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Construction of new exact rational solutions to the veselov-novikov equation and new exact rational potentials for the two-dimensional schrodinger stationary equation by the (partial deriv)-bar-dressing method

机译:(偏导)-杆修整法构造veselov-novikov方程的新精确有理解和二维schrodinger平稳方程的新精确有理势

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摘要

With the help of the Zakharov-Manakov (partial deriv)-bar-dressing method, the scheme of obtaining exact rational solutions to the well-known two-dimensional Veselov-Novikov integrable nonlinear equation and exact rational potentials for the two-dimensional Schrodinger stationary equation corresponding to wave functions with multiple poles is developed. As an example, new exact rational nonsingular and singular solutions to the Veselov-Novikov equation and the corresponding exact rational potentials for the two-dimensional Schrodinger stationary equation with multiple second-order poles are obtained.
机译:借助Zakharov-Manakov(偏导)-杆修整方法,该方案获得了著名的二维Veselov-Novikov可积非线性方程的精确有理解和二维Schrodinger平稳的精确有理势的方案建立了对应于多极波函数的方程。例如,获得了Veselov-Novikov方程的新的精确有理非奇异和奇异解,以及具有多个二阶极点的二维Schrodinger平稳方程的相应精确有理势。

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