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Have you ever had nightmares? Yes, all of us have. John, the protagonist, is no exception. However, his nightmares are frighteningly similar to his reality... Feeling that something's wrong with his dreams and that he is in danger, John tries to make everything right alone, but eventually fails... His wife is fixated on her own problems, all his friends are gone and his family ties were broken years ago. John has problems at work, problems at home… Only you can help him break out of this endl...

TYPICAL RUSSIAN QUARANTINE is the story of an ordinary guy named Petya. When the holidays were announced in Russia, he honestly stayed at home, but one day he had to go out for buckwheat and he met people on his way who were frying kebabs... Throwing aside the skewers, they rushed at Petya, but it's good that he has a weapon with him. Petya as a true Russian man- does not give up. He started a desperate battle against barbecue lovers. In this game, you have to defend yourself against waves of...

This book convenes and deepens generic results about spectral measures, many of them available so far in scattered literature. It starts with classic topics such as Wiener lemma, Strichartz inequality, and the basics of fractal dimensions of measures, progressing to more advanced material, some of them developed by the own authors. A fundamental concept to the mathematical theory of quantum mechanics, the spectral measure relates to the components of the quantum state concerning the energy levels of the Hamiltonian operator and, on the other hand, to the dynamics of such state. However, these correspondences are not immediate, with many nuances and subtleties discovered in recent years. A valuable example of such subtleties is found in the so-called “Wonderland theorem” first published by B. Simon in 1995. It shows that, for some metric space of self-adjoint operators, the set of operators whose spectral measures are singularcontinuous is a generic set (which, for some, is exotic). Recent works have revealed that, on top of singular continuity, there are other generic properties of spectral measures. These properties are usually associated with a number of different notions of generalized dimensions, upper and lower dimensions, with dynamical implications in quantum mechanics, ergodicity of dynamical systems, and evolution semigroups. All this opens ways to new and instigating avenues of research. Graduate students with a specific interest in the spectral properties of spectral measure are the primary target audience for this work, while researchers benefit from a selection of important results, many of them presented in the book format for the first time.

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