The Satisfying Lie


Book Description

Dreams are often deferred by people, places, or things as is the case for Marley. Anxious to take the city of Chicago for a new ride on the music train, she becomes overtaken by success and quickly becomes the blues instead of singing them.




Her Boldest Lie: An unbelieveably gripping domestic suspense novel with a satisfying end


Book Description

Marcheline Fay claimed the father of her child wasn't in the picture. Now her daughter is all grown up and asking questions. When a decades-old letter gets mailed without Marcheline's permission, the lie she told might not be enough to keep them safe. Scrambling to find out who knows what and at risk of losing it all, Marcheline must reopen old wounds to make things right. Will he come after her? How will she face his accusations without sacrificing her hard-earned business empire? And will her family ever look at her the same? Her Boldest Lie is the third book in the Rosemary Run Series of domestic thrillers. About the Rosemary Run Series: In the charming Northern California town of Rosemary Run, there's trouble brewing below the picture-perfect surface. Don't let the manicured lawns and stylish place settings fool you. Nothing is exactly as it seems. Secrets and lies threaten to upend the status quo and destroy lives when— not if— they're revealed. With surprising twists and turns that will keep you guessing to the end, each Rosemary Run novel features a different woman's nail-biting story. The series is ongoing and books can be read in any order.




Sometimes I Lie


Book Description

My name is Amber Reynolds. There are three things you should know about me: 1. I’m in a coma. 2. My husband doesn’t love me anymore. 3. Sometimes I lie. Amber wakes up in a hospital. She can’t move. She can’t speak. She can’t open her eyes. She can hear everyone around her, but they have no idea. Amber doesn’t remember what happened, but she has a suspicion her husband had something to do with it. Alternating between her paralyzed present, the week before her accident, and a series of childhood diaries from twenty years ago, this brilliant psychological thriller asks: Is something really a lie if you believe it's the truth?







Advances in Geometry and Lie Algebras from Supergravity


Book Description

This book aims to provide an overview of several topics in advanced differential geometry and Lie group theory, all of them stemming from mathematical problems in supersymmetric physical theories. It presents a mathematical illustration of the main development in geometry and symmetry theory that occurred under the fertilizing influence of supersymmetry/supergravity. The contents are mainly of mathematical nature, but each topic is introduced by historical information and enriched with motivations from high energy physics, which help the reader in getting a deeper comprehension of the subject.




Introduction to the AdS/CFT Correspondence


Book Description

Providing a pedagogical introduction to the rapidly developing field of AdS/CFT correspondence, this is one of the first texts to provide an accessible introduction to all the necessary concepts needed to engage with the methods, tools and applications of AdS/CFT. Without assuming anything beyond an introductory course in quantum field theory, it begins by guiding the reader through the basic concepts of field theory and gauge theory, general relativity, supersymmetry, supergravity, string theory and conformal field theory, before moving on to give a clear and rigorous account of AdS/CFT correspondence. The final section discusses the more specialised applications, including QCD, quark-gluon plasma and condensed matter. This book is self-contained and learner-focused, featuring numerous exercises and examples. It is essential reading for both students and researchers across the fields of particle, nuclear and condensed matter physics.




Geometric Methods in Physics XXXIX


Book Description

This volume collects papers based on lectures given at the XXXIX Workshop on Geometric Methods in Physics, held in Białystok, Poland in June 2022. These chapters provide readers an overview of cutting-edge research in geometry, analysis, and a wide variety of other areas. Specific topics include: Classical and quantum field theories Infinite-dimensional groups Integrable systems Lie groupoids and Lie algebroids Representation theory Geometric Methods in Physics XXXIX will be a valuable resource for mathematicians and physicists interested in recent developments at the intersection of these areas.




Discriminant Equations in Diophantine Number Theory


Book Description

The first comprehensive and up-to-date account of discriminant equations and their applications. For graduate students and researchers.




New Developments in Lie Theory and Their Applications


Book Description

Representation theory, and more generally Lie theory, has played a very important role in many of the recent developments of mathematics and in the interaction of mathematics with physics. In August-September 1989, a workshop (Third Workshop on Representation Theory of Lie Groups and its Applications) was held in the environs of C6rdoba, Argentina to present expositions of important recent developments in the field that would be accessible to graduate students and researchers in related fields. This volume contains articles that are edited versions of the lectures (and short courses) given at the workshop. Within representation theory, one of the main open problems is to determine the unitary dual of a real reductive group. Although this prob lem is as yet unsolved, the recent work of Barbasch, Vogan, Arthur as well as others has shed new light on the structure of the problem. The article of D. Vogan presents an exposition of some aspects of this prob lem, emphasizing an extension of the orbit method of Kostant, Kirillov. Several examples are given that explain why the orbit method should be extended and how this extension should be implemented.




Symplectic Manifolds with no Kaehler structure


Book Description

This is a research monograph covering the majority of known results on the problem of constructing compact symplectic manifolds with no Kaehler structure with an emphasis on the use of rational homotopy theory. In recent years, some new and stimulating conjectures and problems have been formulated due to an influx of homotopical ideas. Examples include the Lupton-Oprea conjecture, the Benson-Gordon conjecture, both of which are in the spirit of some older and still unsolved problems (e.g. Thurston's conjecture and Sullivan's problem). Our explicit aim is to clarify the interrelations between certain aspects of symplectic geometry and homotopy theory in the framework of the problems mentioned above. We expect that the reader is aware of the basics of differential geometry and algebraic topology at graduate level.