InfraRed Power Transmission
(for wireless cellphone charging)
The source paper describes R&D work targeted at sending modest amounts of power (< 1 watt) on a narrow� infrared beam over distances up to about 25 feet.
The approach and results look promising. This is not quite ready for a product yet because there are pieces of the total “product” that still have to be developed.
Let’s take this in 2 pieces:
1. What the reported work actually accomplished
2. How this might become a real product – what is possible, what are the drawbacks
In the slides to follow, please forgive my very amateurish drawings, this is not one of my strengths
The authors have developed a sophisticated system for generating a very columnated infrared beam:
< ½” diameter over at least 15 feet is necessary
Not to scale:
Transmitter,�Control
InfraRed�Beam
Cell Phone
Slightly Reflective�Hemispheric Lens
How it works:
The actual “handshake” between units and transmission of power was demonstrated
Issues and TBD
This is a good piece of work – it’s much easier to narrowly focus a light beam than to focus a radio wave beam. The issues scale with the wavelength of the beam. These authors have provided a necessary piece of the puzzle.
Repeat of the False Positive statistics calculation – Just in case it went by too fast in the video
Suppose we have a test for some disease that has two problems:
You take the test. We’ll look at the implications of you testing positive or testing negative separately below.
What is not immediately obvious is that the validity of the results depends on how prevalent the disease really is.
Suppose the statistics of the disease are that 1 person in 1,000 in the population (0.1%) have the disease.
Note: The calculations to follow are approximate, albeit pretty good. I’ll show why at the end
Case 1: You test positive. What’s the probability you have the disease?
If we test 1,000 people, on the average
1 person actually has the disease
10 people get false positive results
The probability the you actually have the disease is 1/11 ~ 9%
Case 2: You test negative
If we test 1,000 people on the average
1 person actually has the disease
The probability that we get a false negative is .02
Therefore, the probability that you don’t have the disease is 98%.
Error: Adding 1 + 10 above isn’t exact, they overlap. The actual total is something like 10.9