Titlebook: Mathematics in Computing; An Accessible Guide Gerard O’Regan Textbook 2020Latest edition Springer Nature Switzerland AG 2020 Calculus.Codi

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Gerard O’Reganven at a high speed. The algorithm of controlling the steering system during the lane change as proposed herein is the result of optimizing the control process by means of a reference model for the dynamics of vehicle motion with various degrees of simplification. The algorithm includes the determin

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Gerard O’Reganmple and predictable strategic situations (e.g. coordination). In this paper, we begin instead to explore economies where the overall payoff landscape is very complicated (rugged). We propose a model where the payoff of any agent changes in an unpredictable way as soon as any small variation in the

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Gerard O’Regansent experimental and numerical results concerning diverse bifurcation sequences associated with the dynamics of localized dissipative high currrent-density domains, so-called filaments. In particular, we discuss (i) the transition from a spatially uniform to a stable stationary filament, (ii) the b

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Gerard O’Reganuilibrium. They often involve switching behaviour, self-generated current or voltage oscillations, current filamentation, field domain formation and solid-state turbulence. In this paper the theory of such instabilities is reviewed with a special emphasis on recent progress in the description of cur

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Gerard O’Regans in the discrete case (see examples in Chap.?.), we are interested in the classification of their dynamics. After a short review of the basic concepts of Hamiltonian mechanics, we define integrability (and therewith regular motion) in Sect.?.. The non-integrability property is then discussed in Sec

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Gerard O’Regang the same audience.Endorsed by Giulio Casati, one of the le.The field of nonlinear dynamics and chaos has grown very much over the last few decades and is becoming more and more relevant in different disciplines. This book presents a clear and concise introduction to the field of nonlinear dynamics

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Gerard O’Regans in the discrete case (see examples in Chap.?.), we are interested in the classification of their dynamics. After a short review of the basic concepts of Hamiltonian mechanics, we define integrability (and therewith regular motion) in Sect.?.. Non-integrability is then discussed in Sect.?.. The add

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