Engineering Graphics

This professional treatise on engineering graphics emphasizes engineering geometry as the theoretical foundation for communication of design ideas with real world structures and products. It considers each theoretical notion of engineering geometry as a complex solution of direct- and inverse-problems of descriptive geometry and each solution of basic engineering problems presented is accompanied by construction of biunique two- and three-dimension models of geometrical images. The book explains the universal structure of formal algorithms of the solutions of positional, metric, and axonometric problems, as well as the solutions of problems of construction in developing a curvilinear surface. The book further characterizes and explains the added laws of projective connections to facilitate construction of geometrical images in any of eight octants. Laws of projective connections allow constructing the complex drawing of a geometrical image in the American system of measurement and the European system of measurement without errors and mistakes. The arrangement of projections of a geometrical image on the complex drawing corresponds to an arrangement of views of a product in the projective drawing for the European system of measurement. The volume is ideal for engineers working on a range of design projects as well as for students of civil, structural, and industrial engineering and engineering design.

. Facilitates development of spatial imagination and imaginative perception in the context of developing a generalized approach to solving geometrical engineering problems; . Explains geometric and analytical models of points, straight lines, planes, and surfaces;

. Provides solutions for basic engineering problems accompanied by construction of biunique two- and three-dimension models of geometrical images;

. Includes detail on geometric projections and complex drawings;

. Provides an arrangement of views of a product in the projective drawing for various systems of measurement.

Autorentext

Aleksandr Yurievich Brailov is a Professor in the Department of Descriptive Geometry and Drawing at the Odessa Academy of Civil Engineering and Architecture since 2008.

He began his engineering career in 1974 when he became a first-year student of the Odessa National Polytechnic University. After graduating, in 1979, with a Master of Engineering, with Distinction, he was employed as a research engineer at the Odessa National Polytechnic University.

Dr. Brailov subsequently read for a Doctor of Philosophy (Ph.D.) degree at the Odessa National Polytechnic University in the field of manufacturing engineering, focusing primarily on the geometry of cutting tools under the supervision of Professor Yuri Sukhorukov. Later on, to enhance his mathematical acumen, he completed the Bachelor and Master programs at the Institute of Mathematics, Economy and Mechanics of the Odessa I.I. Mechnikov National University in 1996.

After completion of his Ph.D., Dr. Brailov was employed by the Odessa National Polytechnic University as a Senior Research Fellow, Associate Professor, and Professor within the Departments of Metal Cutting and Cutting Tools, Descriptive Geometry and Graphics, Computer Designing Technologies.

Professor Brailov is a member of the Ukrainian Association on Applied Geometry, since 2000, and a member of the International Society of Geometry and Graphics, since 1998.

His research interests include areas of geometrical modeling of engineering objects and systems, engineering geometry, mechanical design, computer aided design, engineering computer graphics and computer design of tools.

The author of 155 scientific and methodical worksincluding 128 scientific and technical articles, three copyright certificates on inventions, two patents, three textbooks, seven manuals, and 12 teaching-methodical worksDr. Brailov has also presented the results of his research at technical conferences around the world.

Inhalt
Descriptive Geometry.- Types of Projection. The Center of Projection.- Formation of the Complex Drawing. Octants. The method of Gaspard Monge.- Geometrical Models and an Analytical Model of a Point.- Geometric and Analytical Models of a Straight Line.- Geometric Models and Analytical Models of a Plane.- Geometric and Analytical Models of a Surface.- Positional Problems.- Metric Problems.- Development of Surfaces.- Axonometric Projections.- Conclusions.- Appendix.