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玻色

网络Bose; Boson; bosonic

玻色

网络释义

玻色

Bose

1924年，印度科学家玻色 (Bose) 将光子作为数量不守恒的粒子成功地导出了普朗克黑体辐射定律。爱因斯坦(Einstein) 将其推 …

Boson

为什么是玻色(Boson)? 玻色科技就是一个传递作用力的小粒子，我们希望收集全世界最优秀的，最顶尖的设备和技术，通过我 …

bosonic

...旋（pin），与绝对零度附近时呈现的超流性物态——玻色（bosonic）系统中。

S.Bose

boseeinsteindistributionlaw

核能专业英语词汇(B)_1898 - 豆丁网 ... boseeinsteindistributionlaw 玻色爱因斯坦分布 boseeinsteingas 玻色爱因斯坦气体 ...

例句：

Since the theory of the Bose -Fermi system is not complete yet, there are lots of issues to be discussed and solved .

目前，有关玻色费米混合体系性质的理论还不完善，仍有很多问题等待探讨和解决。

The only blot on his career was his suggestion that the Higgs boson could be relabelled the "God particle " .

其科学生涯中唯一的污点便是建议将希格斯玻色字重新命名为 “上帝粒子 ”。

But before long , Bose -Einstein condensates might be flying in the noses of aircraft and floating in the bows of submarines .

不过很快地，玻色爱因斯坦凝聚体或许就可以在机鼻中翱翔，或是在潜舰的舰首中乘风破浪。

The equation of state for an ideal Bose gas is derived by using the expressions of the pressure and particle number of an ideal Bose gas .

利用理想玻色气体的压强和粒子数密度表达式，导出了理想玻色气体的态方程。

With the time-dependent perturbation theory , the dynamics of a two-level system coupled to an Bose field is revisited .

从含时微扰论的角度出发，重新求解了与玻色场相耦合的两态系统的动力学。

The thermodynamic properties of the interacting finite size Bose gas caught in a quasi two dimensional harmonic trap are investigated .

研究了准二维谐振势阱中粒子数有限的非理想玻色气体的热力学性质。

"The volumes are astonishing , " said Bose T . George , a financial analyst at Keefe Bruyette & Woods "It 's like a casino . "

“交易量着实令人吃惊，”玻色 .T .乔治说到，他是一名 KBW 投资银行（KeefeBruyette&；Woods ）的金融分析师，“这就好象在玩赌博。”

The non hermitian invariants of time dependent one or two mode Boson system are constructed by using Boson annihilation operators .

本文利用玻色子湮灭算符构造了含时单、双模玻色系统的非厄密不变量。

Bose -Einstein condensates have been an attractive subjects in recent decades .

玻色 -爱因斯坦凝聚是近几十年来被广泛关注的课题。

The realization of Bose -Einstein condensation (BEC ) in 1995 is one of the most important achievements of laser cooling.

而 1995年玻色 —爱因斯坦凝聚（BEC ）的实现更是掀起了研究 BEC 及其应用的新高潮。

The feat , proposed by Albert Einstein and Satyendra Nath Bose in 1925 , could help shrink the size of electronic devices .

这一壮举最初是由爱因斯坦和玻色在 1925年时提出，现在它的实现会使电子设备尺寸再次缩小。

the physical realization of Bose -Einstein condensation and it's application are reviewed .

评述了玻色 -爱因斯坦凝聚的实现及其应用。

Now substance has the fifth form , ie , Bose -Einstein coherence state .

现在，物质又有了第五种形态，即玻色 -爱因斯坦凝聚态。

So we need charge Bose the transportation fee RMB1500.

因此，我们需要收取交通费 1500 元玻色。

Dynamics of a bright soliton in Bose -Einstein condensates with time dependent atomic scattering length in an expulsive parabolic potential

排斥势中随时间变化原子间相互作用的玻色 -爱因斯坦凝聚的亮孤子的动力学

Performance characteristics of an irreversible regenerative Brayton refrigeration cycle working with an ideal Bose gas

不可逆回热式玻色布雷顿制冷循环性能分析

Numerical Analysis of Bose -Einstein Condensation with Finite Number of Particles in a Two-Dimensional Harmonic Oscillator Potential

简谐势阱中有限粒子数二维玻色气体性质的数值分析

Thermodynamic Properties of a Weakly Interacting Bose Gas Trapped in a Harmonic Potential

谐振势中弱相互作用玻色气体的热力学性质

Evolution of a Dark Soliton in a Trapped Bose -Einstein Condensate with Three -Body Interactions

具有三体作用的玻色 -爱因斯坦凝聚暗孤子的演化

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