Everything You Always Wanted to Know About Optical Networking [pdf]
nanog.org
nanog.org
I've seen a couple versions of RAS' talk and learn something new every time.
The takeaway for me is that there are opportunities for people with experience in radio modulation and DSP to move into the optical game.
I always thought fibers were single material (i.e. just the core) because the surrounding air (lower RI) lets TIR happen. It certainly seems to be the case in the next slide (Demonstration Using a Laser Pointer), TIR on Wikipedia [1], and pictures of fiber optic lamps [2].
[1] https://en.wikipedia.org/wiki/Total_internal_reflection [2] https://duckduckgo.com/?q=fiber+optic+lamp&t=canonical&iax=1...
Okay after reading a bit more [3] I'm pretty sure it's wrong, and the cladding RI's must be lower. So my follow up question is... what's the point of the cladding? Why not just rely on the surrounding air?
In fact most multi-mode is graded index and it's much easier to get light into (8x larger core) without a specialized coupler. Note that even single mode allows DWDM- many different high-bandwidth wavelengths, but only 40nm spacing on 1560nm IR. The core, cladding, and outer protective layers are extruded and pulled to extremely precise dimensions, dispersions, and densities into multi-km rolls.
The games that are played to equalize loss and delay among the wavelengths over a range of power and temperature is crazy... and that's ignoring the EDFA optically pumped fiber amplifiers, which let under sea cables work. Amazing tech!
Also it's refreshing to see that they mention "seeing" IR light from a remote control via your mobile phone's camera. This trick has been around for years (thanks to cameras tendency to colour shift) however it is rarely known about. The author is indeed a practitioner.
Back in the day I took the IR filter out of my digital camera and got some cool (dismal 3.2MP resolution) shots.
Why is there no common, simple, cheap Fibre Cable and Port to replace our age old RJ45 and Copper Cable.
P.S - I actually rather have NBase-T, but at the moment no one is offering it. At least not at the price bracket most would pay for it.
And B&H has a new card on preorder for just barely under $100: https://www.bhphotovideo.com/c/product/1344847-REG/asus_90ig...
it looks like asus has also introduced lowish-priced switch with some 10G ports, too. https://www.amazon.com/XG-U2008-Unmanaged-2-Port-8-Port-Giga...
Even 1000-base-T is surprisingly power hungry due to the fact that the used signaling is essentially analog and not some simple binary/ternary line code, which necessitates inefficient analog final Tx amplifiers and such things.
Probably all current 1G PHYs contain some TDR-ish magic that measures the length of attached cable and determines how much can be the Tx power scaled back in order for the link to still work (~10 years ago this feature was often the main point of manufacturers' advertising, today it is essentially must-have).
10G PHY is even more power hungry and 2.5/5G is way to not only scale Tx power back but to get additional power headroom by reducing the symbol rate.
I thought light (at least photons) don't lose intensity? Is this through the medium that fiber optics are made of?
It's explained two pages prior on Page 14.
For instance, if you're looking at light intensity from a lightbulb, every time you double the distance you get 1/4th the intensity, or that comes out to about a 6 decibel loss.
If you're shining a light through an optical cable, it might lose half it's intensity every time it goes, say, 10km (I don't know what the number is for proper high-quality single-mode fiber, so we'll just go with 10km). So, your loss is about 3 decibels per 10km.
Over short distances, the small fixed loss of the cable isn't significant, but over very long distances, the 3 decibels per 10 kilometer loss adds up a lot faster than 6 decibels every time you double the distance.
Decibels are useful when dealing with exponential decay, meaning that the output of a process is always proportional to its input. An inverse square law is an example of this more general case, so I think the author is just holding it up as an example, rather than saying it applies to fibres. Other examples are inverse (which holds for fibres as you point out), or any other choice of exponent.