Euclidean geometry

Demonstrates the close relationship between matrix theory and elementary Euclidean geometry, with emphasis on using simple graph-theoretical notions.

Local structures, like differentiable manifolds, fibre bundles, vector bundles and foliations, can be obtained by gluing together a family of suitable 'elementary spaces', by means of partial homeomorphisms that fix the gluing conditions and form a sort of 'intrinsic atlas', instead of the more usual system of charts living in an external framework.

Based on undergraduate teaching to students in computer science, economics and mathematics at Aarhus University, this is an elementary introduction to convex sets and convex functions with emphasis on concrete computations and examples.

In 1934, G.

This book is a collection of surveys and exploratory articles about recent developments in the field of computational Euclidean geometry.

Based on undergraduate teaching to students in computer science, economics and mathematics at Aarhus University, this is an elementary introduction to convex sets and convex functions with emphasis on concrete computations and examples.

This book, first published in 2004, is an example based and self contained introduction to Euclidean geometry with numerous examples and exercises.

An engaging graduate-level introduction that bridges analysis and geometry.

This corrected and clarified second edition, first published in 2006, includes a new chapter on the Riemannian geometry of surfaces.

An engaging graduate-level introduction that bridges analysis and geometry.

In one of the most stunning expositions of mathematical publishing, Oliver Byrne combines Euclid's geometric theories with vibrant colour proofs, turning what was already a cornerstone academic text into a pedagogical work of art.

A thoroughly revised second edition of a textbook for a first course in differential/modern geometry that introduces methods within a historical context.

Solid geometry is defined as the study of the geometry of three-dimensional solid figures in Euclidean space.

In 1934, G.

The word barycentric is derived from the Greek word barys (heavy), and refers to center of gravity.

Local structures, like differentiable manifolds, fibre bundles, vector bundles and foliations, can be obtained by gluing together a family of suitable 'elementary spaces', by means of partial homeomorphisms that fix the gluing conditions and form a sort of 'intrinsic atlas', instead of the more usual system of charts living in an external framework.

A thoroughly revised second edition of a textbook for a first course in differential/modern geometry that introduces methods within a historical context.

This book is a collection of surveys and exploratory articles about recent developments in the field of computational Euclidean geometry.

As of yet, the remarkable and highly influential textual form of Euclidean mathematics has not been considered from a literary-aesthetic perspective.

This book mainly deals with the Bochner-Riesz means of multiple Fourier integral and series on Euclidean spaces.

These lecture notes are based on a series of lectures given at the Nankai Institute of Mathematics in the fall of 1998.

This book presents a powerful way to study Einstein's special theory of relativity and its underlying hyperbolic geometry in which analogies with classical results form the right tool.

This book mainly deals with the Bochner-Riesz means of multiple Fourier integral and series on Euclidean spaces.

Solid geometry is defined as the study of the geometry of three-dimensional solid figures in Euclidean space.

As of yet, the remarkable and highly influential textual form of Euclidean mathematics has not been considered from a literary-aesthetic perspective.

Este libro cuenta con cinco capitulos que contienen los temas del programa de la electiva Geometria Euclidiana.

The study of geometry is at least 2500 years old, and it is within this field that the concept of mathematical proof - deductive reasoning from a set of axioms - first arose.

The study of geometry is at least 2500 years old, and it is within this field that the concept of mathematical proof - deductive reasoning from a set of axioms - first arose.

Sacred Geometry exists all around us in the natural world, from the unfurling of a rose bud to the pattern of a tortoise shell, the sub-atomic to the galactic.

In one of the most stunning expositions of mathematical publishing, Oliver Byrne combines Euclid's geometric theories with vibrant colour proofs, turning what was already a cornerstone academic text into a pedagogical work of art.