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Office Hours with a Geometric Group Theorist
  • Language: en
  • Pages: 456

Office Hours with a Geometric Group Theorist

Geometric group theory is the study of the interplay between groups and the spaces they act on, and has its roots in the works of Henri Poincaré, Felix Klein, J.H.C. Whitehead, and Max Dehn. Office Hours with a Geometric Group Theorist brings together leading experts who provide one-on-one instruction on key topics in this exciting and relatively new field of mathematics. It's like having office hours with your most trusted math professors. An essential primer for undergraduates making the leap to graduate work, the book begins with free groups—actions of free groups on trees, algorithmic questions about free groups, the ping-pong lemma, and automorphisms of free groups. It goes on to cov...

The Geometry of the Word Problem for Finitely Generated Groups
  • Language: en
  • Pages: 206

The Geometry of the Word Problem for Finitely Generated Groups

The origins of the word problem are in group theory, decidability and complexity. But through the vision of M. Gromov and the language of filling functions, the topic now impacts the world of large-scale geometry. This book contains accounts of many recent developments in Geometric Group Theory and shows the interaction between the word problem and geometry continues to be a central theme. It contains many figures, numerous exercises and open questions.

Geometric and Computational Perspectives on Infinite Groups
  • Language: en
  • Pages: 240

Geometric and Computational Perspectives on Infinite Groups

This book contains the proceedings of two workshops on computational aspects of geometric group theory.

150 Years of Mathematics at Washington University in St. Louis
  • Language: en
  • Pages: 162

150 Years of Mathematics at Washington University in St. Louis

Articles in this book are based on talks given at the conference commemorating the 150th anniversary of the Washington University in St. Louis. The articles cover a wide range of important topics in mathematics, and are written by former and present faculty or graduates of the Washington University Department of Mathematics. The volume is prefaced by a brief history of the Washington University Department of Mathematics, a roster of those who received the PhD degree from the department, and a list of the Washington University Department of Mathematics faculty.

El cacao Guayaquil en nueva España, 1774-1812 (política imperial, mercado y consumo)
  • Language: en
  • Pages: 311

El cacao Guayaquil en nueva España, 1774-1812 (política imperial, mercado y consumo)

Esta obra analiza la presencia del cacao originado en las costas del Guayas (Ecuador) conocido en el mercado mundial como cacao guayaquil. El estudio se centra en el intercambio comercial con Nueva España y los vericuetos de la prohibición comercial entre colonias. Muestra, por una parte, el carácter imperialista de la corona que gobernó sus posesiones del Nuevo Mundo como colonias más que como reinos en el aspecto económico, aunque una de las primeras cosas que el tráfico del cacao puso en evidencia es que la prohibición de la Corona del siglo XVII no detuvo la exportación de cacao, aunque sí frenó el crecimiento de Guayaquil. Por otra parte, la investigación establece el tráfico naviero, los montos de las cargas de cacao que arribaron a Acapulco y las manifestaciones de los precios en el mercado de la ciudad de México y trata de demostrar que la oferta creciente de cacao guayaquil, ayudó a mantener los precios estables en un contexto general de crecimiento de los precios en la segunda parte del siglo XVIII.

Analyzable Functions and Applications
  • Language: en
  • Pages: 384

Analyzable Functions and Applications

The theory of analyzable functions is a technique used to study a wide class of asymptotic expansion methods and their applications in analysis, difference and differential equations, partial differential equations and other areas of mathematics. Key ideas in the theory of analyzable functions were laid out by Euler, Cauchy, Stokes, Hardy, E. Borel, and others. Then in the early 1980s, this theory took a great leap forward with the work of J. Ecalle. Similar techniques and conceptsin analysis, logic, applied mathematics and surreal number theory emerged at essentially the same time and developed rapidly through the 1990s. The links among various approaches soon became apparent and this body of ideas is now recognized as a field of its own with numerous applications. Thisvolume stemmed from the International Workshop on Analyzable Functions and Applications held in Edinburgh (Scotland). The contributed articles, written by many leading experts, are suitable for graduate students and researchers interested in asymptotic methods.

Geometry and Dynamics
  • Language: en
  • Pages: 216

Geometry and Dynamics

This volume is based on talks given at the Conference in Honor of the 60th Anniversary of Alberto Verjovsky, a prominent mathematician in Latin America who made significant contributions to dynamical systems, geometry, and topology. Articles in the book present recent work in these areas and are suitable for graduate students and research mathematicians.

Commutative Algebra and Algebraic Geometry
  • Language: en
  • Pages: 192

Commutative Algebra and Algebraic Geometry

The first Joint AMS-India Mathematics Meeting was held in Bangalore (India). This book presents articles written by speakers from a special session on commutative algebra and algebraic geometry. Included are contributions from some leading researchers around the world in this subject area. The volume contains new and original research papers and survey articles suitable for graduate students and researchers interested in commutative algebra and algebraic geometry.

Geometric and Cohomological Group Theory
  • Language: en
  • Pages: 277

Geometric and Cohomological Group Theory

Surveys the state of the art in geometric and cohomological group theory. Ideal entry point for young researchers.

The Geometry of Riemann Surfaces and Abelian Varieties
  • Language: en
  • Pages: 250

The Geometry of Riemann Surfaces and Abelian Varieties

Most of the papers in this book deal with the theory of Riemann surfaces (moduli problems, automorphisms, etc.), abelian varieties, theta functions, and modular forms. Some of the papers contain surveys on the recent results in the topics of current interest to mathematicians, whereas others contain new research results.