![Political Geometry]( "Political Geometry")
Book
Duchin, M. (Ed), Nieh, A. (Ed), Walch, O. (Ed) (2021)
Even though gerrymandering stretches US voting districts into absurd geometric complexity, this book shows how the guiding principles of sound mathematics can still be used to …
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Softcover
![Symmetry]( "Symmetry")
Textbook
Tapp, K. (2021)
This textbook invites readers to explore the properties of objects that we effortlessly recognize as symmetrical. From the human body, to elaborate artworks and abstract networks, …
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![Geometry of the Semigroup Z_(≥0)^n and its Applications to Combinatorics, Algebra and Differential Equations]( "Geometry of the Semigroup Z_(≥0)^n and its Applications to Combinatorics, Algebra and Differential Equations")
Textbook
Chulkov, S., Khovanskii, A. (2021)
This vital contribution to the mathematical literature on combinatorics, algebra and differential equations develops two fundamental finiteness properties of the semigroup …
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![Locally Mixed Symmetric Spaces]( "Locally Mixed Symmetric Spaces")
Book
Hunt, B. (2021)
What do the classification of algebraic surfaces, Weyl's dimension formula and maximal orders in central simple algebras have in common? All are related to a type of manifold …
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![Minimal Surfaces: Integrable Systems and Visualisation]( "Minimal Surfaces: Integrable Systems and Visualisation")
Book
Hoffmann, T. (Ed), Kilian, M. (Ed), Leschke, K. (Ed), Martin, F. (Ed) (2021)
This book collects original peer-reviewed contributions to the conferences organised by the international research network “Minimal surfaces: Integrable Systems and Visualization” …
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![Algebraic Topology]( "Algebraic Topology")
Textbook
Bray, C., Butscher, A., Rubinstein-Salzedo, S. (2021)
Algebraic Topology is an introductory textbook based on a class for advanced high-school students at the Stanford University Mathematics Camp (SUMaC) that the authors have taught …
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![Extrinsic Geometry of Foliations]( "Extrinsic Geometry of Foliations")
Book
Rovenski, V., Walczak, P. (2021)
This book is devoted to geometric problems of foliation theory, in particular those related to extrinsic geometry, modern branch of Riemannian Geometry. The concept of mixed …
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![Equivariant Poincaré Duality on G-Manifolds]( "Equivariant Poincaré Duality on G-Manifolds")
Book
Arabia, A. (2021)
This book carefully presents a unified treatment of equivariant Poincaré duality in a wide variety of contexts, illuminating an area of mathematics that is often glossed over …
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![Advances in Metric Fixed Point Theory and Applications]( "Advances in Metric Fixed Point Theory and Applications")
Book
Cho, Y. J. (Ed), Jleli, M. (Ed), Mursaleen, M. (Ed), Samet, B. (Ed), Vetro, C. (Ed) (2021)
This book collects papers on major topics in fixed point theory and its applications. Each chapter is accompanied by basic notions, mathematical preliminaries and proofs of the …
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![Geometric Flows on Planar Lattices]( "Geometric Flows on Planar Lattices")
Book
Braides, A., Solci, M. (2021)
This book introduces the reader to important concepts in modern applied analysis, such as homogenization, gradient flows on metric spaces, geometric evolution, Gamma-convergence …
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![Test Configurations, Stabilities and Canonical Kähler Metrics]( "Test Configurations, Stabilities and Canonical Kähler Metrics")
Book
Mabuchi, T. (2021)
The Yau-Tian-Donaldson conjecture for anti-canonical polarization was recently solved affirmatively by Chen-Donaldson-Sun and Tian. However, this conjecture is still open for …
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![Set Function T]( "Set Function T")
Book
Macías, S. (2021)
This book presents, in a clear and structured way, the set function \mathcal{T} and how it evolved since its inception by Professor F. Burton Jones in the 1940s. It starts with a …
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![Fractal Geometry and Stochastics VI]( "Fractal Geometry and Stochastics VI")
Book
Freiberg, U. (Ed), Hambly, B. (Ed), Hinz, M. (Ed), Winter, S. (Ed) (2021)
This collection of contributions originates from the well-established conference series "Fractal Geometry and Stochastics" which brings together researchers from different fields …
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![Singularities and Their Interaction with Geometry and Low Dimensional Topology]( "Singularities and Their Interaction with Geometry and Low Dimensional Topology")
Book
Fernández de Bobadilla, J. (Ed), László, T. (Ed), Stipsicz, A. (Ed) (2021)
The book is a collection of surveys and original research articles concentrating on new perspectives and research directions at the crossroads of algebraic geometry, topology, and …
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![An Introduction to Mathematical Relativity]( "An Introduction to Mathematical Relativity")
Textbook
Natário, J. (2021)
This concise textbook introduces the reader to advanced mathematical aspects of general relativity, covering topics like Penrose diagrams, causality theory, singularity theorems, …
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![Differential Geometry, Differential Equations, and Mathematical Physics]( "Differential Geometry, Differential Equations, and Mathematical Physics")
Book
Ulan, M. (Ed), Schneider, E. (Ed) (2021)
This volume presents lectures given at the Wisła 19 Summer School: Differential Geometry, Differential Equations, and Mathematical Physics, which took place from August 19 - 29th, …
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![Algebra 3]( "Algebra 3")
Textbook
Lal, R. (2021)
This book, the third book in the four-volume series in algebra, deals with important topics in homological algebra, including abstract theory of derived functors, sheaf …
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![Distribution Theory Applied to Differential Equations]( "Distribution Theory Applied to Differential Equations")
Book
Chirila, A., Marin, M., Öchsner, A. (2021)
This book presents important contributions to modern theories concerning the distribution theory applied to convex analysis (convex functions, functions of lower semicontinuity, …
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![Algebra and Geometry with Python]( "Algebra and Geometry with Python")
Textbook
Kurgalin, S., Borzunov, S. (2021)
This book teaches algebra and geometry. The authors dedicate chapters to the key issues of matrices, linear equations, matrix algorithms, vector spaces, lines, planes, …
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![Collected Works]( "Collected Works")
Book
Calabi, E., Bourguignon, J. (Ed), Chen, X. (Ed), Donaldson, S. (Ed) (2021)
While Eugenio Calabi is best known for his contributions to the theory of Calabi-Yau manifolds, this Steele-Prize-winning geometer’s fundamental contributions to mathematics have …
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Hardcover