还是以【电路板设计入门 第六天 记 20180426】里的元件表做范例。
1,元件组装面积
元件个体面积的计算方法,按照元件在电路板上的投影简单地分为矩形和圆形。
x,y分别代表矩形元件的长和宽,
d代表圆形元件的直径
2,电路系数![](data:image/png;base64,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)
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)
在这里因为只涉及到低压,电路系数就只有低压电路系数部分为1.1025
3,层系数![](data:image/png;base64,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)
元件总装面积 × 层系数 = 565 × 1.1025 × 1 ≈ 630
通常总装禁止面积估算为684,(仅当630分拆为30mm × 21mm时,其他拆分会得到不同的估算值。)
各边向外加算3mm,元件禁止区域。(36× 27-630) × 2
在这里 × 2是因为电路板正反两面都设定为元件禁止区域。
电路板的估算面积为 1350(对1314取整) 1314=684+630
电路板设计可行的面积,取系数为0.8, 1350/0.8 = 1687.5≈1700mm² 这个面积来说,对本设计就相对比较宽松一些了。可以拿着去和产品设计人员争取长度为50mm,宽度为34mm的板面了。如果产品设计上不允许,那就只能勒紧裤腰带,设定为0.9,或1。那么超过1的系数可不可以呢,也勉强可以,需要元件取位和布线上要多花精力和时间。
另外还根据电路板的估算面积,检验产品设计人员给出的电路板尺寸要求是否合理。
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面包板社区博客管理员 2018-5-2 09:17
eeNick 2018-5-2 09:12