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Approximate Constants of Motion for Vibrational Spectra of Many-OscillatorSystems with Multiple Anharmonic Resonances

机译:具有多个非谐振子的多振子系统振动谱的近似运动常数

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A theory of approximate dynamical constants of motion is presented forvibrational (and implicitly, rovibrational) spectra of polyatomics with multiple nonlinear resonances. The formalism is developed in terms of simple vector algebra. The theory is applied to Hamiltonians used in fits of experimental spectra of H2O, CHClF2, and acetylene, with attention to reduced dimension motion, assignability of spectra, and statistical analysis of chaotic spectra. The approximate constants may be of interest as bottlenecks to vibrational energy flow in polyatomics. They may also be useful in reducing the size of basis sets in quantum-mechanical calculations of rotation-vibration spectra.

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