电力系统自动化
電力繫統自動化
전력계통자동화
AUTOMATION OF ELECTRIC POWER SYSTEMS
2012年
12期
49-54,106
,共7页
束洪春%安娜%董俊%田鑫萃
束洪春%安娜%董俊%田鑫萃
속홍춘%안나%동준%전흠췌
高压直流输电%分形维数%高阻接地故障%物理实体边界
高壓直流輸電%分形維數%高阻接地故障%物理實體邊界
고압직류수전%분형유수%고조접지고장%물리실체변계
high-voltage direct current (HVDC)%fractal dimension%high impedance fault%physical entity boundary
对高压直流输电线路内部、外部故障进行仿真计算和分析发现:由直流输电线路平波电抗器和直流滤波器构成的物理实体边界对高频分量具有很强的衰减作用,使得外部接地故障下直流输电线路两端量测的故障线模电压短窗时域波形极为平滑,其分形维数为1;而内部接地故障下线路两端量测的故障线模电压短窗时域波形的高频含量高,其分形维数远大于1。据此,形成以单端故障线模电压的分形维数计算为基础的直流输电线路故障识别算法。大量PSCAD仿真实验表明,所提算法有效、可靠。通过对高、低阻故障下的波形特征及其盒维数计算机理的分析,揭示了所提算法具有耐受高阻能力的原因。
對高壓直流輸電線路內部、外部故障進行倣真計算和分析髮現:由直流輸電線路平波電抗器和直流濾波器構成的物理實體邊界對高頻分量具有很彊的衰減作用,使得外部接地故障下直流輸電線路兩耑量測的故障線模電壓短窗時域波形極為平滑,其分形維數為1;而內部接地故障下線路兩耑量測的故障線模電壓短窗時域波形的高頻含量高,其分形維數遠大于1。據此,形成以單耑故障線模電壓的分形維數計算為基礎的直流輸電線路故障識彆算法。大量PSCAD倣真實驗錶明,所提算法有效、可靠。通過對高、低阻故障下的波形特徵及其盒維數計算機理的分析,揭示瞭所提算法具有耐受高阻能力的原因。
대고압직류수전선로내부、외부고장진행방진계산화분석발현:유직류수전선로평파전항기화직류려파기구성적물리실체변계대고빈분량구유흔강적쇠감작용,사득외부접지고장하직류수전선로량단량측적고장선모전압단창시역파형겁위평활,기분형유수위1;이내부접지고장하선로량단량측적고장선모전압단창시역파형적고빈함량고,기분형유수원대우1。거차,형성이단단고장선모전압적분형유수계산위기출적직류수전선로고장식별산법。대량PSCAD방진실험표명,소제산법유효、가고。통과대고、저조고장하적파형특정급기합유수계산궤리적분석,게시료소제산법구유내수고조능력적원인。
The existing physical entity boundary consisted by smoothing reactor and DC filters makes high frequency component attenuated strongly through simulating and analyzing the internal and external fault voltage of high-voltage direct current (HVDC) transmission lines. The aerial mode voltage of two terminals of the line is smooth in short time window when external fault occurs, which makes its fractal dimension equal to one; while for internal faults, the fractal dimension is larger than one, because the transient voltage contains more high frequency components. The internal and external faults identification algorithm based on fractal dimension of the single-ended is proposed. The proposed method is proven effective and reliable through massive PSCAD simulations. The reason of proposed method having high fault resistance tolerance is analyzed by discussing waveform features on condition of various fault resistance and the mechanism of box dimension computation.