To move a particle in a (straight) line over a large distance

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2.1 Introduction to Vacuum Technology 2.1.1 Importance of Vacuum Technology for Processing and Characterization Under partial vacuum conditions (pressures orders of magnitude below ambient atmospheric pressure) fabricating microelectromechanical systems (MEMS) and nanoelectromechanical systems (NEMS) are conducted. Why vacuum necessary? 1) to provide the atoms with a free path in a line-of-sight process; atoms travel directly from a source to a substrate to be coated or etched with almost no collisions with gas molecules. If vacuum is not sufficient high number of collisions atoms lose their energy not enough energy for crystallization or etching process. To move a particle in a (straight) line over a large distance

2.1 Introduction into Vacuum Technology 2.1.1 Importance of Vacuum Technology for Processing and Characterization Why vacuum necessary? 2) minimizing the impingement of air or other gas molecules at the target surface, causing contamination. Atmosphere Contamination (usually water) (High)Vacuum clean surface To provide a clean surface

2.1 Introduction into Vacuum Technology 2.1.1 Importance of Vacuum Technology for Processing and Characterization What is vacuum? It is a space completely free of matter (Absolute vacuum does not exist). Such a condition neither exists naturally on earth (and not even in outer space), nor is it achievable by technical means. We can have a partial vacuum (atmosphere with a pressure below ambient). We may call it vacuum. Table below shows some vacuum phases A pressure of 1 atm can also be stated as 1.01325 bar 101325 pascal (Pa) or 101.325 kilopascal (kpa) 1013.25 millibars (mbar, also mb) 760 torr 760 mm-hg

2.1 Introduction into Vacuum Technology 2.1.1 Importance of Vacuum Technology for Processing and Characterization Vacuum technology has a multitude of applications. Figure below presents applications examples and their pressure ranges.

2.1 Introduction into Vacuum Technology 2.1.2 Historical overview First vacuum was established by Evangelista Torricelli (1608 1647) when he measures the atmospheric pressure. He completely filled a glass tube which was closed at the bottom with mercury and covered the top with a plug. Then he placed the tube upside down in a bowl of mercury and removed the plug. Mercury poured out of the tube and a mercury column of approx. 760 mm remained in the tube. The top of the tube was free of mercury the first creation of a vacuum In creating this experiment, Torricelli invented the mercury barometer

2.1 Introduction into Vacuum Technology 2.1.2 Historical overview Around 1650 Otto von Guericke (1602 1686), Germany, invented the vacuum pump. Modern high-vacuum technology is considered to start in 1905 with the German physicist Wolfgang Gaede (1878 1945) and his invention of the rotating vacuum pump. A cooperation with E. Leybold s Nachfolger in Cologne, Germany, (and predecessor of Oerlikon Leybold Vacuum) resulted in a commercialization of Gaede s invention between 1906 and 1908. the coorperation inventing the molecular pump in 1912, the diffusion pump in 1915.

2.1 Introduction into Vacuum Technology 2.1.3 Vacuum Technology Basics 1. Ideal Gas Law For a given temperature, the volume of a gas varies inversely with its pressure; the product of volume V and pressure p is proportional to the mass m and a function of the (absolute) temperature T: Also the quotient of p and T is constant C Based on these equations we can have the extended equation of states for ideal gases (Ideal Gas Law) p [N/m 2 = Pa] is the pressure, V [m 3 ] the volume, m [kg] the mass, R spec [J/kg- K] the specific gas constant (which is a function of the gas species), and T [K] the absolute temperature.

2.1 Introduction into Vacuum Technology 2.1.3 Vacuum Technology Basics 1. Ideal Gas Law Multiplying R spec by gas molecular weight M universal gas constant R molar form of the ideal gas equation The ratio m/m describes the number of moles ν present in volume V for fixed v and T Boyle's law pv = const. or V = const. p for fixed v and p Charles's law for fixed p and T Avogadro's law V T V v = const. or V = const. T = const. or V = const. v

2.1 Introduction into Vacuum Technology 2.1.3 Vacuum Technology Basics 2. Avogadro s Number and Boltzmann s Constant Avogadro s number (or constant) N A describes how many molecules a mol of gas consists of. It equals the number of atoms contained in 12 g of a pure C 12 Avogadro s number is The quotient of N A and R is Boltzmann s constant k B

2.1 Introduction into Vacuum Technology 2.1.3 Vacuum Technology Basics 3. Particle Density The particle density n [m 3 ] represents the number N of atoms or molecules present within a given volume V [m 3 ], divided by the volume size V. n = N V According to the kinetic gas theory, n is a function of the pressure p [Pa], Boltzmann s constant k [J/K], and the thermodynamic temperature T [K]. For ideal gases, the relationship is as follows: Hence, n is a function of the density ρ [kg/m 3 ] and a gas molecule s mass m T [kg].

2.1 Introduction into Vacuum Technology 2.1.3 Vacuum Technology Basics 4. Pressure (Definition) Pressure It is defined as the force F [N] per unit area A [m 2 ] [1]. The pressure p is a scalar (and therefore the force F always attacks at a right angle) given by SI unit is N/m 2 Pascal (Pa) A unit still in use although old is: 1 Torr (mmhg (mm of mercury)) = 133.3224 Pa

2.2 Gas Properties Kinetic Gas Behavior how a pressure is created in a gas atmosphere and on a solid surface in contact with the gas? The kinetic theory of gases provides us with a description of the interactions between molecules of an ideal gas; There are no attractive or repulsive forces between gas molecules they behave like independent elastic spheres, with average distances between adjacent molecules that are large compared to the molecules diameters. The gas molecules are in a continuous state of random motion. Each molecule moves along a straight line, until it collides with another molecule or the wall of the pressure vessel changes its direction for each collision. The distance between two respective collisions is called free path λ, while the average distance is related to as mean free path λ mfp. λ Free path λ of gas particles between collisions

2.2 Gas Properties Kinetic Gas Behavior In the ideal gas, the gas molecules do not exert forces onto each other except for collisions (i.e., the moment of contact). Collisions of gas molecules with each other and with the wall are elastic. The impact due to collisions with the wall generates force due to momentum change and hence creating the gas pressure p. Change in momentum Δp = F avg t Impact time

2.2 Gas Properties Kinetic Gas Behavior 1. Mean Free Path The mean free path λ mfp depends on: 1) The scattering cross section (effective area for collision ) σ 2) The gas density n in molecules per cubic meter Hence the equation describing the mean free path is Atom diameter d 0 and scattering cross section σ

2.2 Gas Properties Kinetic Gas Behavior 2. Velocity Distribution The continuous elastic collisions and the accompanying exchange of kinetic energy result in a distribution of the gas molecules speeds The Maxwell Boltzmann equation f(v) probability density as a function of the speed v (density of molecules per unit speed) where n is the molecules density, M the molecule s molecular weight, R the gas constant, and T(K) the molecule s absolute temperature The area under the graph represent the total number of molecules per unit volume f(v) for various temperatures

2.2 Gas Properties Kinetic Gas Behavior 2. Velocity Distribution The equation for only one component direction is as follows (taking the x- direction as an example): Same for y- and z-directions A number of important results emerge as a consequence of the foregoing equations. For example, the most probable speed v P, average speed square speed respectively, by v v 2 and mean are given,

2.2 Gas Properties Kinetic Gas Behavior 2. Velocity Distribution The most propable speed v p, is the speed most likely to be possessed by any molecule (of the same mass m). It can be calculated from setting The average (mean) speed v v is the expected value of the speed distribution The root mean square speed is the second-order moment of speed: The typical speeds are related as follows:

2.2 Gas Properties Kinetic Gas Behavior 2. Velocity Distribution Ex: Calculate the mean, most probable, and mean root square speeds of air at 27 C. M air 28.89 g/mol. v 8RT πm 8(8.314J / mol K)(300K) π (28.89 10 kg) = = = 3 469 m / s v = 2 π v p v p = v = 416 m / π 2 s 2 3 v = v p = 509 m / 2 s

2.2 Gas Properties Kinetic Gas Behavior 3. Pressure creation From the relation between velocities and kinetic theory of gases, the pressure of the gas molecules traveling with a velocity v impinge on the surface of the container wall can be calculated is equals the number of moles per unit volume (v/v)

2.2 Gas Properties Kinetic Gas Behavior 4. Surface Impingement Rate A most important quantity that plays a role in both vacuum science and vapor deposition is the gas impingement flux Φ c. It measures the number of molecules that strike an element of surface (perpendicular to a coordinate direction) per unit time and area [molecules/m 2 -s or molecules/cm 2 -s]. Φ c is the surface impingement rate:, Sub. for dn from or

2.2 Gas Properties Kinetic Gas Behavior 5. Contamination gas Monolayer Formation Time Other issue is highly important when one attempts to deposit or grow films under extremely clean conditions. This issue is how long it takes for a surface to be coated by and contaminated with a monolayer of gas molecules The monolayer formation time is gained by inverting the equation for the flow Φ. Assuming that all gas molecules impinging on the surface are trapped, the formation time t c for a monolayer contamination film is as follows: where n mono is the number of molecules per unit area In real cases not all molecules stick to the surface. But usually certain percentage of gas molecules stick to the surface depending on the chemical reaction of gas with surface

2.2 Gas Properties Kinetic Gas Behavior 5. Contamination gas Monolayer Formation Time Example: what is the time required for air (M air 28.89 g/mol) to form a monolayer on a surface covered with about 10 15 molecule/cm 2 at T = 22 C under pressure of 10 5 Pa and 10-6 Pa For p = 10 5 Pa M n T air mono = 28.89 10 = 10 = 295K 19 3 kg / mol molecule/ m 2 19 10 3 9 t c = 2π (28.89 10 )(8.314)(295) = 3.5 10 s = 3. 5 23 5 6.023 10 (10 ) ns for p = 10-6 Pa t c = 350 s = 5.8 min Much time is needed for contamination when pressure is low

2.2 Gas Properties Kinetic Gas Behavior 5. Contamination gas Monolayer Formation Time Figure below presents an overview over various parameters we discussed so far. It shows n, Φ, λ mfp, and t c as a function of the system pressure. Note that high vacuum is so necessary to reduce contamination from not needed gases Hence pressure is very important since it affects: - gas density, - mean-free path, - incidence rates, - monolayer formation times

2.3 Gas Transport and Pumping 2.3.1 Gas Flow Regimes Gas flow is needed to reduce pressure in systems (vacuum chamber, pipe). The pressure in the vacuum chamber during pump-down passes through up to more than 13 order of magnitude (as shown in figure of slide 4) The various gas flow conditions (regimes) are a function of system dimension and Pressure as shown in the following figure At one end, close to atmospheric pressure, there is a viscous flow regime. At the other end, at ultrahigh vacuum pressures, we find free molecular flow. In between, there is a transition area.

2.3 Gas Transport and Pumping 2.3.1 Gas Flow Regimes To quantitatively characterize gas flow regimes, one uses dimensionless Knudsen number. It is related to the ratio of pressure and volume. Knudsen number Kn is the quotient of the mean free path λ mfp and the chamber (pipe) diameter d. The value of Kn gives you the regime of the gas flow as shown in table below

2.3 Gas Transport and Pumping 2.3.1 Gas Flow Regimes 1. Viscous Flow Ideally, the flow in pipes of low and medium vacuum systems is viscous and laminar. At a wall there is no gas velocity due to the formation of a boundary layer. Viscous flow occurs for Knudsen numbers below 0.01. 2. Molecular Flow and Transition Regime A molecular flow is considered to start when the mean free path exceeds the pipe diameter (this corresponds to a Knudsen number > 1). In this regime, viscosity is no longer found and collisions between gas molecules and pipe or vacuum chamber wall predominate. 3. Transition regime With 1 > Kn > 0.01, the gas flow is neither viscous nor molecular. The pipe diameter has a dimension of several mean free paths λ mfp.

2.3 Gas Transport and Pumping 2.3.1 Gas Flow Regimes Viscous Flow: Distance between molecules is small; collisions between molecules dominate; flow through momentum transfer; generally P greater than 0.1 mbar (10 1 Pa) Transition Flow: Region between viscous and molecular flow (medium vacuum range 0.1 mbar to 10-3 mbar) Molecular Flow: Distance between molecules is large; collisions between molecules and wall dominate; flow through random motion; generally P smaller than 10-3 mbar (10-1 Pa)

2.4 Vacuum Systems - Overview A vacuum system typically consists of a vacuum chamber and a pump system to create the vacuum. Inside the vacuum chamber, there are the sample fabrication components or analysis equipment components requiring a vacuum environment. 2.4.1 Vacuum Chamber A schematic representation of a vacuum chamber showing chamber parts

2.4 Vacuum Systems - Overview 2.4.1 Vacuum Chamber Vacuum chamber may be opened directly to load and unload the substrates. To avoid a total flooding with air during such a process, the vacuum chamber may be equipped with a loadlock only the loadlock is flooded. Loadlock may be connected to the vacuum pump system minimize air and moisture penetration into the vacuum chamber.

2.4 Vacuum Systems - Overview 2.4.2 Vacuum pumps The vacuum pump system (pumps) evacuates the vacuum chamber. In case that a high vacuum or an ultrahigh vacuum has to be achieved the pump system first operates in the viscous regime, then in the transition regime, and at the end in the molecular regime. There is no single vacuum pump that is capable of operating in all regimes system working in the high or ultrahigh vacuum range typically consists of two pumps: roughing pump and a high vacuum pump. Typically, the connection between the two types of pumps is called a foreline and the operating pressure in it is called fore-vacuum.

2.4 Vacuum Systems - Overview 2.4.2 Vacuum pumps 1. Roughing Pump A roughing pump is any pump that removes the bulk of the gas molecules in the rough vacuum range and its viscous flow regime, reaching forevacuum conditions (10 3-0.1 mbar or 10 5-10 1 Pa) sufficient for a high vacuum pump starting its operation. Typically, a mechanical pumps (Oilsealed or dry roughing pumps) capable of working against atmospheric pressure performs this task. 2. High Vacuum Pump A high vacuum pump is any pump capable of reaching very low pressure (<10 1 Pa or 7.5 10 4 Torr high vacuum) by pumping in the transition and molecular range. These pumps are not capable of operating in the low-vacuum. In a vacuum pump process, they start their operation as soon as the roughing pump has lowered the pressure in the vacuum chamber to fore-vacuum in the rough or medium vacuum range.

2.4 Vacuum Systems - Overview 2.4.2 Vacuum pumps 3. Vacuum Pump Principles A) Gas transfer pumps: permanently remove gas molecules by transport from the vacuum chamber in one or more steps of compression B) Entrapment pumps: capture the gas molecules in a solid or adsorbed state inside the vacuum chamber Roughing pumps high and ultrahigh vacuum pumps high and ultrahigh vacuum pumps

2.5 Roughing Pumps 2.5.1 Rotary Vane Pump (oil-sealed pump) Gas to be pumped enters the suction chamber through an inlet (1). The gas is compressed by rotor and vane (2) The gas expelled through an exhaust (outlet) valve (3). The pump performs two pumping cycles per revolution. Corrosion resistance oil usually used to reduce corrosion for the suction chamber The rotary vane pump is capable of pumping gas in a pressure range of 1 10 5 Pa (7.5 10 3 750 Torr) pumping speed (or pumping rate) is 10 200 m 3 /h

2.5 Roughing Pumps 2.5.2 Rotary Piston Pump (oil-sealed pump) The gas to be pumped flows from the inlet through a channel and slit of the hinge bar into the pumping chamber. At 180 rotation After one revolution (360 ), the chamber volume is at a maximum, and the slit is closed, completely isolating the gas volume from the inlet. During the next revolution, the gas is compressed and leaves the pump through an oil-sealed poppet valve. Capable of pumping gas in a pressure range of 1 10 5 Pa (7.5 10 3 750 Torr) The pumping speed is 30 1,500 m 3 /h.

2.5 Roughing Pumps 2.5.3 Roots Pump Roots pump, is used in series with a rotary vane or piston pump. This type of pump is unable to work against atmospheric pressure Roots pump working pressure is 10 4 ~10-2 Pa. Roots pumps feature two figure eight-shaped rotors mounted on parallel shafts and are rotating in opposite direction The rotors have a figure-eight configuration and are separated from one another and from the stator by a narrow gap (~ 0.2 mm) Due to this, the rotors operate at a rather high rotational speed of 3,000 3,500 rpm and do not require lubrication.

2.5 Roughing Pumps 2.5.3 Roots Pump A combination of a rotary vane and a Roots pump is shown in the figure. Such a combination substantially boosts pumping speed and increases the achievable vacuum range. As an example, by combining a rotary piston pump with a Roots pump, the pumping speed can be roughly increased from 100 to 450 m 3 /h. In combination with additional Roots vacuum pumps, the ultimate pressure can be reduced to the medium vacuum range (~10-3 Pa).

2.5 Roughing Pumps 2.5.4 Diaphragm Pump The main advantage of a diaphragm pump is its oil-free operation it is the ideal pump for applications that do not tolerate hydrocarbon backstreaming. The attainable fore-vacuum pressure is only 10 4-2 10 4 for single-stage pumps and 10 2 1.5 10 3 Pa for dualstage pumps. A diaphragm is driven by an eccentric drive and a connecting rod, its center performs an oscillatory motion. Due to this motion, the volume of the compression chamber above the diaphragm changes periodically. During expansion, an inlet valve opens and the gas to be pumped flows into the compression chamber. During compression, the inlet valve closes and the gas leaves the compression chamber through the outlet valve.

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.1 Diffusion Pump

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.1 Diffusion Pump Diffusion pump is a vapor jet pump. The pump consists of a pump body with a cooled wall and a three or four stage nozzle system "pumping stack". High purity oil (Most commonly, hydrocarbon oil is used as pumping fluid) at the bottom of the pump is heated and evaporates. The oil is heated to a temperature of about 250 C. At this temperature the heavy oils have reasonable high speeds of about 300 m/s. The hot vapor molecules move up the stack at high velocity where they are deflected downwards by the shape of the exit nozzles in the stack. When the oil leaves the stack it moves in a downward direction colliding with gas molecules (arriving there due to molecular diffusion) and driving them towards the bottom of the pump

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.1 Diffusion Pump At the bottom of the pump the gas pressure is high enough that a rotary pump can remove the gas to atmosphere. The oil vapor hits the sides of the pump that are cooled by water pipes, and the condensed oil runs to the bottom of the pump to be reheated. A diffusion pump typically can pump to a pressure of 5 10 5 Pa (3.7 10 7 Torr). The main advantage of a diffusion pump is its lack of any moving part. The use of diffusion pumps in the high-tech area is limited due to oil back streaming. However, other areas take advantage of vacuum technology by diffusion pumps. For instance, this is the case for the fabrication of decorative or optical coatings or coating tools.

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.1 Diffusion Pump

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.1 Diffusion Pump

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.1 Diffusion Pump

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.2 Turbomolecular pump The turbomolecular pump compresses gas by transferring kinetic energy from high speed rotating blades to gas molecules The pump is an axial compressor. Its active part consists of a rotor and a stator. Each pair of rotor and stator rings represents one stage of the turbomolecular pump. Rotor high rotational velocities of 24,000 80,000 min 1, in conjunction with the geometry of the moving rotor blades and stationary stator blades, create a geometry which favors a motion of the gas molecules from the pump inlet to the pump outlet. A gas molecule which strikes the blades of either the rotor or stator is ejected to outlet upon reflection. In order to produce an effective pump between 8 and 20 stages are used, half in the rotor and half in the stator.

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.2 Turbomolecular pump Turbomolecular pumps are increasingly employed for thin-film deposition and characterization Equipments. Typical ultimate pressures are 10 8 Pa (7.5 10 11 Torr) and typical pumping speeds 50 10 3 l/s. Inlet Outlet

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.2 Turbomolecular pump

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.3 Turbomolecular Drag Pump Same as normal turbomolecular pump but equiped with a magnetic bearing and a drag stage The drag stage transports gas by means of high-speed molecular rotors. The rotor is a drum with helical grooves or is a disc with spiral grooves

2.6 High Vacuum Pumps I-Kinetic Transfer Pumps 2.6.3 Turbomolecular Drag Pump The drage stage enable molecular pump to work at relatively high pressure at the outlet and hence can be connected to diaphragm pump The magnetic bearing and diaphragm pump enable us to have a system free of oils and hence no oil contaminants exist in the system A magnetically levitated turbomolecular pump with a diaphragm roughing pump represents an oil-free system very attractive for applications sensitive to hydrocarbon contamination

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.1 Cryogenic Pumps I Cryopump A cryopump is a gas-entrapment pump that pumps by condensing gas molecules at very cold surfaces. compressed Helium is used to cool a cold head Responsible for physically binding or adsorbing gas molecules are temperature dependent van der Waals or dispersion forces. Cryogenic pumps provide vacuum low in contamination at a pressure of 10 1 to 10 8 Pa (7.5 10 4 7.5 10 11 Torr). Can remain cold for months or even years in normal high and ultrahigh vacuum operation. At some point, the pump is shut down, and allowed to heat up. The trapped gasses evaporate and are flushed out, a process know as regeneration. Since cryopumps don't use any oil in the vacuum side, they are used when very clean pumping is needed.

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.1 Cryogenic Pumps I Cryopump The pump has three different cooling surfaces, which jointly represent the cryopump s cold head. An 80 K condensing array is at the top of the pump inside the high vacuum flange, while the 15 K cooling area and an active charcoal is located beneath. The 80 K (first-stage) cooling area mainly condenses water, which accounts for the bulk of the gas load. Most of the remaining gases are condensing within the 15 K (second stage) cooling area. Others are exceptions: He, H2, and Ne would require a third stage with a temperature of 4.2 K. This may not be accomplished with a reasonable effort. Instead, a portion of the 15 K cooling area is covered with activated charcoal to bind these gases by sorption.

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.2 Cryogenic Pumps II Meissner Trap A Meissner trap with an area of a given size inside a vacuum chamber acts like a perfect pump for water vapor trap water molecules into ice piece rapidly enhance pumping speed for vacuum pump used in the vacuum champers. If positioned unobstructed inside the vacuum chamber, the effectiveness of the Meissner trap is 100 %. The disadvantage of the Meissner trap is the need to warm it up and defrost it each time when the vacuum is broken. Double-walled Meissner trap. The space between two walls is filled with liquid nitrogen (LN 2 ), which leads to the condensation of water and other gases at the inner wall. The use of LN 2 with a temperature of 77 K is much less complex and costly than the use of liquid He with a temperature of 4 K as used for cryopumps. Furthermore, LN 2 is available worldwide, practically, in every thinfilm lab.

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.3 Getter and Sputter Ion Pumps Getter pump (titanium sublimation pump - TSP) and sputter ion pumps are types of entrapment (capture) pumps. They are considered as chemical method of pumping All gases are not pumped equally well. Two or more capture processes are usually combined to pump effectively a wide range of active and noble gases. Clean pump with no backstream of heavy organic molecules. Getter and sputter ion pumps are applied as auxiliary pumps. They are most useful in UHV applications where very clean conditions must be maintained over a long time

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.3 Getter and Sputter Ion Pumps 1. Titanium Sublimation Pump (TSP) A titanium sublimation pump (TSP) is a getter pump. The reason Ti is chosen is because its sublimation temperature (i.e., its temperature, at which it changes from solid to vapor without passing through a liquid state) is much lower than for other metals and it reacts with a large number of gases The figure schematically presents a Ti sublimation pump. An assembly of filaments of Ti is surrounded by a double-walled cylindrical reservoir cooled by water or liquid nitrogen.

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.3 Getter and Sputter Ion Pumps 1. Titanium Sublimation Pump (TSP) Heating the filaments electrically sublimes the Ti into the vacuum and deposits it on the cylinder wall. This fresh Ti layer has a high pumping speed for reactive gases. Gases reacts to form a surface compound (TiO) or diffuse (like H 2 gas) into the bulk of the getter. TSP are cooled to enhance the sticking coefficient. Clean surface of reactive metals such as titanium are surface getters for active gases, and will pump N 2, O 2, CO 2, H 2 O, and CO by chemisorption.

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.3 Getter and Sputter Ion Pumps 2. Sputter Ion Pump Figures below illustrate the schematics of a sputter ion pump. It achieves pumping by sorption processes initiated by ionized gas. https://www.youtube.com/w atch?v=_snzyepqtji

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.3 Getter and Sputter Ion Pumps 2. Sputter Ion Pump A schematics of a sputter ion pump Grounded vacuum chamber Magnet outside the chamber Magnetic steel to concentrate magnetic field into the ion pump Isolated anode assembly Grounded cathodes

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.3 Getter and Sputter Ion Pumps 2. Sputter Ion Pump Magnet create strong magnetic field through the vacuum pump Ion pump turned on after having a pressure of 10-4 torr or lower. Free electrons (emitted from Ti cathode) are pulled by anode. Due to magnetic field passing anodes, electrons rotate around that magnetic field With so many electrons, they hits gas molecules like Oxygen ionizing oxygen to positively charged molecule ionized gas cloud (plasma); Plasma is the fourth state of matter. It can simply be considered as a gaseous mixture of negatively Charged electrons and highly charged positive ions,

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.3 Getter and Sputter Ion Pumps 2. Sputter Ion Pump https://www.youtube.com/ watch?v=_snzyepqtji

2.7 High Vacuum Pumps II- Entrapment Pumps 2.7.3 Getter and Sputter Ion Pumps 2. Sputter Ion Pump 1 Permanent magnets 2 Pump envelope 3 Titanium cathodes 4 Anode stainless steel cell array 5 Positive high voltage lead

2.8 Standard Vacuum Champers

2.8 Standard Vacuum Champers

2.8 Standard Vacuum Champers

2.8 Standard Vacuum Champers

2.9 Vacuum Gauges

2.9 Vacuum Gauges

2.9 Vacuum Gauges

2.9 Vacuum Gauges

2.9 Vacuum Gauges

2.9 Vacuum Gauges

2.9 Vacuum Gauges

2.9 Vacuum Gauges