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PROCEDURE FOR COMPUTATION OF TRANSIENT PROCESSES IN COMPLEX ELECTRIC NETWORKS WITH DISTRIBUTED PARAMETERS

机译:具有分布参数的复杂网络中暂态过程的计算过程

摘要

FIELD: electrical engineering. SUBSTANCE: obtained formulas enable transient process to be implemented in any nodal point of complex electric network, in particular, in long lines. Section of network can have any length as proper relations are obtained by precision integration. Apart from this nodal load with any complex resistance can be accounted which enhances efficiency of proposed procedure. In correspondence with proposed procedure boundary-value problem of finding of presentation of boundary currents through presentation of boundary voltages is solved for separate sections of network with constant characteristics for which differential equations Laplace transform can be applied. Then Kirchoff equations expressing condition of equality of sum of currents coming to nodal point to zero are formulated and later one plots amplitude-phase-frequency characteristics supposing p=iω. Finally transient process for nodal point of electric network is formulated by plotted amplitude--phase- frequency characteristic by formula of numerical integration which is equivalent to inverse Laplace transform, where ReU(iω) is real part of amplitude-phase-frequency characteristic. EFFECT: possibility of usage of obtained procedure for complex electric networks. 4 dwg
机译:领域:电气工程。实质:所获得的公式使瞬变过程可以在复杂电网的任何节点(特别是长线路)中实施。网络部分可以具有任意长度,因为通过精密积分可以获得适当的关系。除了这种节点负载外,还可以考虑任何复杂的电阻,从而提高了所提出程序的效率。对应于所提出的程序,通过具有恒定特性的网络的独立部分解决了通过边界电压的表示找到边界电流的表示的边值问题,可以对其应用微分方程式拉普拉斯变换。然后,形成表示节点的电流之和等于零的相等条件的Kirchoff方程,随后用p =iω绘制幅度-相位-频率特性。最后,通过绘制振幅-相位-频率特性,通过公式,等效于逆Laplace变换,其中ReU(iω)是幅度-相位-频率特性的真实部分。效果:将获得的过程用于复杂电网的可能性。 4 dwg

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