首页> 外国专利> Three-phase dual-layer fractional (Q = 4,5) POLYUSOPEREKLYUCHAEMAYA AGAINST 2P1 / 2P1 = 2/1 WINDING

Three-phase dual-layer fractional (Q = 4,5) POLYUSOPEREKLYUCHAEMAYA AGAINST 2P1 / 2P1 = 2/1 WINDING

机译:三相双层分数(Q = 4,5)反对2P1 / 2P1 = 2/1缠绕的聚醚醚酮

摘要

u0442u0440u0435u0445u0444u0430u0437u043du0430u00a0 u0434u0432u0443u0445u0441u043bu043eu0439u043du0430u00a0 u0434u0440u043eu0431u043du0430u00a0 (q = 4.5) u043fu043eu043bu044eu0441u043eu043fu0435u0440u0435u043au043bu044eu0447u0430u0435u043cu0430u00a0 against 2p1 / 2p2 = 2 / 1 phase wire connection schemes or / y / yy yy u0432u044bu043fu043eu043bu043du00a0u0435u043cu0430u00a0 at z = 6u04402q u043fu0430u0437u0430u0445 of Nu043au0433 = 6u04402 u043au0430u0442u0443u0448u0435u0447 for groups with a step out on u043fu0430u0437u0430u043c u0443u043fz / 2p1 at division of each phase in two parts, with the odd groups in one, even in the other and further the medium the points in each phase, u043eu0442u043bu0438u0447u0430u044eu0449u0430u00a0u0441u00a0 orderthe 2p1 / 2p2 = 3 / 2, 8 / 4, 12 / 6 concentric group of odd numbered coils are u043fu00a0u0442u0438u043au0430u0442u0443u0448u0435u0447u043du044bu0435 steps u0443u043fi = 11 - 2 (i - 1) numbers of turns (1 - x) wu043a coils with i = 1, 5 and (1 + x) wu043a coils with i = 3, and even che u0442u044bu0440u0435u0445u043au0430u0442u0443u0448u0435u0447u043du044bu0435 - 'u043fi = 10 - 2 (i - 1) with the number of cycles (1 + x) wu043a coils with i = 3, with wu043a u0432u0438u0442u043au0430u0445 other control groups, where z = 27 u0434u043bu00a0 2u04401 / 2u04402 = 4 / 2, z = 54 u0434u043bu00a0 2u04401 / 2u04402 = 8 / 4, z = 81 u0434u043bu00a0 2p1 / 2p2 = 12 / 6, (i = 1,...5 - the number of coils in the group u043du0430u0447u0438u043du0430u00a0 with the outside, 2wu043a - the number of turns of each groove in the value of x = 0.52.
机译:u0442 u0440 u0435 u0445 u0444 u0430 u0437 u043d u0430 u0445 u00a0 u0434 u0432 u0443 u0445 u0441 u043b u043e u0439 u043d u043d u0430 u00a0 u0434 u0434 u04340 u043d u0430 u00a0(q = 4.5) u043f u043e u043b u044e u0441 u043e u043f u0435 u0440 u0435 u043a u043b u044e u0447 u04447 u0430 u0435 u043c u0430 u0040 2p1 / 2p2 = 2 / 1相线连接方案或 / y / yy yy u0432 u044b u043f u043e u043b u043d u00a0 u0435 u043c u0430 u00a0 at z = 6 u04402q n043的u043f u0430 u0437 u0430 u0445 = 6 u04402 u043a u0430 u0442 u0443 u0448 u0435 u0447对于在 u043f u0430 u0437 u0430 u043c上退出的群组 u0443 u043fz / 2p1每相分为两部分,一个为奇数组,另一个为偶数,并在介质中进一步扩展了每个相中的点 u043e u0442 u043b u0438 u0447 u0430 u044e u0449 u0430 u00a0 u0441 u00a0顺序2p1 / 2p2 = 3 / 2,8 / 4,12 / 6个同心组的奇数编号线圈是 u043f u00a0 u0442 u0438 u043a u0430 u0442 u0443 u0448 u0435 u04 47 u043d u044b u0435步骤 u0443 u043fi = 11-2(i-1)匝数(1-x)w u043a线圈,其中i = 1、5和(1 + x)w u043a线圈i = 3,甚至是 u0442 u044b u0440 u0435 u0445 u043a u0430 u0442 u0443 u0448 u0435 u0447 u043d u044b u0435-' u043fi = 10-2(i-1)的周期数(1 + x)w u043a线圈的i = 3,其他控制组的w u043a u0432 u0438 u0442 u043a u0430 u0445,其中z = 27 u0434 u043b u00a0 2 u04401 / 2 u04402 = 4 / 2,z = 54 u0434 u043b u00a0 2 u04401 / 2 u04402 = 8 / 4,z = 81 u0434 u043b u00a0 2p1 / 2p2 = 12 / 6,(i = 1,... 5-外部的组 u043d u0430 u0447 u0438 u043d u0430 u00a0中的线圈数2w u043a-每个线圈的匝数x = 0.52

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