Ventilation Mechanics PDF
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Tamethia Perkins MS, RRT-NPS, RRT-ACCS
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Summary
This document explains ventilation mechanics, focusing on pressure differences across the lungs, transairway pressure, transpulmonary pressure, transthoracic pressure, and the role of the diaphragm. It also describes static mechanics, elastic properties, surface tension, Laplace's law, and the critical opening pressure, along with the role of pulmonary surfactant. This document is well-suited for respiratory therapy students.
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VENTILATION Tamethia Perkins MS, RRT-NPS, RRT-ACCS RT 3005/6005 Introduction ◼ VENTILATION ◼ Gas exchange between external environment and alveoli. ◼ O2 vs. CO2 Pressure Differences Across the Lungs ◼ Driving P: P difference between 2...
VENTILATION Tamethia Perkins MS, RRT-NPS, RRT-ACCS RT 3005/6005 Introduction ◼ VENTILATION ◼ Gas exchange between external environment and alveoli. ◼ O2 vs. CO2 Pressure Differences Across the Lungs ◼ Driving P: P difference between 2 points. ◼ PIP= 30 cmH20 ◼ PEEP= 5 cmH20 ◼ Driving P= 25 cmH20 Transairway Pressure (Pta) ◼ P difference between the mouth P and the alveolar P. ◼ Pta = Pm – Palv ◼ Pm= 760 mmHg Palv= 757 mmHg ◼ Pta= 3 mmHg 2-1 PTA 2-1 PTA Transairway P Transpulmonary Pressure (Ptp) ◼ Ptp = Palv – Ppl ◼ Ppl=755 mmHg Palv= 760 mmHg ◼ Ptp = 5 mmHg 2-2 and 2-3 PTT 2-2 and 2-3 PTT Transpulmonary P Transthoracic Pressure (Ptt) ◼ Ptt = Palv – Pbs (body surface P) ◼ Palv=757 mmHg Pbs= 760 mmHg ◼ Ptt = -3 mmHg (inspiration) Tranthoracic P 2-5 diaphragm Role of the Diaphragm ◼ P gradient is generated by contraction and relaxation of the diaphragm. ◼ Inspiration: contract = low Ppl and Palv. ◼ End inspiration: equilibrium. No P. ◼ Expiration: upward movement = low thoracic volume = high Ppl and Palv. ◼ End expiration : Ppl = Pm. ◼ Ppl is always negative in normal breathing. Diaphragmatic 2-5 diaphragm Function 2-5 diaphragm Normal Values ◼ Normal diaphragmatic excursion: ~1.5 cm. ◼ Deep inspiration: 6-10 cm. ◼ N intrapleural P change: 3-6 cmH2O. ◼ Deep inspiration: - 50 cmH2O. ◼ Deep exhalation: + 70-100 cmH2O. Static Mechanics ◼ STATIC: study of matter at rest. ◼ Lungs: natural tendency to collapse. ◼ Chest: natural tendency to expand. ◼ Lungs at resting volume (FRC). ◼ Recoil force of the lung= distending force of the chest wall. ◼ Static Forces of the Lung: ◼ Elastic properties ◼ Surface tension Elastic Properties ◼ LUNG COMPLIANCE: change in volume per unit pressure change. ◼ CL= ∆V (L)/ ∆P (cmH2O). ◼ CL= L/cm H2O. ◼ How much air the lungs (L) will accommodate for each cm H2O P change. ◼ Ppl= -5 cm H2O during inspiration. ◼ Lungs accept.75 L of gas … CL = ◼ CL=.75 L/5cm H2O =.15 L/cm H2O. Compliance Curve CL normal= 0.1 L/cm H2O. Compliance Changes Overdistension With little or no change in VT Normal Abnormal Volume (ml) Pressure (cm H2O) Paw rises Dynamic and Static Compliance ◼ Static ◼ Plateau pressure need Normal 70-100 ml/cm H2O ◼ Dynamic ◼ Mix of compliance and resistance Normal 50-80 ml/cm H2O Resistance ◼ Opposition to the flow of gases through the airways ◼ Normal ◼ 0.5-3.0 cmH2O/L/sec ◼ Factors affecting Raw ◼ Airway length ◼ Radius ◼ Flow rate Hooke’s law ◼ ELASTANCE: natural tendency to respond to force and to return to its original resting position or shape. ◼ Elastance= ∆ P/ ∆ V. ◼ Elastance is reciprocal to Compliance. ◼ Lungs with High C have low elastance and Vice versa ◼ HOOKE’s LAW: if 1 unit of force (P) is applied to an elastic body it will stretch 1 unit of length (V)… ◼ Normal lung functional range: if more force is applied = rupture. Hooke’s Law Hooke’s Law Application Pneumothorax Surface Tension ◼ Liquid molecules surrounded by liquid molecules are mutually attracted to each 2-10 surface tension other moving freely in all directions. ◼ In a liquid-gas interface, the liquid molecules at the surface are attracted to the liquid molecules within the liquid mass. ◼ This cohesive force is called surface tension. ◼ Maintains the shape of a water droplet. 2-10 surface tension Surface Tension Surface Tension ◼ Surface tension is measured in dynes/cm. ◼ 1 dyne/cm: force necessary to cause a tear 1cm long in the surface layer of a liquid. ◼ The liquid alveolar lining can exert forces in excess of 70 dynes/cm = complete alveolar collapse. 2-11 Laplace Laplace’s Law ◼ The distending P of a liquid bubble is influenced by: ◼ Surface tension= directly proportional. ◼ Size of the bubble= inversely proportional. ◼ P= 4ST/r ◼ It takes more P to hold a bubble open if ST increases or r decreases. 2-11 Laplace Laplace’s Law ST Laplace’s Law 2-12 and 2-13 ST ◼ When 2 different size bubbles with same ST are in direct communication, the greater P in the smaller bubble will cause the smaller bubble to empty into the larger bubble. ◼ Laplace’s law does not state that the surface tension varies with the size of the bubble. ◼ Distending pressure—not the surface tension—that varies inversely with the radius. ◼ Surface tension remains the same until the size of the bubble goes beyond its natural elastic limit and ruptures 2-12 and 2-13 ST ST Critical Opening P ◼ Laplace’s law does not apply until critical opening P is reached. ◼ High P with little V change. ◼ Similar to the initial P required to blow up a new balloon. ◼ Once critical opening P is reached, distending P progressively decreases as the bubble increases its radius ST Laplace’s Law and Alveolar Fluid Lining ◼ According to Laplace’s law, a high Ptp must be generated to keep the small alveoli open. ◼ Offset by the pulmonary surfactant. Pulmonary Surfactant ◼ Phospholipid (DPPC). ◼ Type II cell. ◼ Hydrophobic (gas phase) and hydrophilic (liquid phase) ends. ◼ Decreases ST in proportion to the ratio of surfactant to alveolar surface area. ◼ Large alveolus= high ST ◼ Small alveolus= low ST 2-16 surface tension Surface Tension Pulmonary Surfactant ◼ ST of average alveolus= 1-5 dynes/cm (small) to 50 dynes/cm (fully distended). ◼ In the absence of surfactant, the ST in the alveolus reaches 50 dynes/cm, distending P to overcome liquid phase is high. ◼ If distending P is below critical opening= ◼ Liquid walls of the alveolus come in contact with one another resisting re-expansion. ◼ Condition called = atelectasis. Surface Tension PV Surface Tension