Full of wise, witty and sardonic observations from the beloved blog SingularExistence.com - the definitive single person's rebuttal to the popular notion that a relationship is the only means to happiness. Drawing on personal experience, Leslie Talbot uses her own contrarian perspective to eviscerate the media fads, self-help quackery, chick lit formulae and bogus social science that plague the unpaired. Redefining the difference between alone and lonely, Talbot will appeal to smart women everywhere.

Roberto Mangabeira Unger and Lee Smolin argue for a revolution in our cosmological ideas. Ideal for non-scientists, physicists and cosmologists.

Singular algebraic curves have been in the focus of study in algebraic geometry from the very beginning, and till now remain a subject of an active research related to many modern developments in algebraic geometry, symplectic geometry, and tropical geometry. The monograph suggests a unified approach to the geometry of singular algebraic curves on algebraic surfaces and their families, which applies to arbitrary singularities, allows one to treat all main questions concerning the geometry of equisingular families of curves, and, finally, leads to results which can be viewed as the best possible in a reasonable sense. Various methods of the cohomology vanishing theory as well as the patchworking construction with its modifications will be of a special interest for experts in algebraic geometry and singularity theory. The introductory chapters on zero-dimensional schemes and global deformation theory can well serve as a material for special courses and seminars for graduate and post-graduate students.Geometry in general plays a leading role in modern mathematics, and algebraic geometry is the most advanced area of research in geometry. In turn, algebraic curves for more than one century have been the central subject of algebraic geometry both in fundamental theoretic questions and in applications to other fields of mathematics and mathematical physics. Particularly, the local and global study of singular algebraic curves involves a variety of methods and deep ideas from geometry, analysis, algebra, combinatorics and suggests a number of hard classical and newly appeared problems which inspire further development in this research area.

Legacy of a Singular Life is a compilation of the poetry, essays and stories of Miss H. Almeda Boulton. If she loved anything it was nature: the innocence of trees, the joy of the bird, the mischief of a squirrel, the mystery of weather, the history of the rock or mountains and seas. She lived her life watching, recording what she saw into her quick, inquisitive mind. Her poetry relates her observations without the frills of romanticism or obscurity and rings with a clear truth. Circumstances set her apart from relationships she craved. Those few she regarded as enduring were taken from her at various times in her life. Her strict independence was founded upon the realization that only one person was completely and absolutely trustworthy: herself. This was not a selfish condition. It was all she knew. She would be amazed to know her writings are of interest. There is much to learn from them and her thoughts and philosophies are valuable lessons to be taught to all generations. She died at the great age of 96. Her closest and most endearing kin was Mother Nature. She rests in the sanctuary of the arms of Mother Earth with her treasured ancestors in Caro, MI. May God grant her peace and respite. She lived a rewarding and abundant life with fearless exuberance.

This book, by one of the most innovative and challenging contemporary thinkers, rethinks community and the very idea of the social. Nancy's fundamental argument is that being is always "being with," that "I" is not prior to "we," that existence is essentially co-existence.

This volume provides a comprehensive review of multiple-scale dynamical systems. Mathematical models of such multiple-scale systems are considered singular perturbation problems, and this volume focuses on the geometric approach known as Geometric Singular Perturbation Theory (GSPT). It is the first of its kind that introduces the GSPT in a coordinate-independent manner. This is motivated by specific examples of biochemical reaction networks, electronic circuit and mechanic oscillator models and advection-reaction-diffusion models, all with an inherent non-uniform scale splitting, which identifies these examples as singular perturbation problems beyond the standard form. The contents cover a general framework for this GSPT beyond the standard form including canard theory, concrete applications, and instructive qualitative models. It contains many illustrations and key pointers to the existing literature. The target audience are senior undergraduates, graduate students and researchers interested in using the GSPT toolbox in nonlinear science, either from a theoretical or an application point of view. Martin Wechselberger is Professor at the School of Mathematics & Statistics, University of Sydney, Australia. He received the J.D. Crawford Prize in 2017 by the Society for Industrial and Applied Mathematics (SIAM) for achievements in the field of dynamical systems with multiple time-scales.

Science, the Singular, and the Question of Theology explores the role that the singular plays in the theories of science of Robert Grosseteste, Thomas Aquinas, Duns Scotus, William of Ockham, Marsilius of Inghen, and Pierre d'Ailly. It pursues the question specifically in relation to the question of whether theology is a science. The work argues that the main issue in debates concerns whether theology is a science and how to provide a 'rational ground' for existing singulars. Science, the Singular, and the Question of Theology exposes how, on the eve of modernity, existing singulars were freed from the constraints of rational ground.

This book surveys some topics in the rapidly developing areas of regular and singular boundary value problems. It also provides a detailed account of the current state of the literature on existence theory for ordinary differential equations. Results are presented for finite and semi-infinite intervals. Singularities in both independent and dependent variables are discussed.