This classic book offers a deeper exploration of elementary geometry, emphasizing elegant proofs and geometric insight. The authors revisit fundamental topics such as triangles, circles, and polyhedra, presenting them in a more sophisticated and enriching way. It is designed to bridge the gap between elementary and advanced mathematics, making it valuable for students, teachers, and anyone inte…
This book presents a systematic and rigorous approach to transformation geometry using deductive methods. It explores geometric transformations such as translations, rotations, reflections, and dilations, emphasizing logical development and proof-based learning. The book is designed for students to develop a deep understanding of geometric structures through transformations.
This book provides an accessible introduction to singularity theory from a geometric perspective. It studies curves and their singular points, explaining how geometric shapes change under deformation. The text combines intuitive geometric ideas with rigorous mathematical methods, making it suitable for undergraduate and graduate students interested in differential geometry and singularity theory.
This volume is part of The Raymond W. Brink Selected Mathematical Papers series and focuses on significant contributions to geometry published in leading mathematical journals. It contains carefully selected papers that highlight important developments in classical and modern geometry, including geometric structures, transformations, and theoretical results. The collection is intended for advan…
This book presents key results and challenging problems in combinatorial geometry. It is intended for advanced students and researchers interested in geometric structures and combinatorial methods.
This book is part of the Problem Books in Mathematics series and contains a wide collection of challenging problems in geometry. It is designed for advanced students and researchers to deepen understanding through problem-solving techniques in Euclidean and modern geometry.
This book presents an axiomatic and mathematical approach to crystallography, focusing on symmetry operations, point groups, lattices, and space groups. It bridges geometric crystallography with modern mathematical concepts and provides insights into the structure of Euclidean space and crystal packing.