PLC:Q03UDVCPU一個(gè) 定位模塊:運(yùn)動(dòng)模塊QD77MS4一個(gè) 三菱伺服MR-JE-20B兩個(gè)
用JOG模式控制2個(gè)伺服電機(jī)恒定轉(zhuǎn)速運(yùn)行,但是在實(shí)際監(jiān)視過(guò)程中,發(fā)現(xiàn),轉(zhuǎn)速恒定不下來(lái),總是在跳動(dòng),轉(zhuǎn)速如下
![](http://m.24x7lending.com/data:image/png;base64,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)
請(qǐng)問(wèn)大家,如何能控制2個(gè)伺服電機(jī)恒定轉(zhuǎn)速,或者控制在±1r/min的范圍內(nèi)跳動(dòng)。