Message-ID: <5253AEAD.6050900@gmail.com>
Date: Tue, 08 Oct 2013 09:05:17 +0200
From: onetmt <onetmt AT gmail DOT com>
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To: geda-user AT delorie DOT com
Subject: Re: [geda-user] polygons, arcs and footprints
References: <CAM2RGhTKEi4GFb3_sYV8FJRfqr0GTzWfpk28vQ-bDLoQpjvXyQ AT mail DOT gmail DOT com> <524FB65F DOT 9050604 AT gmail DOT com> <CAM2RGhSqy81ZMCjomOkbVCiX9nczAmiVwnhL_DYrBoCYDnqeyw AT mail DOT gmail DOT com>
In-Reply-To: <CAM2RGhSqy81ZMCjomOkbVCiX9nczAmiVwnhL_DYrBoCYDnqeyw@mail.gmail.com>
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Il 06/10/2013 03:43, Evan Foss ha scritto:
> The microphone is an ADMP441. They use a ring round the input port to
> seal between the audio input of the microphone and the PCB.

You cold give this example a try; maybe, you could also refine the
design in order to avoid the sharp edges (I will send you also the basic
trigonometry I used, in case you would).

> 
> On Sat, Oct 5, 2013 at 2:49 AM, onetmt <onetmt AT gmail DOT com> wrote:
>> Il 04/10/2013 23:56, Evan Foss ha scritto:
>>> Hi folks,
>>>
>>> I am trying to make a footprint for an LTC3441. The bottom pad is a
>>> polygon. I know they are not possible in PCB footprints but does
>>> anyone have a good way to emulation one?
>>
>> For other components - for instance the BSC159 mosfet by Infineon - I
>> used several square pads partially overlapped, in order to get the right
>> "polygonal" pad. But in your case, imho, you should use a "normal"
>> footprint and then design the polygons on layer, placing vias also on
>> central powerpad as indicated in datasheet.
>>
>>>
>>> Also I am trying to use a MEMS microphone that uses a ring to seal it
>>> to the PCB. Again I know that does not exist but is there a way around
>>> it?
>>
>> It's difficult to say without knowing the component, but you can obtain
>> a ring - well, a sort of - by using appropriate clearance around an
>> "octagon" pad and placing a rectangle, maybe on a ground layer, around it.
>>
>>>
>>> -Evan
>>>
>>
>>
>> --
>> Hofstadter's Law:
>> "It always takes longer than you expect, even when you take into account
>> Hofstadter's Law."
> 
> 
> 


-- 
Hofstadter's Law:
"It always takes longer than you expect, even when you take into account
Hofstadter's Law."

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