Can a 10 nm facet area achieve 10^12W/m^2 for laser heating on a tungsten tip?

  • Thread starter Thread starter Benindelft
  • Start date Start date
  • Tags Tags
    Heating Laser
AI Thread Summary
The discussion focuses on heat calculations for a CW laser-illuminated tungsten tip used in photoemission, specifically examining how to optimize the tip geometry to increase flux without melting. The calculations indicate that a facet area of around 10 nm could theoretically allow for an application of 10^12 W/m^2, raising concerns about potential ablation of the tip. The participant questions the implications of using a laser wavelength significantly larger than the tip size, suggesting that this could affect the heating dynamics. They express uncertainty about the penetration depth of photons and its impact on such a small scale, alongside considerations of local electric field and plasmon enhancement. The discussion seeks additional insights on factors to consider in this context.
Benindelft
Messages
12
Reaction score
0
I am doing some basic heat calculations about a CW laser illuminated tungsten tip (which should be used for photoemission) - I started to play with the tip geometry to try and find a way to get more flux Watts/metre^2 onto the tip without it melting. I found that after solving the 1d heat equation for a cone and then including a rod on the other end (held at T=300K):

{dT=\frac{Q}{k*A(z)}dZ=\Dint{T_{facet}}{T_{shaft}}=\Dint{Z_{facet}}{Z_{shaft}} \frac{Q}{kz^{2}tan^{2}\theta\pi}dZ}
which comes out as

{Q=\frac{T_{facet}-300}{\frac{facetradius^{-1}-shaftradius{^-1}}{tan^{\theta\pi}k}+\frac{shaftlength}{shaftradius^2{\pi}k}}}

This assumes (wrongly of course) that all the laser power is absorbed on only the facet of the tip.

Now my calculations tell me that if I make the facet area around 10 nm i can apply 10^12W/m^2.

Is this possible? Am I not doing something that should ablate my tip immediatly ?
 
Science news on Phys.org
I might be completely on the wrong track, but - would it not cause problems if the object you want to heat is so much smaller than the wavelength of the light you are using ?

If it is visible light, we are talking of ca. 500nm, and let's say 1000nm if you use near infrared. So your object at 10nm is about 100 times smaller, have you considered this in your calculations ?
 
I don't have anything in the calculations, but I am pretty sure that we get quite a strong local electric field enhancement, that's all good (as long as it doesn't blow up the tip). There might also be some plasmon enhancement I think (but really not sure , I read that tungsten doesn't have a strong plasmon enhancement).

If there is an increase in the Power Density then that's not important (I can just supply less power initially to compensate). I am more worried about the penetration depth of the photons into the tip and what that means to the tip on such a small scale?

Can you suggest anything other things to consider?
 
I need to calculate the amount of water condensed from a DX cooling coil per hour given the size of the expansion coil (the total condensing surface area), the incoming air temperature, the amount of air flow from the fan, the BTU capacity of the compressor and the incoming air humidity. There are lots of condenser calculators around but they all need the air flow and incoming and outgoing humidity and then give a total volume of condensed water but I need more than that. The size of the...
Thread 'Why work is PdV and not (P+dP)dV in an isothermal process?'
Let's say we have a cylinder of volume V1 with a frictionless movable piston and some gas trapped inside with pressure P1 and temperature T1. On top of the piston lay some small pebbles that add weight and essentially create the pressure P1. Also the system is inside a reservoir of water that keeps its temperature constant at T1. The system is in equilibrium at V1, P1, T1. Now let's say i put another very small pebble on top of the piston (0,00001kg) and after some seconds the system...
I was watching a Khan Academy video on entropy called: Reconciling thermodynamic and state definitions of entropy. So in the video it says: Let's say I have a container. And in that container, I have gas particles and they're bouncing around like gas particles tend to do, creating some pressure on the container of a certain volume. And let's say I have n particles. Now, each of these particles could be in x different states. Now, if each of them can be in x different states, how many total...
Back
Top