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Lucy, Among the Vampires is a suspense and mystery novel that immerses you in the hidden world of vampires, magic, and ancient secrets. Lucy Levi, a sixteen-year-old girl, lives a lonely life marked by the indifference of her parents, who spend their nights working in a bar. Her only company are books on occultism, magic, and supernatural creatures, which have made her an avid fan of esotericism. Everything changes when a group of vampires kidnaps Lucy with the intention of sacrificing her in a dark ritual. But in an unexpected twist, the young girl discovers that she has a much deeper connection with these creatures of the night than she ever imagined. Lucy is the daughter of vampires who broke one of their species' most sacred rules: never having offspring. Now, Lucy must learn to live in the darkness, embrace her new identity, and face the consequences of a destiny that has marked her forever. What begins as a horror story turns into a reflection on power, fate, and inner struggle. Throughout this novel, the author presents a fresh perspective on Satanism, exploring its philosophical and moral principles, challenging traditional views, and showing a more human side of what is perceived as "dark." If you enjoy vampire stories with a unique twist, where intrigue, unexpected turns, and social critique come together, Lucy, Among the Vampires will take you on a fascinating journey that will keep you on the edge of your seat.

The aim of this monograph is to present a self-contained introduction to some geometric and analytic aspects of the Yamabe problem. The book also describes a wide range of methods and techniques that can be successfully applied to nonlinear differential equations in particularly challenging situations. Such situations occur where the lack of compactness, symmetry and homogeneity prevents the use of more standard tools typically used in compact situations or for the Euclidean setting. The work is written in an easy style that makes it accessible even to non-specialists. After a self-contained treatment of the geometric tools used in the book, readers are introduced to the main subject by means of a concise but clear study of some aspects of the Yamabe problem on compact manifolds. This study provides the motivation and geometrical feeling for the subsequent part of the work. In the main body of the book, it is shown how the geometry and the analysis of nonlinear partial differential equations blend together to give up-to-date results on existence, nonexistence, uniqueness and a priori estimates for solutions of general Yamabe-type equations and inequalities on complete, non-compact Riemannian manifolds.