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自然算符
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  natural operators
     Based on the theory of deformed Lie algebra, we construct a nonlinear spectrum generating algebra for the first Pschl Teller potential by use of the Hamiltonian and the natural operators.
     在形变李代数理论的基础上 ,利用哈密顿算符和自然算符 ,构造出第一类P schl Teller势的非线性谱生成代数 .
短句来源
     The Hamitonin and the natural operators of the symmetrical one-dimensional infinitely deep square potential well generate a nonlinear Liealgebra.
     对称一维无限深势阱的哈密顿算符和自然算符生成了一个非线性李代数。
短句来源
     In this paper, with the help of general uncertainty relation, we discuss the properties of the quantum fluctuation of natural operators in the eigenstates and coherent states of the nonharmonic oscillator
     本文利用广义测不准关系,讨论了在非简谐振子的能量本征态和相干态中自然算符的涨落的性质。
短句来源
     Using the Hamiltonian and the natural operators, we obtain a nonlinear spectrum-generating algebra for the symmetrical Poschl-Teller Potential. This algebra gives a new method with obvious physical meaning to describe and solve the quantum motion in the Potential, and can be regarded as a new deformation of the oscillator algebra.
     利用哈密顿和自然算符,构造出对称Poschl-Teller势的非线性谱生成代数,给出了一种描述和求解微观粒子运动的具有明显物理意义的新代数方法.当参数趋于零时,该代数成为振子代数,因而又可以看成是后者的一种新的非线性形变.
短句来源
     Using the Hamiltonian of symmetrical one dimersional infinitely deep square well potential and natural operators,we obtain its nonlinear spectrum and generating algebra,and get a class of new nonlinear coherent states on the basis of the nonlinear algebra obfained.
     利用对称一维无限深阱势的哈密顿算符和自然算符构造出该势场的非线性谱生成代数 ,并在此基础上得到了一种新的非线性相干态 .
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  相似匹配句对
     On Natural Appreciation of the Beautiful
     自然审美
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     The Natural Meaning
     自然的心迹
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     On the natural representation of two-mode squeezing operator——entangled state representation
     论双模压缩算符自然表象——纠缠态表象
短句来源
     Direction operator (?)
     引入了方向算符(?)
短句来源
     The Hamitonin and the natural operators of the symmetrical one-dimensional infinitely deep square potential well generate a nonlinear Liealgebra.
     对称一维无限深势阱的哈密顿算符自然算符生成了一个非线性李代数。
短句来源
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  natural operators
Via a prolonged system and tractor connection a diagram of differential operators is constructed which, when commutative, generates differential complexes of natural operators from the Yang-Mills detour complex.
      
Then we discuss the role of our transformations in the theory of the natural operators transforming a connection Γ on a fibred manifold Y→X and a linear connection Λ on X into a connection on the first jet prolongation J1Y→X of Y.
      
In this respect, a compilation of our 2-fibred manifold approach with the methods of natural operators theory is used.
      
We also determine all natural transformations of into itself and of into itself and we find all natural operators lifting projectable vector fields and horizontal one-forms from Y to .
      
Natural Operators Lifting Vector Fields to Bundles of Weil Contact Elements
      
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  natural operator
Since the affinity of the natural 434 repressor to its natural operator sites is in the 1 × 10-9 mol/L range, the observed binding affinity increase is remarkable.
      
A natural T-function on a natural bundle F is a natural operator transforming vector fields on a manifold M into functions on FM.
      
Finally note that the conjugate operator space of an operator space coalgebra has natural operator space coalgebra structure.
      


The Hamitonin and the natural operators of the symmetrical one-dimensional infinitely deep square potential well generate a nonlinear Liealgebra. This algebra is a spectrum-generating algebra, and has an explicit physical meaning.

对称一维无限深势阱的哈密顿算符和自然算符生成了一个非线性李代数。该李代数是一个谱生成代数,具有明显的物理意义。

In this paper, with the help of general uncertainty relation, we discuss the properties of the quantum fluctuation of natural operators in the eigenstates and coherent states of the nonharmonic oscillator

本文利用广义测不准关系,讨论了在非简谐振子的能量本征态和相干态中自然算符的涨落的性质。

Using the Hamiltonian and the natural operators, we obtain a nonlinear spectrum-generating algebra for the symmetrical Poschl-Teller Potential. This algebra gives a new method with obvious physical meaning to describe and solve the quantum motion in the Potential, and can be regarded as a new deformation of the oscillator algebra.

利用哈密顿和自然算符,构造出对称Poschl-Teller势的非线性谱生成代数,给出了一种描述和求解微观粒子运动的具有明显物理意义的新代数方法.当参数趋于零时,该代数成为振子代数,因而又可以看成是后者的一种新的非线性形变.

 
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