Syllabus of lectures:
1. Dimensioned projection - principle, depiction of basic figures, positional problems.
2. Dimensional projection - metric problems, circle representation.
3. Dimensioned projection - terrain solution.
4. Monge projection - principle and depiction of basic figures.
5. Rectangular axonometry and angular projections - principle and mapping of basic figures.
6. Constrained perspectives - principle and depiction of basic formations.
7. Cut prism by plane, mesh of body.
8. Curves - creation, distribution, accompanying triangular. Helix.
9. Surfaces - creation, distribution, tangent plane and normal. Rotating surfaces. Rotary quadrics.
10. Helical surfaces - straight, cyclic.
11. Line surfaces. Developable and undevelopable linear surfaces.
12. Conoids.
13. Conusoids.
14. Reserve.
Program of exercises and seminars + individual work of students
1. Theoretical solution of roofs.
2. Dimensional projection - basic tasks.
3. Dimensioned projection - metric problems, circle projection.
4. Dimensioned projection - terrain solution.
5. Monge projection - basic problems.
6. Rectangular axonometry and angular projections - roof representation.
7. One-point perspective of a room, two-point perspective of a building.
8. Cut prism by plane, mesh of body.
9. Projection of circle and helix.
10. Rotational quadrics.
11. Screw surfaces - stair surface, wound post.
12. Rotary warped hyperboloid. Hyperbolic paraboloid.
13. Conoids and conusoids.
1. Dimensioned projection - principle, depiction of basic figures, positional problems.
2. Dimensional projection - metric problems, circle representation.
3. Dimensioned projection - terrain solution.
4. Monge projection - principle and depiction of basic figures.
5. Rectangular axonometry and angular projections - principle and mapping of basic figures.
6. Constrained perspectives - principle and depiction of basic formations.
7. Cut prism by plane, mesh of body.
8. Curves - creation, distribution, accompanying triangular. Helix.
9. Surfaces - creation, distribution, tangent plane and normal. Rotating surfaces. Rotary quadrics.
10. Helical surfaces - straight, cyclic.
11. Line surfaces. Developable and undevelopable linear surfaces.
12. Conoids.
13. Conusoids.
14. Reserve.
Program of exercises and seminars + individual work of students
1. Theoretical solution of roofs.
2. Dimensional projection - basic tasks.
3. Dimensioned projection - metric problems, circle projection.
4. Dimensioned projection - terrain solution.
5. Monge projection - basic problems.
6. Rectangular axonometry and angular projections - roof representation.
7. One-point perspective of a room, two-point perspective of a building.
8. Cut prism by plane, mesh of body.
9. Projection of circle and helix.
10. Rotational quadrics.
11. Screw surfaces - stair surface, wound post.
12. Rotary warped hyperboloid. Hyperbolic paraboloid.
13. Conoids and conusoids.