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Titlebook: Recent Advances in Pure and Applied Mathematics; Francisco Ortegón Gallego,Juan Ignacio García Garc Book 2020 The Editor(s) (if applicable

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P. B. Gilkey,X. Valle-Regueirosponses or escape-oriented behaviour. Both modes occur during aggressive encounters between individuals of the same species. Studies of drug-induced changes in aggression particularly in rodents are very numerous. However, few studies have investigated flight behaviour even though it occurs in all s
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,Parametric Solutions to a Static Fourth-Order Euler–Bernoulli Beam Equation in Terms of Lamé Functisolution. One of these families is expressed in terms of the Weierstrass .-function and .-function whereas two of them are given in terms of either trigonometric or hyperbolic functions. Graphical representations of particular solutions are also shown for different values of the arbitrary constants of integration.
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Poisson Algebras and Graphs,h (., .) to . relative to .. By arguing on this graph we show that . decomposes as a direct sum of ideals, each one being associated to one connected component of (., .). Also the minimality of . and the division property of . are characterized in terms of the weak symmetry of the graph.
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Book 2020cts are covered, ranging from abstract algebra, including Lie algebras, commutative semigroups, and differential geometry, to optimization and control in real world problems such as fluid mechanics, the numerical simulation of cancer PDE models, and the stability of certain dynamical systems. The bo
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Regularisation in Ejection-Collision Orbits of the RTBP,ry restrictive values of the Jacobi constant .. For different values of . some new types of ejection-collision orbits are found. The concept of .-ejection-collision orbit is introduced and numerical explorations are carried out which show a very rich dynamics when Hill regions contain both primaries
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On Local Algebras of Maximal Algebras of Jordan Quotients,eumann regular in the maximal algebra of quotients. We prove that for such elements both constructions (local algebras and maximal algebras of quotients) commute. As a consequence we obtain that maximal algebras of quotients of strongly prime Jordan algebras with nonzero local PI-algebras are ration
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On the Numerical Behavior of a Chemotaxis Model with Linear Production Term,ration, defined in a bounded domain. Firstly, we comment some properties of the models considering different production terms of potential type. Afterwards, for the linear production case, we construct some fully discrete finite element schemes approaching this model, for which we analyze several pr
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