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Recommended For You

Proof!

How the World Became Geometrical

by Amir Alexander ...

A "lucid and convincingly argued" narrative of how ancient geometric principles continue to shape the contemporary world ( Publishers Weekly).On a cloudy day in 1413, a balding young man stood at the entrance to the Cathedral of Florence, facing the ancient Baptistery across the piazza. As puzzled passers-by looked on, he raised a small painting to his face, then held a mirror in front of the ... Read more

PHP1,148.89

A "lucid and convincingly argued" narrative of how ancient geometric principles continue to shape the contemporary world ( Publishers Weekly).On a cloudy day in 1413, a balding young man stood at the entrance to the Cathedral of Florence, facing the ancient Baptistery across the piazza. As puzzled passers-by looked on, he raised a small painting to his face, then held a mirror in front of the
... Read more
Measurement

by Paul Lockhart ...

Lockhart’s Mathematician’s Lament outlined how we introduce math to students in the wrong way. Measurement explains how math should be done. With plain English and pictures, he makes complex ideas about shape and motion intuitive and graspable, and offers a solution to math phobia by introducing us to math as an artful way of thinking and living. ... Read more

PHP840.49

Lockhart’s Mathematician’s Lament outlined how we introduce math to students in the wrong way. Measurement explains how math should be done. With plain English and pictures, he makes complex ideas about shape and motion intuitive and graspable, and offers a solution to math phobia by introducing us to math as an artful way of thinking and living.
... Read more
Shape

The Hidden Geometry of Information, Biology, Strategy, Democracy, and EverythingElse

by Jordan Ellenberg ...

**An instant New York Times Bestseller!“Unreasonably entertaining . . . reveals how geometric thinking can allow for everything from fairer American elections to better pandemic planning.” *—*The New York TimesFrom the New York Times-bestselling author of How Not to Be Wrong—himself a world-class geometer—a far-ranging exploration of the power of geometry, which turns out to help us think better ... Read more

PHP500.59

**An instant New York Times Bestseller!“Unreasonably entertaining . . . reveals how geometric thinking can allow for everything from fairer American elections to better pandemic planning.” *—*The New York TimesFrom the New York Times-bestselling author of How Not to Be Wrong—himself a world-class geometer—a far-ranging exploration of the power of geometry, which turns out to help us think better
... Read more
String, Straightedge and Shadow: The Story of Geometry

by Julia E. Diggins ...

In this beautifully illustrated classic reader, Julia E. Diggins masterfully recreates the story of geometry. Using three simple tools — the string, the straightedge, and the shadow — early mathematicians discovered the basic principles and constructions of elementary geometry.This book reveals how these discoveries related to the ancient civilizations of Mesopotamia, Egypt, and Greece. Diggins ... Read more

PHP430.57 or Free with Kobo Plus

In this beautifully illustrated classic reader, Julia E. Diggins masterfully recreates the story of geometry. Using three simple tools — the string, the straightedge, and the shadow — early mathematicians discovered the basic principles and constructions of elementary geometry.This book reveals how these discoveries related to the ancient civilizations of Mesopotamia, Egypt, and Greece. Diggins
... Read more
Lost in Math

How Beauty Leads Physics Astray

by Sabine Hossenfelder ...

In this "provocative" book (New York Times), a contrarian physicist argues that her field's modern obsession with beauty has given us wonderful math but bad science.Whether pondering black holes or predicting discoveries at CERN, physicists believe the best theories are beautiful, natural, and elegant, and this standard separates popular theories from disposable ones. This is why, Sabine ... Read more

PHP680.69

In this "provocative" book (New York Times), a contrarian physicist argues that her field's modern obsession with beauty has given us wonderful math but bad science.Whether pondering black holes or predicting discoveries at CERN, physicists believe the best theories are beautiful, natural, and elegant, and this standard separates popular theories from disposable ones. This is why, Sabine
... Read more
General Relativity

The Theoretical Minimum

by Leonard Susskind, André Cabannes ...

Series series The Theoretical Minimum
**The latest volume in the New York Times–bestselling physics series explains Einstein’s masterpiece: the general theory of relativity **He taught us classical mechanics, quantum mechanics, and special relativity. Now, physicist Leonard Susskind, assisted by a new collaborator, mathematician André Cabannes, returns to tackle Einstein’s general theory of relativity. Starting from the equivalence ... Read more

PHP858.69

**The latest volume in the New York Times–bestselling physics series explains Einstein’s masterpiece: the general theory of relativity **He taught us classical mechanics, quantum mechanics, and special relativity. Now, physicist Leonard Susskind, assisted by a new collaborator, mathematician André Cabannes, returns to tackle Einstein’s general theory of relativity. Starting from the equivalence
... Read more
Differential Geometry Of Curves And Surfaces

by Masaaki Umehara, Kotaro Yamada, Wayne Rossman ...

'In a class populated by students who already have some exposure to the concept of a manifold, the presence of chapter 3 in this text may make for an unusual and interesting course. The primary function of this book will be as a text for a more conventional course in the classical theory of curves and surfaces.'MAA ReviewsThis engrossing volume on curve and surface theories is the result of many ... Read more

PHP2,106.69

'In a class populated by students who already have some exposure to the concept of a manifold, the presence of chapter 3 in this text may make for an unusual and interesting course. The primary function of this book will be as a text for a more conventional course in the classical theory of curves and surfaces.'MAA ReviewsThis engrossing volume on curve and surface theories is the result of many
... Read more
Analytic Function Theory of Several Variables

Elements of Oka’s Coherence

by Junjiro Noguchi ...

Series series Mathematics and Statistics (R0)
The purpose of this book is to present the classical analytic function theory of several variables as a standard subject in a course of mathematics after learning the elementary materials (sets, general topology, algebra, one complex variable). This includes the essential parts of Grauert–Remmert's two volumes, GL227(236) (Theory of Stein spaces) and GL265 (Coherent analytic sheaves) with a ... Read more

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The purpose of this book is to present the classical analytic function theory of several variables as a standard subject in a course of mathematics after learning the elementary materials (sets, general topology, algebra, one complex variable). This includes the essential parts of Grauert–Remmert's two volumes, GL227(236) (Theory of Stein spaces) and GL265 (Coherent analytic sheaves) with a
... Read more
How Many Zeroes?

Counting Solutions of Systems of Polynomials via Toric Geometry at Infinity

by Pinaki Mondal ...

Series Book 2 - CMS/CAIMS Books in Mathematics
This graduate textbook presents an approach through toric geometry to the problem of estimating the isolated solutions (counted with appropriate multiplicity) of n polynomial equations in n variables over an algebraically closed field. The text collects and synthesizes a number of works on Bernstein’s theorem of counting solutions of generic systems, ultimately presenting the theorem, commentary, ... Read more

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This graduate textbook presents an approach through toric geometry to the problem of estimating the isolated solutions (counted with appropriate multiplicity) of n polynomial equations in n variables over an algebraically closed field. The text collects and synthesizes a number of works on Bernstein’s theorem of counting solutions of generic systems, ultimately presenting the theorem, commentary,
... Read more
Geometry by Its Transformations

Lessons Centered on the History from 1800-1855

by Christopher Baltus ...

Series series Mathematics and Statistics (R0)
This textbook combines the history of synthetic geometry, centered on the years 1800-1855, with a theorem-proof exposition of the geometry developed in those years. The book starts with the background needed from Euclid’s Elements, followed by chapters on transformations, including dilation (similitude), homology, homogeneous coordinates, projective geometry, inversion, the Möbius transformation, ... Read more

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This textbook combines the history of synthetic geometry, centered on the years 1800-1855, with a theorem-proof exposition of the geometry developed in those years. The book starts with the background needed from Euclid’s Elements, followed by chapters on transformations, including dilation (similitude), homology, homogeneous coordinates, projective geometry, inversion, the Möbius transformation,
... Read more
A história e saga da constante π

Da antiguidade aos segredos do universo

by Cloves Rocha Sampaio Júnior ...

Em A história e saga da constante π: Da antiguidade aos segredos do universo, Cloves Rocha Sampaio Júnio conduz o leitor por uma jornada fascinante através dos mistérios de π, o número que intrigou matemáticos por milênios. Com uma abordagem inovadora, o autor desafia as percepções tradicionais ao propor uma compreensão racional e repetitiva de π, utilizando métodos matemáticos avançados e o ... Read more

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Em A história e saga da constante π: Da antiguidade aos segredos do universo, Cloves Rocha Sampaio Júnio conduz o leitor por uma jornada fascinante através dos mistérios de π, o número que intrigou matemáticos por milênios. Com uma abordagem inovadora, o autor desafia as percepções tradicionais ao propor uma compreensão racional e repetitiva de π, utilizando métodos matemáticos avançados e o
... Read more
Power Geometry in Algebraic and Differential Equations

Edited by A.D. Bruno ...

Series Book 57 - North-Holland Mathematical Library
The geometry of power exponents includes the Newton polyhedron, normal cones of its faces, power and logarithmic transformations. On the basis of the geometry universal algorithms for simplifications of systems of nonlinear equations (algebraic, ordinary differential and partial differential) were developed.The algorithms form a new calculus which allows to make local and asymptotical analysis of ... Read more

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The geometry of power exponents includes the Newton polyhedron, normal cones of its faces, power and logarithmic transformations. On the basis of the geometry universal algorithms for simplifications of systems of nonlinear equations (algebraic, ordinary differential and partial differential) were developed.The algorithms form a new calculus which allows to make local and asymptotical analysis of
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Exercícios de Geometria dos Sólidos

by Simone Malacrida ...

Neste livro, são realizados exercícios sobre os seguintes tópicos matemáticos:figuras sólidas de rotação: esfera, cone, cilindropoliedros: cubo, prisma e paralelepípedo.Também são apresentadas dicas teóricas iniciais para a compreensão da execução dos exercícios. ... Read more

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Neste livro, são realizados exercícios sobre os seguintes tópicos matemáticos:figuras sólidas de rotação: esfera, cone, cilindropoliedros: cubo, prisma e paralelepípedo.Também são apresentadas dicas teóricas iniciais para a compreensão da execução dos exercícios.
... Read more
Geometry of CR-Submanifolds and Applications

by Bang-Yen Chen, Mohammad Hasan Shahid, Gabriel-Eduard Vîlcu ...

Series series Mathematics and Statistics (R0)
This book attempts to present a comprehensive survey of the geometry of CR-submanifolds. The theory of submanifolds is one of the most interesting topics in differential geometry. The topic is introduced by Aurel Bejancu as a generalization of holomorphic and totally real submanifolds of almost Hermitian manifolds, in 1978. Afterward, the study of CR-submanifolds became a very active research ... Read more

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This book attempts to present a comprehensive survey of the geometry of CR-submanifolds. The theory of submanifolds is one of the most interesting topics in differential geometry. The topic is introduced by Aurel Bejancu as a generalization of holomorphic and totally real submanifolds of almost Hermitian manifolds, in 1978. Afterward, the study of CR-submanifolds became a very active research
... Read more
Bernhard Riemann — On the Hypotheses Which Lie at the Bases of Geometry

by Jürgen Jost ...

Series series Mathematics and Statistics (R0)
This book presents William Clifford’s English translation of Bernhard Riemann’s seminal text, accompanied by detailed mathematical, historical, and philosophical commentary. It explores Riemann’s revolutionary ideas on space, placing them within the broader framework developed by later thinkers such as Helmholtz, Ricci, Weyl, and Einstein. A historical introduction situates Riemann’s work in its ... Read more

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This book presents William Clifford’s English translation of Bernhard Riemann’s seminal text, accompanied by detailed mathematical, historical, and philosophical commentary. It explores Riemann’s revolutionary ideas on space, placing them within the broader framework developed by later thinkers such as Helmholtz, Ricci, Weyl, and Einstein. A historical introduction situates Riemann’s work in its
... Read more
Integral Inequalities and Generalized Convexity

by Shashi Kant Mishra, Nidhi Sharma, Jaya Bisht ...

The e-book+ version of the book, Integral Inequalities and Generalized Convexity, complements the other versions of the book. The e-book+ version provides the user with additional features to enhance the user’s understanding of this reference text. The four short videos recorded by the author and embedded in appropriate sections of the book outline and explain the key features of the book which ... Read more

PHP4,126.47

The e-book+ version of the book, Integral Inequalities and Generalized Convexity, complements the other versions of the book. The e-book+ version provides the user with additional features to enhance the user’s understanding of this reference text. The four short videos recorded by the author and embedded in appropriate sections of the book outline and explain the key features of the book which
... Read more
Numeri Complessi e Geometria Euclidea

by Nicola Bellini ...

Si attribuisce ai complessi una natura puramente geometrica che ha tardato a mettersi in luce per questioni storico -culturali. A partire dalla geometria euclidea si introducono i numeri complessi come punti del piano (enti puramente geometrici) attraverso due operazioni che traducano le trasformazioni fondamentali del piano euclideo di traslazione, omotetia e rotazione. Il calcolo geometrico che ... Read more

PHP716.94 or Free with Kobo Plus

Si attribuisce ai complessi una natura puramente geometrica che ha tardato a mettersi in luce per questioni storico -culturali. A partire dalla geometria euclidea si introducono i numeri complessi come punti del piano (enti puramente geometrici) attraverso due operazioni che traducano le trasformazioni fondamentali del piano euclideo di traslazione, omotetia e rotazione. Il calcolo geometrico che
... Read more
Automated Inequality Proving And Discovering

by Bican Xia, Lu Yang ...

This is the first book that focuses on practical algorithms for polynomial inequality proving and discovering. It is a summary of the work by the authors and their collaborators on automated inequality proving and discovering in recent years. Besides brief introduction to some classical results and related work in corresponding chapters, the book mainly focuses on the algorithms initiated by the ... Read more

PHP2,605.69

This is the first book that focuses on practical algorithms for polynomial inequality proving and discovering. It is a summary of the work by the authors and their collaborators on automated inequality proving and discovering in recent years. Besides brief introduction to some classical results and related work in corresponding chapters, the book mainly focuses on the algorithms initiated by the
... Read more
Spectral Theory of Infinite-Area Hyperbolic Surfaces

by David Borthwick ...

Series series Mathematics and Statistics (R0)
This text introduces geometric spectral theory in the context of infinite-area Riemann surfaces, providing a comprehensive account of the most recent developments in the field. For the second edition the context has been extended to general surfaces with hyperbolic ends, which provides a natural setting for development of the spectral theory while still keeping technical difficulties to a minimum. ... Read more

PHP7,104.19

This text introduces geometric spectral theory in the context of infinite-area Riemann surfaces, providing a comprehensive account of the most recent developments in the field. For the second edition the context has been extended to general surfaces with hyperbolic ends, which provides a natural setting for development of the spectral theory while still keeping technical difficulties to a minimum.
... Read more
A Short Course in Differential Topology

by Bjørn Ian Dundas ...

Series series Cambridge Mathematical Textbooks
Manifolds are abound in mathematics and physics, and increasingly in cybernetics and visualization where they often reflect properties of complex systems and their configurations. Differential topology gives us the tools to study these spaces and extract information about the underlying systems. This book offers a concise and modern introduction to the core topics of differential topology for ... Read more

PHP3,434.79

Manifolds are abound in mathematics and physics, and increasingly in cybernetics and visualization where they often reflect properties of complex systems and their configurations. Differential topology gives us the tools to study these spaces and extract information about the underlying systems. This book offers a concise and modern introduction to the core topics of differential topology for
... Read more
Theta Functions And Knots

by Razvan Gelca ...

This book presents the relationship between classical theta functions and knots. It is based on a novel idea of Răzvan Gelca and Alejandro Uribe, which converts Weil's representation of the Heisenberg group on theta functions to a knot theoretical framework, by giving a topological interpretation to a certain induced representation. It also explains how the discrete Fourier transform can be ... Read more

PHP3,104.59

This book presents the relationship between classical theta functions and knots. It is based on a novel idea of Răzvan Gelca and Alejandro Uribe, which converts Weil's representation of the Heisenberg group on theta functions to a knot theoretical framework, by giving a topological interpretation to a certain induced representation. It also explains how the discrete Fourier transform can be
... Read more
Motivic Integration

by Antoine Chambert-Loir, Johannes Nicaise, Julien Sebag ...

Series series Mathematics and Statistics (R0)
This monograph focuses on the geometric theory of motivic integration, which takes its values in the Grothendieck ring of varieties. This theory is rooted in a groundbreaking idea of Kontsevich and was further developed by Denef & Loeser and Sebag. It is presented in the context of formal schemes over a discrete valuation ring, without any restriction on the residue characteristic. The text first ... Read more

PHP8,395.99

This monograph focuses on the geometric theory of motivic integration, which takes its values in the Grothendieck ring of varieties. This theory is rooted in a groundbreaking idea of Kontsevich and was further developed by Denef & Loeser and Sebag. It is presented in the context of formal schemes over a discrete valuation ring, without any restriction on the residue characteristic. The text first
... Read more
Topological Quantum Field Theories from Subfactors

by Vijay Kodiyalam ...

Series series Chapman & Hall/CRC Research Notes in Mathematics Series
Pure mathematicians have only recently begun a rigorous study of topological quantum field theories (TQFTs). Ocneanu, in particular, showed that subfactors yield TQFTs that complement the Turaev-Viro construction. Until now, however, it has been difficult to find an account of this work that is both detailed and accessible. Topological Quant ... Read more

PHP4,557.66

Pure mathematicians have only recently begun a rigorous study of topological quantum field theories (TQFTs). Ocneanu, in particular, showed that subfactors yield TQFTs that complement the Turaev-Viro construction. Until now, however, it has been difficult to find an account of this work that is both detailed and accessible. Topological Quant
... Read more
Varietà Differenziabili

by Francesco D'Andrea ...

La Geometria Differenziale è una disciplina che combina gli strumenti dell’Analisi Matematica, dell’Algebra Lineare e della Topologia con lo scopo di studiare oggetti geometrici che generalizzano, in dimensione arbitraria, le curve e le superfici dello spazio Euclideo. Tali oggetti prendono il nome di varietà differenziabili.La geometria differenziale è fondamentale per la comprensione della ... Read more

PHP1,970.53

La Geometria Differenziale è una disciplina che combina gli strumenti dell’Analisi Matematica, dell’Algebra Lineare e della Topologia con lo scopo di studiare oggetti geometrici che generalizzano, in dimensione arbitraria, le curve e le superfici dello spazio Euclideo. Tali oggetti prendono il nome di varietà differenziabili.La geometria differenziale è fondamentale per la comprensione della
... Read more

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Recommended For You

Geometry eBooks

Proof!

Measurement

Shape

String, Straightedge and Shadow: The Story of Geometry

Lost in Math

General Relativity

Differential Geometry Of Curves And Surfaces

Analytic Function Theory of Several Variables

How Many Zeroes?

Geometry by Its Transformations

A história e saga da constante π

Power Geometry in Algebraic and Differential Equations

Exercícios de Geometria dos Sólidos

Geometry of CR-Submanifolds and Applications

Bernhard Riemann — On the Hypotheses Which Lie at the Bases of Geometry

Integral Inequalities and Generalized Convexity

Numeri Complessi e Geometria Euclidea

Automated Inequality Proving And Discovering

Spectral Theory of Infinite-Area Hyperbolic Surfaces

A Short Course in Differential Topology

Theta Functions And Knots

Motivic Integration

Topological Quantum Field Theories from Subfactors

Varietà Differenziabili