Titlebook: Hamiltonian Partial Differential Equations and Applications; Philippe Guyenne,David Nicholls,Catherine Sulem Book 2015 Springer Science+Bu

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The Physiology of Aggression and Defeatfunction. Let . be the ..-basis formed by eigenfunctions of the operator ?△ + . (.). For a complex function .(.), write it as .(.)?=?......(.) and set .. Then for any solution .(.,?.) of the linear equation . we have .(.(.,???))?=?.. In this work it is proved that if equation (?) with a sufficiently

Gastric

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AFFIX

,Hamiltonian Structure, Fluid Representation and Stability for the Vlasov–Dirac–Benney Equation,rac–Benney equation or in short V–D–B equation. As such it contains both new results and efforts to synthesize previous observations. One of main links between the different issues is the use of the energy of the system. In some cases such energy becomes a convex functional and allows to extend to t

GRATE

Analysis of Enhanced Diffusion in Taylor Dispersion via a Model Problem, infinite channel. Taylor observed in the 1950s that, in such a setting, the tracer diffuses at a rate proportional to 1∕., rather than the expected rate proportional to .. We provide a mathematical explanation for this enhanced diffusion using a combination of Fourier analysis and center manifold t

ethereal

Normal Form Transformations for Capillary-Gravity Water Waves, in the framework of Hamiltonian systems, for which the Hamiltonian energy has a convergent Taylor expansion in canonical variables near the equilibrium solution. We give an analysis of the Birkhoff normal form transformation that eliminates third-order non-resonant terms of the Hamiltonian. We also

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wall-stress

acetylcholine

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