Projective Geometry [Fortuna]

[mklabgr]

Projective Geometry 
BY [Elisabetta Fortuna]

Summary

Projective Geometry: Solved Problems and Theory Review is a modern introduction to the ideas and techniques of projective geometry, designed to combine theoretical understanding with practical problem-solving. The book begins with a concise but rigorous review of the fundamental concepts of projective geometry, including projective spaces, transformations, duality, conics, quadrics, and the relationship between projective and affine viewpoints. 

Rather than presenting geometry only as an abstract theory, the authors emphasize learning through worked examples and exercises, helping readers develop intuition for the structures behind geometric objects and transformations. 
A major feature of the book is its collection of more than 200 solved problems, ranging from elementary calculations to deeper theoretical challenges. These exercises allow students to strengthen their command of linear algebra, projective spaces, curves, hypersurfaces, and classical results of algebraic geometry while exploring multiple solution methods. 

Written in clear and accessible language, the text serves as both a textbook and a reference for undergraduate and graduate students in mathematics and related fields. By connecting rigorous theory with hands-on practice, the book demonstrates why projective geometry remains a powerful framework for understanding geometry, algebraic structures, and many modern mathematical applications. 


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