Geometry

The Unconscious as Space explores the experience of being and the practice of psychoanalysis by thinking of the unconscious in mathematical terms.

This book, edited by Kim Williams and Cosimo Monteleone, follows the publication of two other books dedicated to Daniele Barbaro and published by Springer: Daniele Barbaro's Vitruvius of 1567 (Kim Williams, 2019) and Daniele Barbaro's Perspective of 1568 (Kim Williams and Cosimo Monteleone, 2021).

There seems to be no doubt that geometry originates from such practical activ- ities as weather observation and terrain survey.

Thisbook presents recent advances on Kobayashi hyperbolicity in complex geometry,especially in connection with projective hypersurfaces.

Far from being separate entities, many social and engineering systems can be considered as complex network systems (CNSs) associated with closely linked interactions with neighbouring entities such as the Internet and power grids.

Provides a general framework for doing geometric group theory for non-locally-compact topological groups arising in mathematical practice.

This book leads readers from a basic foundation to an advanced level understanding of geometry in advanced pure mathematics.

This textbook provides an introduction to group theory starting from the basics, relying on geometry to elucidate its various aspects.

A self-contained introduction to the theory of affine algebraic groups for mathematicians with a basic knowledge of communicative algebra and field theory.

This book provides an introduction to various aspects of Algebraic Statistics with the principal aim of supporting Master's and PhD students who wish to explore the algebraic point of view regarding recent developments in Statistics.

Convex Polyhedra is one of the classics in geometry.

by Ivor Grattan-Guinness One of the distortions in most kinds of history is an imbalance between the study devoted to major figures and to lesser ones, concerning both achievements and influence: the Great Ones may be studied to death while the others are overly ignored and thereby remain underrated.

Maps are beguilingly simple structures with deep and ubiquitous properties.

This volume attests to the vitality of differential geometry as it probes deeper into its internal structure and explores ever widening connections with other subjects in mathematics and physics.

The Wei-Liang Chow and Kuo-Tsai Chen Memorial Conference was proposed and held by Prof S S Chern in Nankai Institute of Mathematics.

This book discusses regular powers and symbolic powers of ideals from three perspectives- algebra, combinatorics and geometry - and examines the interactions between them.

The focus of this monograph is converting-reshaping-one 3D convex polyhedron to another via an operation the authors call "e;tailoring.

One of the ways to understand the complexity in scientific disciplines is through the use of fractal geometry.

This monograph presents the current status of a rapidly developing part of several complex variables, motivated by the applicability of effective results to algebraic geometry and differential geometry.

na broad sense Design Science is the grammar of a language of images Irather than of words.

This book provides theoretical concepts and applications of fractals and multifractals to a broad range of audiences from various scientific communities, such as petroleum, chemical, civil and environmental engineering, atmospheric research, and hydrology.

This book provides a critical edition, translation, and study of the version of Euclid's treatise made by Thabit ibn Qurra, which is the earliest Arabic version that we have in its entirety.

In this volume one finds basic techniques from algebra and number theory (e.

This book focuses on origami from the point of view of computer science.

This exposition provides the state-of-the art on the differential geometry of hypersurfaces in real, complex, and quaternionic space forms.

Dieses Buch ist für die Lehrer an höheren Schulen geschrieben, für die, die sich auf diesen Beruf vorbereiten und für alle diejenigen, die die Geometrie lieben.

Differential Geometry of Curves and Surfaces, Second Edition takes both an analytical/theoretical approach and a visual/intuitive approach to the local and global properties of curves and surfaces.

This fascinating book will interest anyone wanting to learn more about the relationship between mathematics and the arts.

Modern text examining the interplay between measure theory and Fourier analysis.

This book describes several mathematical models of the primary visual cortex, referring them to a vast ensemble of experimental data and putting forward an original geometrical model for its functional architecture, that is, the highly specific organization of its neural connections.

"e;Problem-Solving and Selected Topics in Euclidean Geometry: in the Spirit of the Mathematical Olympiads"e; contains theorems which are of particular value for the solution of geometrical problems.

A modern, example-driven introduction to cubical diagrams and related topics such as homotopy limits and cosimplicial spaces.

This textbook offers graduate students a concise introduction to the classic notions of convex optimization.

The contributions in this volume-dedicated to the work and mathematical interests of Oleg Viro on the occasion of his 60th birthday-are invited papers from the Marcus Wallenberg symposium and focus on research topics that bridge the gap among analysis, geometry, and topology.

The purpose of this volume and of the other volumes in the same series is to provide a collection of surveys that allows the reader to learn the important aspects of William Thurston's heritage.

L'opera fornisce una introduzione alla geometria delle varietà differenziabili, illustrandone le principali proprietà e descrivendo le principali tecniche e i più importanti strumenti usati per il loro studio.

This volume contains papers by the main participants in the meeting of the 6th International Colloquium on Differential Geometry and its Related Fields (ICDG2018).

Algebraic Geometry is a fascinating branch of Mathematics that combines methods from both Algebra and Geometry.

The aim of these lecture notes is to propose a systematic framework for geometry and analysis on metric spaces.

The geometry of Hessian structures is a fascinating emerging field of research.

This book, the first in a three-volume set, explains general relativity using the mathematical tool of differential geometry.

"e;A complete introduction to the geometric code of nature, written and illustrated by the most perceptive of its modern investigators.