Zhiqiang Wang

most citedReducibility of 1-D Quantum Harmonic Oscillator with Decaying Conditions on the Derivative of Perturbation Potentials

9 citations · 9 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2023

Reducibility of 1-D quantum harmonic oscillator with new unbounded oscillatory perturbations

Jin Xu, Jiawen Luo, Zhiqiang Wang +1

Enlightened by Lemma 1.7 in \cite{LiangLuo2021}, we prove a similar lemma which is based upon oscillatory integrals and Langer's turning point theory. From it we show that the Schr…

math-ph2021★ 9 cited

Reducibility of 1-D Quantum Harmonic Oscillator with Decaying Conditions on the Derivative of Perturbation Potentials

Zhenguo Liang, Zhiqiang Wang

We prove the reducibility of 1-D quantum harmonic oscillators in $R$ perturbed by a quasi-periodic in time potential $V (x, ω t)$ under the following conditions, namely there…

math-ph2021

Reducibility of Quantum Harmonic Oscillator on $R^{d}$ Perturbed by a Quasi-periodic Potential with Logarithmic Decay

Zhenguo Liang, Zhiqiang Wang

We prove the reducibility of quantum harmonic oscillators in $R^{d}$ perturbed by a quasi-periodic in time potential $V (x, ω t)$ with $logarithmic decay$ . By a new est…

Reducibility of 1-D quantum harmonic oscillator with new unbounded oscillatory perturbations

Reducibility of 1-D Quantum Harmonic Oscillator with Decaying Conditions on the Derivative of Perturbation Potentials

Reducibility of Quantum Harmonic Oscillator on Rd Perturbed by a Quasi-periodic Potential with Logarithmic Decay

Reducibility of Quantum Harmonic Oscillator on $R^{d}$ Perturbed by a Quasi-periodic Potential with Logarithmic Decay