harmonic oscillator

This paper analyzes briefly the nature of harmonic oscillator in the coordinate representation the momentum representation.

本文简要分析了在坐标表象、动量表象、粒子数表象中一维谐振子的性质.

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Thermodynamical property of the harmonic oscillator with electrical charge in the electric field under high temperature and weak degeneration

电场中带电谐振子在高温弱简并情况下的热力学性质

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Consider the density matrix of a harmonic oscillator at finite temperature.

考虑有限温度下的简振子的密度矩阵.

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In this paper, the series solution and the operator method of linear harmonic oscillator are discussed.

本文讨论了线性谐振子的级数解和算符法,导出了两者之间的关系.

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For a harmonic oscillator the energy levels are evenly spaced.

对谐振子来说,能级是等间隔的.

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The calculation method for the vibrational partition sums Qvib used is the harmonic oscillator approximation.

其中,转动配分函数考虑了离心扭曲修正,振动配分函数采用谐振子近似.

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In this paper we discuss harmonic oscillator in an electromagnetic field in the electric dipole approximation.

本文讨论了电偶极近似条件下的电磁相互作用.

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The harmonic oscillator is an exceptionally important example of periodic motion.

谐振子在周期运动中是特别重要的.

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In this paper we discuss harmonic oscillator in an electromagnetic field in the electric dipole approximation. Effects of the Dipole-Dipole Interaction on the Atomic Dynamic Behavior and the Squeezing of Light

本文讨论了电偶极近似条件下的电磁相互作用.偶极&偶极相互作用对原子行为和光场压缩的影响

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A harmonic oscillator with time dependent frequency is studied using double wave function theory.

用双波函数理论研究了频率含时的谐振子.

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This paper deals with analytical approximate solutions to the Duffing-Harmonic oscillator by a new method.

用一种新方法研究达芬 - 谐波振子的解析逼近解.

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The polynomial factors in the harmonic-oscillator wave functions are called Hermite polynomials after a French mathematician.

谐振子波函数的多项式因子随一法国数学家之名而叫做厄米多项式.

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Useing the unitary transformation and the invariance theory the damping harmonic oscillator is studied respectively.

应用u变换与不变量理论,求解一维量子阻尼振子.

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V1 represents a small potential of the order of 1/ M of a simple harmonic oscillator. A tensor force is also introduced to account for the splitting of energy levels of the states with the same spin and orbital angular momentum.

V1代表数量级为1/M的简谐振子位阱，另外还引入一个张量力来解释自旋和轨道角动量相同态的能级分裂。

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We can work out positions of a harmonic oscillator by numerical methods.

我们可以按数值方法计算简谐振子的位置.

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