Titlebook: Quantum versus Classical Mechanics and Integrability Problems; towards a unificatio Maciej B?aszak Book 2019 Springer Nature Switzerland AG

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Maciej B?aszakrs. Despite the fact that models of the individual information diffusion process abound in literature, modeling the competition process is left unaddressed. Here, we propose two models: (1) LMPP: a probabilistic linear framework that unifies influence of different factors contributing to popularity

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Maciej B?aszakeneral network structures in an . manner. These simplified frameworks lack many features of real-world networks and problem contexts that can dramatically impact transmission dynamics, and therefore, backwards inference of the transmission process. Moreover, the features that distinguish foodborne d

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Maciej B?aszakason why these platforms share a good number of functionalities, e.g., personal communication channels, broadcasted status updates, easy one-step information sharing, and news feeds exposing broadcasted content. As a result, online social networks are an interesting field to study an online social b

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Maciej B?aszakess connected individuals much more prone to change their opinions than more-connected ones or vice versa) lead to a steeper growth of consensus time with the system size, making the ordering process slower in general. Numerical simulations on quenched networks show that the HMF theory is able to pr

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ess connected individuals much more prone to change their opinions than more-connected ones or vice versa) lead to a steeper growth of consensus time with the system size, making the ordering process slower in general. Numerical simulations on quenched networks show that the HMF theory is able to pr

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Introduction,f the kinetic part, quadratic in momenta, and the potential part, position dependent. Since then, the Hamiltonian mechanics has developed into an independent general theory allowing to describe a much wider class of dynamical systems than only particle dynamics on some configuration space (base spac

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Classical Separability Theory,ars of efforts, a few different constructive methods were suggested. Obviously, the knowledge of all constants of motion for a given Liouville integrable system is not enough. Some extra information is required.

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Book 2019d. In particular, the book presents a modern geometric separability theory, based on bi-Poissonian and bi-presymplectic representations of finite dimensional Liouville integrable systems and their admissible separable quantizations..The book contains also a generalized theory of classical St?ckel tr

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issonian and bi-presymplectic representations of finite dimensional Liouville integrable systems and their admissible separable quantizations..The book contains also a generalized theory of classical St?ckel tr978-3-030-18381-3978-3-030-18379-0