• Academics invent a mathematical equation for why people procrastinate.

    学者创造数学方程序解释人们的拖延症。

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  • Add, multiply, cosine, etc., can be combined to generate any mathematical equation we can think of.

    加、乘、余弦等的相互组合能产生任何我们可以想到的数学方程。

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  • It might seem an idle pastime but academics have come up with a mathematical equation for why people procrastinate.

    这也许会被视为无聊的消遣,然而已有学者提出数学方程序解释人们的拖延症。

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  • Unfortunately, neither CSS nor XSL-FO is capable of rendering a complicated mathematical equation or a bar of music.

    不幸的是,CSS和XSL - FO都不能呈现复杂的数学方程或一小节五线谱。

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  • Without them, the expression is just a mathematical equation that has no relationship to a surface.

    没有它们,表达式只是一个数学等式,它和表面没有任何联系。

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  • Particle removal is achieved by including the total linear feet of the system into the appropriate mathematical equation.

    微粒去除是通过将系统的总线性英尺数算入适当的数学方程序中来完成的。

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  • According to electrochemical theory, a mathematical equation for polarographic study on a metal complex system is derived.

    运用电化学原理,推导出适合于金属络合物体系极谱研究的数学方程。

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  • Fifth, we derive the mathematical equation of the instantaneous DOA, when the target moving in line and in the same plane as ULA.

    第五,根据目标运动轨迹,通过数学推导得出目标在线阵平面内做直线运动时的瞬时波达方向表达式。

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  • Based on this law, a distributing shape formula of the adhesive stress expressed by using a mathematical equation is also obtained.

    以此规律为基础,拟合成了用数学方程表达的粘接应力分布形态公式。

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  • Based on the theory of gas percolation, law of mass conservation and hydrodynamics, basic mathematical equation of gas flow model was established.

    依据瓦斯渗流理论、质量守恒定律和流体力学,建立了瓦斯流动数学模型的基本方程。

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  • After analyzing the relationship between the steady-state error of the system and the slope of the sliding surface, its mathematical equation is deduced.

    分析了系统的稳态误差与滑模平面斜率的关系,推导出其数学表达式。

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  • The usual practice is to reserve the word "law" for something that can be formulated in one or two sentences, with at most one simple mathematical equation.

    使用“定律”的地方通常是能够使用一两句话至多利用一个简单的数学公式就表达清楚的。

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  • This short article will explain how this shape works in the context of a camming device, and will explain the mathematical equation that defines the profile.

    本文将解释这种形状的剖面如何在攀登用凸轮上发挥作用,以及采用这种剖面的数学依据。

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  • The profile of the random curve is expressed not by mathematical equation but by discrete points, which makes it very difficult to evaluate the profile error.

    自由曲线的轮廓常用离散点来表示,而不是已知的数学方程,评定其轮廓度误差非常困难。

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  • The model takes into account the viscous effects of both liquid bridge and surrounding bath and includes these effects in a corresponding uniform mathematical equation group.

    该模型综合考虑了流体桥本身及外围液体浴槽的粘滞效应,将其纳入相应的统一的数理方程之中。

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  • A mathematical equation described by Euler method for simulating RTM process is established, and a finite element method with implicit time integration is used to solve this equation.

    建立了基于欧拉方法描述树脂传递模塑(rtm)工艺充模过程的基本数学方程,并采用有限元隐式时间积分方法对基本方程进行了数值求解。

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  • The paper researches designing method of the motion rule-divisible CAM mechanism, makes a detailed analysis of the mathematical equation, and builds the mathematical model of the CAM mechanism.

    研究了运动规律分段式凸轮机构设计方法与流程,对凸轮机构运动的数学公式进行了详细的分析和推导,建立了凸轮机构的数学模型。

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  • The snag mechanism is analysed for plain - knitted fabric with proposed physical model and mathematical equation of snag processing. A new testing method is designed and results are introduced.

    从理论上分析了纬平针织物钩丝的力学规律,提出了相应的物理模型和数学方程序,设计了新的钩丝测试方法。

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  • The snag mechanism is analysed for plain - knitted fabric with proposed physical model and mathematical equation of snag processing. A new testing method is designed and results are introduced.

    从理论上分析了纬平针织物钩丝的力学规律,提出了相应的物理模型和数学方程序,设计了新的钩丝测试方法。

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