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Course content

Space Visualization

Code:
143211
Abbreviation:
B23B07
Higher education institution:
Faculty of Geodesy
ECTS credits:
3.0
Load:
15(L) + 30(E)
Issuing teachers:

Senior Lecturer Nikol Radović, MSc

Course contractors:

Senior Lecturer Nikol Radović, MSc (L, E)

Course description:
<br> The aim of the course is to develop students' space ability, creative thinking and solving spatial problems of geodetic profession with the use of construction methods of descriptive geometry. <br> <strong>Learning outcomes at the level of the programme to which the course contributes</strong> <ul><li>To know theoretical principals, procedures of computer processing and visualisation of surveying data. <li>To understand the mathematical methods and physical laws applied in geodesy and geoinformatics. <li>To apply the knowledge in mathematics and physics for the purpose of recognizing, formulating and solving problems in the field of geodesy and geoinformatics, <li>To use information technology in solving geodetic and geoinformation tasks. <li>To plan the continuation of academic education in the field of geodesy and geoinformatics, or related disciplines, and to develop the lifelong learning attitude.</ul> <strong>Learning outcomes expected at the level of the course</strong> <ul><li>To define, to differentiate and to apply the central / parallel projection, <li>To draw/ to construct an accurate representation/drawing of any geometric figures (two-dimensional or three-dimensional) by the use of a projection methods (axonometric, perspective), <li>To analyze and to explain the interrelations of geometric figures and metric properties in the plane or space, <li>To draw/ to construct orthogonal axonometric of sphere and on in it a point given with its geographic coordinates, <li>To apply the method of the quoted projections in presentations of the fields, <li>To construct a perspective image of geometric figures given by its projections, <li>To construct thrown shadows of simple and complex geometric figures.</ul> <strong>Course content broken down in detail by weekly class schedule (syllabus)</strong> <ol><li>A brief history of descriptive geometry. <li>Monge's projection on two planes (points, lines, segments). <li>Orthogonal projection plane and mutual relations between planes, lines and points <li>Monge's projections on three planes <li>Solving different metric task by rotation method <li>Axonometric method in visualization of geometric figures (application isometric triangular meshes points) <li>Orthogonal Axonometric projection of sphere (construction point on sphere which is given by its geographic coordinates) <li>Sections of geometric figures with planes and other geometrical figures <li>Flashes square / rounded geometric figures listed projections <li>Solving the topographic surface. <li>Perspective projection basic concepts and rules. <li>Alberti's construction of perspective images <li>The construction of perspective images of geometric figures with one / two vanishing points. <li>Shadow. Construction thrown shadow geometric figures to another geometric figure</ol> <strong>Screening student work</strong> <ul><li>Class attendance - 0.3 ECTS <li>Homework - 0.5 ECTS <li>Tests - 0.5 ECTS <li>Oral exam - 0.5 ECTS <li>Written exam - 0.5 ECTS <li>Project - 0.7</ul>
Mandatory literature:

Juraj Justinijanović (1964): Nacrtna geometrija

Recommended literature:

1. P. Mladinić, N. Radović. Nacrtna geometrija - Perspektiva - Mongeov postupak - Aksonometrija, Proven grupa, Zagreb, 2016.

2. P. Mladinić, N. Radović, I. Martinić. Nacrtna geometrija u IPAQ Peta projektu * Mongeov postupak*Aksonometrija, V. gimnazija, Zagreb, 2016.

Ema Jurkin, Vlasta Szirovicza (2005): Deskriptivna geometrija

Course in study programme:
Code Name of study Level of study Semester Required/Elective
71 Geodesy and Geoinformatics undergraduate 3 elective

* the course is not taught in that semester

Legend

  • E - Exercises
  • L - Lectures