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惯性系    
相关语句
  inertial system
    Recent trends in the Lagrange equation's conversion and form from inertial system to non-inertial system,the application of energy theorem,energy conservation law,etc. are introduced.
    介绍了在非惯性系中建立动力学方程的方法,惯性系中拉格朗日方程在非惯性系中的转换形式,以及非惯性系中的能量定理和能量守恒定律的应用等研究成果。
短句来源
    The formula observed in inertial System S transformed by Galileo transformation in the System S′ is also the law observed in System S. The law of conservation of mechanic energy hold in any inertial System.
    本文阐述在惯性系S中看到的物理规律的数学表式 ,经伽利略变换为惯性系S′中的表式时 ,仍为S系看到的物理规律 ,而不是S′系看到的规律 ,从而论证机械能守恒规律在各惯性系都成立 .
短句来源
    The energy conservation equations in conventional inertial system and conventional terrestrial system are introduced.
    介绍了惯性系和地固系下的能量守恒方程。
短句来源
    This paper presents a transformation relation on the quantity of heat and temperature of thermodynamics system in relativity from one inertial system to another.
    文章给出了相对论情况下热力学系统从一个惯性系到另一个惯性系时热量及温度变换关系的另一种推证方法. 从而支持了奥特的结果,否定了普朗克的结果.
短句来源
    DISCUSION ON THE TRUTH OF INERTIAL FORCE IN THE NON—INERTIAL SYSTEM
    试论在非惯性系中惯性力的真实性
短句来源
更多       
  inertia system
    The Applications of Lagrange's Equation on Non -- Inertia System Dynamics
    拉氏方程对非惯性系动力学问题的应用
短句来源
    Resistant Vibration In No Inertia System
    非惯性系中的阻尼振动
短句来源
    Lorentz Transformations of Maxwell Equation in Different Inertia System
    不同惯性系麦克斯韦方程组的洛伦兹变换形式
短句来源
    THE CALCULATION OF THE SIMPLE PENDULUM PERIOD IN THE NON—INERTIA SYSTEM
    非惯性系中单摆周期的计算
短句来源
    Points out the formula v=V/λ,is applicable to any system of inertia, and wave frequency varies with its reference system (here,the inertia system); and presents a simple and effective method for analysing Doppor Effect.
    本文指出 v=V/λ适用于任何惯性系,波的频率随参考系而变化,该结论为分析多普勒效应提供了一种简明有效的方法。
短句来源
更多       
  inertial frame
    The equilibrium condition of forces experienced by a charged particle (it may be a free electron in conductor) in electromagnetic field should be E+v×B=0,because the Lorentz force formula F=q(E+v×B)is relativistic covariant. Hence E+v×B=0 hold true in any inertial frame of reference.
    由于洛伦兹力公式F =q(E +v×B)为相对论协变式 ,故带电粒子 (包括导体中的自由电子 )在电磁场中动态受力平衡条件即应为E +v×B =0 .这个条件是相对论协变的 ,即它在任何惯性系中均成立 .
短句来源
    THE SUPERIORITY OF LOCAL INERTIAL FRAME
    局部惯性系的优越性
短句来源
    A discussion on inertial frame of reference
    “惯性系”考(续)
短句来源
    The mining ship’s motions, including heave, pitch and roll which are defined as generalized heave in this dissertation and are main motions influencing the mining system, should be compensated to keep mining platform where the hoisting system located on and load suspended, having a stable pose with respect to the inertial frame.
    大洋采矿系统的船舶在海浪等的作用下产生的运动中,升沉、纵摇、横摇(本文定义为广义升沉运动)对大洋采矿系统的影响比较严重,应当进行补偿,使位于采矿平台上的扬矿管相对惯性系具有静止的位姿。
短句来源
    We demonstrate the constancy of Maxwell's equations in inertial frame.
    本文验证麦克斯韦方程组在惯性系中的不变性。
短句来源
更多       
  inertial frame
    The equilibrium condition of forces experienced by a charged particle (it may be a free electron in conductor) in electromagnetic field should be E+v×B=0,because the Lorentz force formula F=q(E+v×B)is relativistic covariant. Hence E+v×B=0 hold true in any inertial frame of reference.
    由于洛伦兹力公式F =q(E +v×B)为相对论协变式 ,故带电粒子 (包括导体中的自由电子 )在电磁场中动态受力平衡条件即应为E +v×B =0 .这个条件是相对论协变的 ,即它在任何惯性系中均成立 .
短句来源
    THE SUPERIORITY OF LOCAL INERTIAL FRAME
    局部惯性系的优越性
短句来源
    A discussion on inertial frame of reference
    “惯性系”考(续)
短句来源
    The mining ship’s motions, including heave, pitch and roll which are defined as generalized heave in this dissertation and are main motions influencing the mining system, should be compensated to keep mining platform where the hoisting system located on and load suspended, having a stable pose with respect to the inertial frame.
    大洋采矿系统的船舶在海浪等的作用下产生的运动中,升沉、纵摇、横摇(本文定义为广义升沉运动)对大洋采矿系统的影响比较严重,应当进行补偿,使位于采矿平台上的扬矿管相对惯性系具有静止的位姿。
短句来源
    We demonstrate the constancy of Maxwell's equations in inertial frame.
    本文验证麦克斯韦方程组在惯性系中的不变性。
短句来源
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  inertial system
Therefore, the contemporary sciences have not resolved some important problems in evolution of substance such as "time", peculiarity, non-inertial system, and fabricated information in quantitative analyses.
      
The principle of classical dynamics and Appell-Chetayev's assumption are extended to non-inertial frame, from which extended Mac-Millan's equation is derived for non-holonomic system in non-inertial system.
      
But this ephemeridic time scale then is not equal to the time coordinate of any inertial system.
      
A connection is made with the closely related situation which arises if one transforms from an inertial system to one which depends non-linearly on the time.
      
We show that the transformations specified by Russell (1971) and Hapgood (1992) are strictly correct only if the epoch-of-date inertial system is used.
      
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