Technological improvements are needed so that wind, solar and hydrogen can be more feasible parts of the energy equation.
需要改进技术，提高风能、太阳能和氢能在能源等式中的可行性。
That's what we're going to cover in terms of the energy portion of the Schrodinger equation.
这就是我们要讨论的关于薛定谔方程的能量部分。
It was not long before a new difficulty appeared.Namely, working with this equation, one found that the electron had states of negative energy.
随即一个新问题就被发现了，那就是，在解这个方程的时候，我们会发现电子有负能量的能级。
It was not long before a new difficulty appeared. Namely, working with this equation, one found that the electron had states of negative energy.
随即一个新问题就被发现了，那就是，在解这个方程的时候，我们会发现电子有负能量的能级。
Plug more mass into Einstein's most famous equation and the energy produced increases as well.
将更多的质量塞入爱因斯坦最著名的方程中，产生的能量也会增加。
So if we want to solve for ionization energy, we can just rearrange this equation.
因此，要想解出电离能，我们只需要将这个方程中的项变换一下位置。
As is best shown in the equation E=MC2, energy and matter are fundamentally connected.
正如著名的方程式E=MC2 所示，能量与物质紧密相连。
All right, so that's what we're going to cover in terms of the energy portion of the Schrodinger equation.
好，这就是我们要讲的，关于薛定谔方程能量的部分。
To ensure apples are compared with apples, the other side of the equation has to take into account all the energy wasted in refining and transporting the petrol and pumping it into a car.
为了保持等式两边相等，另一边则应是在提纯、运输和加油时所消耗的能量。
And thanks to our equation simplified here, it's very easy for us to figure out what actually the allowed energy levels are.
由于有了简化的方程，我们很容易看出，这些允许的能级在那里。
Einstein's famous equation, E=mc2, outlines how energy is equivalent to mass times the square of the speed of light.
这个道理可以参考著名的爱因斯坦质能方程式，E=mc2,能量E是质量m乘以光速c的平方项。
But underlying that simple energy-in, energy-out equation is a complex, and so far inexorable, interplay between powerful physiological and societal forces.
但是，看似简单的能量摄入与能量消耗平衡式其实很复杂，而且在强大的生理需求和社会力量共同作用下，变得冷酷无情。
We're going to be looking at the solutions to the Schrodinger equation for a hydrogen atom, and specifically we'll be looking at the binding energy of the electron to the nucleus.
我们将研究下氢原子薛定谔方程的解，特别是电子和核子的结合能，我们将研究这部分。
Secondly, Aiming at classical mathematics model of Multi-machine System, state equation and transient energy function are putted forward in the center of angle.
针对多机系统的经典数学模型，给出多机系统在角度中心下的状态空间方程及其暂态能量函数。
By using a nonlinear equation satisfied the charge operator, the spectrum is calculated exactly in energy basis for each cell.
根据电荷算符满足的非线性运动方程，在各单元能量基上，精确地计算了能谱。
Thus, based on effect coefficient harmonic resolution and energy optimal resolution equation are established, which is shown by very simple expression.
为此，建立了基于影响系数的协调方程和能量最优解析方程，使拉力分布的最优解呈显式表示。
A method for resolving the energy equation of the circular microchannel, which considers axial heat conduction, temperature jump, velocity slip and thermal entrance is presented.
提出了一种考虑轴向热传导、速度滑移、温度跳跃和入口效应情况下圆形微通道能量方程的求解方法。
Based on the energy equation of hydrodynamics, the distribution of velocity and pressure in the classifier was analyzed.
利用流体力学的能量方程，分析了分级机内的速度和压力分布。
Number of failure cycles is calculated depending on fatigue life prediction equation based on the energy analysis.
通过基于以能量为基础的疲劳寿命预测公式预测焊点的失效循环数。
Using true-amplitude one-way wave equation, the energy loss by geometric diffusion can be compensated.
采用真振幅单程波动方程进行计算，补偿了几何扩散造成的能量损失；
Finally the relationship of the components in field energy balance equation is analysed.
在此基础上分析了田间能量平衡方程中各分量间的比例关系。
The mathematics model was established based on flow characteristics of reverse flow diverters (RFD) by the using of energy equation.
针对压冲流体在可逆流体换向装置(RFD)中的流动特性，以能量方程为基础建立数学模型。
An energy equation that incorporates a heat transfer model of porous medium is developed based on the first thermodynamic law.
以热力学第一定律为基础，引入多孔介质换热模型，建立了多孔介质发动机的能量方程。
The nonlinear energy integral equation describing the evolution of ion density has been derived.
导出了描述离子密度变化的非线性的能量积分方程。
Transient energy equation was solved by fully implicit control-volume method.
瞬态能量方程由全隐式控制容积法求解。
Equation expresses the principle of minimum potential energy.
方程表示出最小势能原理。
The relationship between local mean wind speeds and swell significant wave heights for long period has quantitatively estimated from the superposition equation of energy.
并从能量叠加平衡方程，近似定量估计出大洋中长历时涌浪有效波高与局地平均风速的关系。
So we use an analytic solution algorithm to solve the three-temperature energy equation, which makes the calculation much simpler.
所以我们采用了一种求解析解的算法对三维三温能量方程求解，使得计算量大大减少。
So we use an analytic solution algorithm to solve the three-temperature energy equation, which makes the calculation much simpler.
所以我们采用了一种求解析解的算法对三维三温能量方程求解，使得计算量大大减少。
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