solitons

solitons的基本解释

n.

孤立子, 孤波(soliton的复数形式)

与solitons相关的网络例句 [注：此内容来源于网络，仅供参考]

Based on the derived solutions, the nonpropagating light solitons(temporal light soliton and bight-dark pulse light soliton), propagating light solitons, and the neutralisation phenomena of light-solitons were constructed.

标 签 非线性光学联立薛定谔方程改进的映射法光孤子中和现象 nonlinear optics (1+1)-dimensional related to Schrdinger equation improved Riccati mapping approach light soliton the neutralisation phenomena

For example, it have not been pointed out whether the wavelength of signal light beams would effect the time of quasi-steady solitons; it have not been noticed that the electric field preserved in crystal might effect on forming photovoltaic solitons; it have not been reported the action of background light beams in forming screening-photovoltaic solitons and whether it can form polychromatic SPS, and so on.

例如准稳态孤子的形成过程中探测信号光的波长对孤子存在时间的影响；光折变晶体中原先驻留的内电场对形成光伏孤子的影响；背景光在形成屏蔽-光伏孤子中所起的作用以及复色光能否形成屏蔽-光伏孤子等等都未进行研究。

In this paper,a systematic direct perturbation method of dark solitons is found.Having analyzed the mistakes in earlier works on perturbation method for dark solitonsand essence of the direct perturbation method for bright solitons,we notice that to in-troduce the adjoint solutions of the squared Jost solutions and to prove the completenessare crucial to the problem.Giving up the unnecessary scheme of introducing the adjointoperator in the bright soliton case,we directly find the adjoint solutions by meetingthe demand for the orthogonality that inner product of the squared Jost solutions andits adjoint should be proportional to a δ function in the case of continuous spectra.The corresponding adjoint operator is thus found.Taking into account the reductiontransformation,we find a correct description for the completeness of the squared Jostsolutions and directly verify its validity with explicit expressions of the squared Jostsolutions.

本论文建立了系统的暗孤子直接微扰方法，在对前人关于暗孤子微扰方法的错误以及亮孤子直接微扰方法的本质作了充分的分析后，认识到引入平方Jost解的伴随解和证明完备性是问题的关键，撇开过去亮孤子情况首先引入伴随算子的非必要作法，直接从平方Jost解与其伴随解的内积在连续谱时正比于δ函数这一正交性要求出发，找出了伴随解，同时得出了应有的伴随算子，在考虑到约化变换性后，得到了暗孤子情况的平方Jost解的完备性的正确表述，并在单个暗孤子的情况利用平方Jost解的显式直接验证了它的正确性。

与solitons相关的网络解释 [注：此内容来源于网络，仅供参考]

solitons：孤立子,孤波

solids 固体 | solitons 孤立子,孤波 | solutions 溶液

optical solitons：光孤子

光阱:and optical trap | 光孤子:optical solitons | 光互连:Optical interconnection

Spatial-temporal solitons：时空孤子

放射外科:Intractable temporal epilepsy | 时空孤子:Spatial-temporal solitons | 时空关系:spatio-temporal relations

electromagnetism solitons：电磁孤波

电磁方程:electromagnetism | 电磁孤波:electromagnetism solitons | 电磁变换:electromagnetism transform

dark solitons：暗孤子

暗处理:Dark treatment | 暗孤子:dark solitons | 暗萌发:dark-germination.