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Hamiltonian mechanics / Calculus of variations / Lattice / Wave equation / Hamiltonian / Boussinesq approximation / Contributors to general relativity / Reciprocal lattice / Physics / Chemistry / Mathematical analysis


Commun. Math. Phys. 161, Communications in Mathematical Physics
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Edinburgh / /

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United States / /

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pence / /

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Carnegie Mellon University / Heriot-Watt University / /

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average potential energy / low energy limit / e -be / superquadratic potential energy / low energy range / higher energy / minimum energy / potential energy density / high energy / minimum energy equal / localized travelling wave solutions / minimum kinetic energy / energy scale / lower energy / non-integrable discrete systems / finite kinetic energy / kinetic energy / th lattice site / lattice systems / prescribed potential energy / low-energy waves / low-energy range / integrable systems / numerical solutions / potential energy / energy / /

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Fermi / /

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Jonathan A. D. Wattis Department of Mathematics / Carnegie Mellon University / Pittsburgh / Heriot-Watt University / /

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Jonathan A. D. Wattis / Scott Russell / /

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Pennsylvania / /

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