlouhá, Ph.D.
DOL75 Mgr. Jiří Doležal
POL12 RNDr. Jiří Poláček, CSc.
Extent of instruction for forms of study
Form of studyWay of compl.Extent
Full-time Credit and Examination 2+2

Subject aims expressed by acquired skills and competences

• foster the development of spatial imagination • master different types of imaging methods, understand their principles, know their properties, advantages and disadvantages • become familiar with the geometric properties of curves and surfaces used in technical practice

Teaching methods

Lectures
Individual consultations
Tutorials
Other activities

Summary

Descriptive geometry is a practical discipline that, with its methods and structure, tries to significantly contribute to the development of spatial imagination, creative abilities and logical thinking. In the first part, he introduces students to all commonly used imaging methods that can be useful for the practice of an architect. The task of the second part is to get acquainted with geometric properties and the use of various curves and surfaces. The selection and scope of the material is focused on technically significant curves and surfaces with regard to their practical application in construction fields. For graphic work, hand drawing is preferred, where students can demonstrate their sense of accuracy, patience, honesty and aesthetic sense.

Compulsory literature:

Vavříková, Eva: Descriptive Geometry, VŠB – TUO, Ostrava 2005 http://mdg.vsb.cz/portal/dg/DeskriptivniGeometrie.pdf

Recommended literature:

Vavříková, Eva: Descriptive Geometry, VŠB – TUO, Ostrava 2005 http://mdg.vsb.cz/portal/

Way of continuous check of knowledge in the course of semester

Requirements for the credit and examination Conditions for granting credit: attendance at seminars, delivery of compensatory work in the required quality, The submission of compensatory work, a student obtains 5 p. Other points (0-15) is available by drawing up additional assignments. This provides a total workout can receive a maximum of 20 points. Exam: Combined The practical part - maximum of 60 points. The theoretical part - maximum of 20 points. Total maximum of 80 points. Students must succeed in every part of the combined test: in the practical part must get at least 25 points and in the theoretical part of at least 5 points. The score is the sum of points obtained from exercise (20) and test (maximum 80) and is classified as follows: Points Grade 86-100 excellent 66-85 very good 51-65 well 0-50 fail Theoretical questions follow the outline of lectures 1st range of issues - some of the principle of memorized screening methods 2nd range of issues - some geometric properties of memorized curves and surfaces

E-learning

Other requirements

At least 70% attendance at the exercises. Absence, up to a maximum of 30%, must be excused and the apology must be accepted by the teacher (the teacher decides to recognize the reason for the excuse).

Prerequisities

Subject has no prerequisities.

Co-requisities

Subject has no co-requisities.

Subject syllabus:

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

Conditions for subject completion

Conditions for completion are defined only for particular subject version and form of study

Occurrence in study plans

Academic yearProgrammeBranch/spec.Spec.ZaměřeníFormStudy language Tut. centreYearWSType of duty

Occurrence in special blocks

Block nameAcademic yearForm of studyStudy language YearWSType of blockBlock owner

Assessment of instruction

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