Vacuum technology
28 April 2019 18:09
Main uses:
- PVD Techniques to transfer atoms from a source to the object who needs a treatment.
- CVD Techniques in which chemical reactions needs to occur on the surfaces in a controlled environment.
- Thermochemical treatments like alcloxr carxiion, Carburixir and Nitriding in which the surface has similar properties of the external layer.
Aim of Process: Lower the MEAN FREE PATH λ. So reduce the density of the gas and avoid collisions during treatment. PV = nRT
The mean free path is defined:
λ = kT / √2σP
σ is the cross-section so the probability of interaction between atoms.
P2 must be inside σ of P1 to have a probability of collision.
There are different definitions of σ based on the different phases:
- GAS → σ
- PLASMA → Larger σ due to coulombian interactions
P < 10-3 mbar → λ↑ → NO collisions = VACUUM
Gas Flow Regimes
- Molecular Flow: λ > D [No collisions]
- Viscous Flow: λ < D [Laminar / Turbulent]
There is a number that allow us to understand the regime we are in:
Adimensional Number of Knudsen
Kn = λ / dc
- Kn > 1 → molecular
- 0.01 < Kn < 1 → some collisions
- Kn < 0 → viscous
Vacuum technology
28 April 2019 18:09
Main uses:
- PVD techniques to transfer atoms from a source to the object who needs a treatment.
- CVD techniques in which chemical reactions need to occur on the surfaces in a controlled environment.
- Thermochemical treatments like alloys creation, carburizing and nitriding in which the surface has similar properties of the external layer.
Aim of process: Lower the MEAN FREE PATH λ. So reduce the density of the gas and avoid collisions during treatment. PV=nRT
The mean free path is defined:
λ = kT / √2δP
δ is the cross-section, so the probability of interaction between atoms.
P2 must be inside δ of P1 to have a probability of collision.
There are different definitions of δ based on the different phases:
- GAS → δ
- PLASMA → Larger δ due to coulombian interactions
P < 10-3 mbar → λ↑ → No collisions = VACUUM
Gas Flow Regimes
- Molecular Flow: λ > D [No collisions]
- Viscous Flow: λ < D [Laminar / Turbulent]
There is a number that allows us to understand the regime we are in:
Adimensional Number of Knudsen
Kn = λ / de
- Kn > 1 → molecular
- 0.01 < Kn < 1 → some collisions
- Kn < 0 → viscous
Molecular Flow
In this regime, collisions with particles are rarer than with walls.
Vacuum Ranges
- Low
- Medium
- High
- Ultra High
10⁻³ ÷ 1 mbar1 ÷ 10⁻³ mbar10⁻³ ÷ 10⁻⁶ mbar< 10⁻⁶ mbar
Vacuum system produces a pressure difference to define a gas flow rate. We can define the number of moles that crosses a single area in a unit of time.
Gas Flux
Φ = n / 4
Φnet = Φ1 - Φ2 = (n1 - n2) / 4
PV = nRT
Φ ΔP
Φnet = (P1 - P2) / (4RT)
Real Flow Rate = ṅ = A (P1 - P2) / (4RT)
Conductance of aperture
The trough AṼ is the quantity of gas that passes on plane in a unit of time.
Q = d(PV)/dt = ṅRT → more known as
Q = C (P1 - P2)
C = A / 4
= [8RT/(πM)]1/2
C = [RT/2πM]1/2 A
If we consider different shapes than a cylinder, C is considered by similar expression corrected by adimensional factors.
C if diameters ↑, lengths ↓, Φ1, ΔP ↓
it is pos
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