HyperbarIC oxygen therapy
Figure 28 Hyperbar chambers
Hyperbaric oxygen therapy is performed with the patient in a closed chamber and by slowly supplying pure oxygen washing out the nitrogen of the air in the chamber and in the patient. Slowly the oxygen pressure is increased up to e.g. 2.5 bar absolute pressure. At the end of treatment the pressure is slowly taken down to atmospheric pressure and the pure oxygen replaced by air.
The chamber may be a complete room where patients can walk around (like the models used for divers). In hospital smaller units (Fig.28) are used for each patient and several patients can be treated simultaneously in one department.
Oxygen itself does not burn or explode, but it increases the burning rate of combustible materials. A paper strip burns 30% faster at 25% than 20% oxygen. NASA allows 25.9% in its space shuttles. Oxygen rich environment is defined as >25% or 27.5 kPa partial pressure by IEC (IEC 2005). 100% oxygen implies explosive combustibility. In hospitals oxygen rich environment is used in infant incubators (chapter 13.7). It is well known from such use that too much oxygen is dangerous for the infant, in particular the eyes. The toxic property of oxygen is used in hyperbar therapy e.g. for enhanced healing of selected problem wounds.
Risk considerations Hyperbaric chamber
Hyperbar oxygen therapy can only be used if all the necessary precautions have been taken. These precautions must have been taken before the closing of the chamber for oxygen pressure build-up.
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Pressure chamber certified for the necessary pressure, safety margin included.
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Most materials change from normal inflammable to explosive in pure oxygen.
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Prohibited to use inflammable liquids/vapours e.g. for disinfection just before or under therapy.
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Use of open flame absolutely forbidden.
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Antistatic precautions inside the chamber so that no spark can ignite an explosion.
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Special precautions for patient monitoring equipment.
Venturi suction system (support)
Suction may be very important during surgery and intensive care. The operating field must be kept free from blood and liquids hindering visual control. During intensive care it is critical to keep the airways free from mucus and other obstacles. The suction is a vital part for respiratory systems.
Figure 29 Venturi suction system
Fig 29 shows the main components of a Venturi suction system, it is gas (air) driven. Other models may use an electric pump to create the vacuum. The operator holds the suction tube handle in the airways or as a sterile instrument in the wound. The aspired debris is assembled in the bottle. The bottle is kept at low pressure via a second tube connected to the Venturi. For the operator it is important that suction is available when needed, and that the degree of vacuum and flow can be chosen. The suction must not be too strong so that tissue is destroyed, but strong enough to ensure safe removal of debris. The tubing must be reinforced so that it does not collapse at high vacuum. It must be sterile for many of the procedures.
The suction device can be characterised by static and transient parameters. The static parameters are max. vacuum (min. absolute pressure) and flow capacity as a function of drive gas pressure. These parameters are determined by the Venturi construction and the driving gas flow rate. The dynamic parameter is the transient flow for instance in the starting phase if the operator has closed the suction inlet for vacuum build up. Flow and volume is then also dependent on the bottle volume which again is dependent on the degree of bottle filling.
Venturi / Bernoulli principle
The Venturi principle is interesting and somewhat contra intuitive: Is it possible to create vacuum pressure from high pressure? The clue is to make the gas molecules pass a nozzle (cone) where they are accelerated. Venturi8 developed this practical method, Bernoulli9 had already explained it from his discoveries in kinetic gas theory and mathematical modelling, see Eq.8.
A
Figure 30 Vacuum pressure as a function of static suction flow
s Fig.29 shows, a high pressure gas supply is coupled to the Venturi, where the gas must pass the cone. The increased kinetic energy during molecule acceleration is taken from the gas pressure. The local pressure is reduced (Bernoulli text box) and picked up by the perpendicular tube there. Notice that the Venturi outlet contains both the driving gas and the aspirated gas from the bottle.
Equation 8 Bernoulli
Ps + ½ v2 + gh = constant
Ps = static (v=0) pressure [Pa]. = density [kg/m3]. v = velocity [m/s]. g = acceleration due to gravity [m/s2]. h = height difference [m].
Validity range: Laminar flow, any geometry, valid at any point along a line of flow, gases or liquids, no frictional (viscous) losses.
Actually the Bernoulli equation is about the conservation of energy along a flow line, but it is usually given as here in terms not of energy, but pressure.
F
Suction and aspiration
are synonyms.
ig.30 shows the pressure/flow curve for a Venturi driven by a gas pressure of 5 bar at 38 L/min. The bottle between the Venturi and the patient will act as a capacitor, so the flow at the suction handle may be different from the Venturi suction flow. If flow is stopped at the suction handle the Venturi will start emptying the suction system. The vacuum pressure will increase gradually until the Venturi no longer can draw any more gas molecules from the system. The system can be characterised with a time constant, the larger the bottle volume and the less the Venturi flow, the longer the time constant. At zero suction flow a static (maximum vacuum) pressure level is reached. With open flow suction handle maximum flow will occur, and the vacuum pressure in the bottle will be small. Taking the time constant into consideration the operator can chose at which vacuum level suction shall start. The time constant will be dependent on the degree of liquid filling of the bottle.
The static vacuum pressure may be too high for certain procedures; the sudden start from closed to open suction head may be too violent for the tissue concerned. A false air leakage device between the pump outlet and the room air can be inserted so that max. vacuum is reduced, without influencing the suction capacity at lower pressures.
Dynamic performance analysis
The suction system is a simple medical device which lends itself well for the use of simple models to understand its function better. A usual practise is to use electronic equivalent circuit models, Fig.31, as knowledge of electric network theory is widespread.
Figure 31 Equivalent electrical circuit for a dynamic suction system
O Adiabatic gas law
The thermal effect of a gas volume expansion is described by the adiabatic gas equation:
Equation 9 T1 ·V1k = T2 ·V2k
where
T = temperature [o Kelvin]
V = volume [m3]
K = constant dependent on gas, e.g. 0,4 for O2
Validity range
Closed volume thermally isolated (adiabatic condition)
Ideal gas (far from condensation)
hms law is ΔV=RI , and the equivalent pressure formula is ΔP=RQ. A voltage source is therefore the equivalent of a suction pressure pump. The source voltage is designated as V, but V is not in [volt], but in pressure [Pa]. The output is negative, so that direction of flow Q (current I) is suction. With a series internal resistor Ri the voltage source becomes non-ideal. The pump vacuum pressure will then be dependent on flow, in agreement with Fig 30. The resistance of the tubings is not in [ohm], but [Pa s/m3] and can be calculated with the Poiseuilles formula. The bottle is modelled as a capacitor, and its capacitance is not [farad], but molecules/pressure, that is [mol/Pa] or [V/RT] where R is the universal gas constant (≈8 [J/molK]). The output is suction flow [m3/s or L/min].
Electric formulas such as Ohm’s law or the relaxation time constant =RC can now be applied. The formulas are electric, but the quantities mechanical. From Fig.31 it can for instance be seen that the time constant for attaining vacumm in the bottle is smaller with closed handle ( = Rp||Rs C) than with open handle ( =Rp C).
Example: Find the tube-bottle time constant . The tube is 1m long with inner diameter 20 mm and coupled to a closed bottle of volume 10L. R is found from Poiseuille (viscosity 10-3) to be 0.3 106 [Pas/m3]. C is V/RT equal to 4 10-6 [mol/Pa]. =RC is equal to 1.2 seconds.
For consideration: The maximum suction flow in [L/min], is it greatest in air or in water?
Risk considerations Venturi
Gas dependent, not electricity dependent
Obstacles in the Venturi exit filter reversing vacuum suction pressure to positive blowing pressure.
Using a tube of a diameter so that all debris may pass.
Room air pollution, central vacuum installation ?
Sterility, disinfections
Cryotherapy
Cryo- is a word of Greek origin meaning cold and is the antonym to thermo- (thermostat – cryostat). The cryo technique is used in general surgery and by ophthalmologists and dermatologists to destroy tissue. It is often an ablation method, meaning that the dead (necrotic) tissue is not cut out and taken away, but left in-situ. But it may also be a technique where frozen tissue can be taken out as an alternative to scalpel surgery.
O
Figure 32 Cryo principle according to a Joule-Thomson capillary model.
nce the cells are destroyed, components of the immune system - primarily the white blood cells - clear out the dead tissue. A killing mechanism is ice formation only outside a cell that causes the cell to shrink as it gives up water by osmosis to replace the water that has turned into ice. As the area thaws, water rushes into the shrunken cell and causes it to burst. For this reason, cry therapy often consists of a series of steps in which the tissue is repeatedly frozen and thawed. At lower temperatures intracellular ice formation is important, below approximately -40°C intracellular ice crystals begin to form that destroys the cells completely. Tumour cells also die when their blood supply is choked off by ice formation within small tumour vessels.
Figure 33. Principle components of cryo equipment according to Joule-Thomson
The cryo source is a gas under pressure at room temperature. The effect is based upon the temperature drop in an expanding gas, the Joule-Thomson effect. An expanding gas performs work, and the energy is taken from the internal heat energy of the gas, and the gas temperature drops. The basic model is described by the adiabatic gas equation 9 (see text box). In the original Joule-Thomson experiment gas was flowing through an insulated pipe with an obstacle in the middle, in the form of a porous disk or a silk handkerchief. The temperature and pressure were measured on each side of the disc. The usual practical construction is to replace the disk by a capillary, Fig.32. The high pressure room temperature gas is brought into the capillary so that one end is at e.g. 67 bar and the outlet at 1 bar. The pressure drop along the capillary is due to the viscous losses as illustrated by the law of Poiseuille. These losses generate heat reducing the cryo effect. Capillary length is determined to give the correct resistance and therefore a suitable flow rate.
Due to the gradual fall in pressure the gas expands, and because the same number of molecules (mol) must pass a cross-sectional area per second, the gas velocity increases gradually. Due to the gas expansion the temperature drops if the adiabatic cryo effect is larger than the heat effect from the viscous forces. Coming out of the capillary the gas is at its minimum temperature, and is sent right to a wall constituting the internal part of the active cryo probe surface to be brought in contact with the tissue.
The basic components of a cryo instrument is shown on Fig.33. The freezing cycle is started by pressing the footswitch. In approx. 5 seconds a freezing temperature of approx. -80°C (-176° F) is reached. After release of the footswitch the freezing cycle stops and the defrost cycle starts automatically as the pressure in the probe increases and the gas is compressed and heat is liberated. In this way the cryoprobe is defrosted within 5 seconds without use of electric heating. The tip is equipped with a cryometer (cf. thermometer). The same equipment may handle either carbon dioxide or nitrous dioxide without any modification. Special more performing systems use both argon and helium gas.
It is important that the supply gas is very dry, since water will freeze and tighten the capillary nozzle. The gas passes the pressure regulator and then through a flexible but highly armoured tube out to the capillary. In the defrost cycle the high pressure will propagate also to the outlet tube, which accordingly also must be able to withstand maximum pressure. Argon, CO2 and nitrogen are not polluting, while N2O should be taken care of by a scavenging system.
Figure 34 CO2 phase diagram
Risk considerations capillary cryo
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Sudden loss of cryo effect (very thin capillary, tiny gas obstructions)
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Room gas pollution
Cryo spray
The phase diagram for CO2 on Fig.34 shows that at room temperature the pressure in a filled10 CO2-bottle is about 67 bar, and a part of the substance is in the liquid phase. If the bottle is in the vertical position and the gas (vapour) is abruptly let out in the room the pressure suddenly drops to 1 bar. Because of the gas expansion the temperature quickly drops, for a short time down to -78 oC or lower. The CO2 gas is transformed to the solid phase (“dry ice”) without passing the liquid phase. Because of the non-adiabatic conditions the snow soon reverts to the gas phase. The liquid phase is an impossible state for CO2 if the pressure is below 5.1 bar. The point in the phase diagram where all three phases meet is called the triple point (5.1 bar, -56 oC).
A cryo source may also be cold, a liquid gas kept in a thermos bottle. Liquid nitrogen (LN2) may be kept in a thermos bottle at -196 oC and 1 bar, or at higher pressures and temperatures. Liquid nitrogen applied with a spray or probe (temperature of -196º C) is much colder than liquid nitrogen applied with a swab (-20º C), than cryogens that come in disposable spray cans (-55º C and -70º C), and than nitrous oxide (-75º C). Table 2 shows the boiling point of some usual gases.
In its most simple form for patients a cryo liquid or vapour is applied directly on the tissue, e.g. the skin (cryospray). In dermatology or surgery liquid nitrogen (LN2) is often used because of its powerful cryogenic effect. Cryosurgical freeze times vary according to lesion type, size, depth, and location.
The handling of liquid nitrogen is of course cumbersome, and therefore Joule-Thomson based cryo equipment is much used.
Problems -
Find the compliance of the lungs when the ventilator has been set to a ventilation volume of 3L and the pressure varies during inspiration from 10 to 15 cmH2O.
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In a breathing system water droplets condensate on the sensor causing false readings. How can the problem be solved?
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How would you calculate how much [L] gas you have left on a bottle of N2O? And a bottle of compressed air? Both bottles are equipped with a manometer.
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What is sensor sensitivity? And selectivity?
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Referring to Fig.9: Discuss fresh gas flow rate adjustment and patient lung pressure safety (hint: bag as a pressure stabilising device).
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What happens on Fig.9 if the bag is not squeezed? And at Fig.10?
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An oxygen sensor has partial pressure as primary variable pO2 , and the results are given in [kPa]. Does a varying barometric pressure influence on the measurements if all other factors are constant? Explain.
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What is the difference between a spirometer and a pneumotachometer?
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Is the paramagnetic oxygen analyser sensitive also to diamagnetic gases? Discuss.
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Derive the law of Laplace for a tube of radius r and wall tension T. (Hint: consider half of the tube and put the tension contribution equal to the pressure contribution. The pressure contribution has a radial direction and only the vertical component is selected and integrated around the half tube circumference.)
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Find the resistance for a 1 meter long suction tube with internal diameter 2 and 10 mm. Air viscosity 18.6 10-6 [Pa s]. Calculate the pressure drop at a flow rate of 30 L/min.
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The aspiration flow to a multigas analyzer is 0.2 L/min through a sampling tube of length 2 m and internal radius 0.4 mm. Calculate the signal time delay between patient gas flow and analyzer. Calculate the necessary pump negative pressure to assure the sampling gas flow under the assumption that pressure drop in the analyzer itself is negligible. Gas viscosity 20 10-6 [Pa s].
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Referring to the Venturi suction system equivalent circuit on Fig.31: Calculate the time constant with 5L air in the bottle, tube internal diameter 8mm, suction tube length 1 [m], patient tube length 2 [m]. Is the suction flow dependent on whether suction is performed in air or in water. Discuss the effect of a parallel leakage resistance from the suction pump outlet to the surrounding air.
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For the paramagnetic oxygen analyzer, discuss the linearity problem on the basis of eq.6.
Chapter 9 21 January 2017 Høgetveit Jan Olav
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