To install click the Add extension button. That's it.

The source code for the WIKI 2 extension is being checked by specialists of the Mozilla Foundation, Google, and Apple. You could also do it yourself at any point in time.

4,5
Kelly Slayton
Congratulations on this excellent venture… what a great idea!
Alexander Grigorievskiy
I use WIKI 2 every day and almost forgot how the original Wikipedia looks like.
Live Statistics
English Articles
Improved in 24 Hours
Added in 24 Hours
Languages
Recent
Show all languages
What we do. Every page goes through several hundred of perfecting techniques; in live mode. Quite the same Wikipedia. Just better.
.
Leo
Newton
Brights
Milds

From Wikipedia, the free encyclopedia

ΔP (Delta P) is a mathematical term symbolizing a change (Δ) in pressure (P).

YouTube Encyclopedic

  • 1/3
    Views:
    352 815
    628 065
    444 126
  • Math patterns example 1 | Applying mathematical reasoning | Pre-Algebra | Khan Academy
  • Regulation of blood pressure with baroreceptors | NCLEX-RN | Khan Academy
  • Putting it all together: Pressure, flow, and resistance | NCLEX-RN | Khan Academy

Transcription

So let's say I have tables where I can fit one person at either of the short ends of the table. So I could fit one person there. I could fit one person there. You could view this as we're looking from above the table here. So we could put one person at either of the short ends of the table. And then on these longer ends right over here, we can fit two people. We can fit two people at the longer end. So when you have one table, you could fit one, two, three, four, five, six people. You could fit six people. Now let's think about what happens as we add tables end to end to this table right over here. So let's imagine now two tables. So here we have one table, and it's going to touch ends with this table right over here. And because it touches ends right over here-- we're making it one big continuous table-- you can't fit someone here anymore. So now how many people can we fit? Let's see. We can fit one, two, three, four, five. And then on this table, which is identical, you could fit six, seven, eight, nine. And then you could put one person at the end right over here. So when you have two tables end to end, you can fit a total of 10 people. Let's keep going and see if we can think of a pattern here. So let's put three tables here-- so one table, two tables, and three tables. So just as before, we could put one at each end. So that's two people. Then we have 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14 folks-- 14 folks. So what does it look like is happening here. Well if you just look at the numbers, we went from 6 to 10 to 14. It looks like we're adding four people every time we actually add a table. Now does that actually makes sense? So let's think about this first situation. Let's imagine these are real people, and I'll make this person in blue right over here. If you were to bring over this new table, if you bring over table two-- so this is table one-- this blue person has to move. And so where could they move? Let's say that they always insist on sitting at the end of a table. So the blue person moves to the new end of the table. They move right over here. So how many new people could move to this combined table now that you brought this second table in? Well the new people I will do in this purple color. The new people are that person-- let me do it in a more unique color-- this person, this person, this person, and this person. So you were able to add four new people with the new table. One way to think about it is a new table is going to have one usable end here. That usable end is going to be taken by the person who was already at the usable end of when you had less tables. And so the real addition is the two sides here. So you're adding four people every time you add a table. So it makes complete sense. So based on this, you could think about, without even having to draw these diagrams, how many people you would be able to fit if you had four or five or six or however many tables. So you could imagine, if you have four tables, we just have to add four, and you should be able to sit 18 people. If you have five tables, you should be able to fit 22 people and on and on and on.

Uses

Darcy–Weisbach equation

Given that the head loss hf expresses the pressure loss Δp as the height of a column of fluid,

where ρ is the density of the fluid. The Darcy–Weisbach equation can also be written in terms of pressure loss:

Lung compliance

In general, compliance is defined by the change in volume (ΔV) versus the associated change in pressure (ΔP), or ΔVP:

During mechanical ventilation, compliance is influenced by three main physiologic factors:

  1. Lung compliance
  2. Chest wall compliance
  3. Airway resistance

Lung compliance is influenced by a variety of primary abnormalities of lung parenchyma, both chronic and acute. Airway resistance is typically increased by bronchospasm and airway secretions. Chest wall compliance can be decreased by fixed abnormalities (e.g. kyphoscoliosis, morbid obesity) or more variable problems driven by patient agitation while intubated.[1]

Calculating compliance on minute volume (VE: ΔV is always defined by tidal volume (VT), but ΔP is different for the measurement of dynamic vs. static compliance.

Dynamic compliance (Cdyn)

where PIP = peak inspiratory pressure (the maximum pressure during inspiration), and PEEP = positive end expiratory pressure. Alterations in airway resistance, lung compliance and chest wall compliance influence Cdyn.

Static compliance (Cstat)

where Pplat = plateau pressure. Pplat is measured at the end of inhalation and prior to exhalation using an inspiratory hold maneuver. During this maneuver, airflow is transiently (~0.5 sec) discontinued, which eliminates the effects of airway resistance. Pplat is never > PIP and is typically < 3-5 cmH2O lower than PIP when airway resistance is normal.

See also

References

  1. ^ Dellamonica J, Lerolle N, Sargentini C, Beduneau G, Di Marco F, Mercat A, et al. (2011). "PEEP-induced changes in lung volume in acute respiratory distress syndrome. Two methods to estimate alveolar recruitment". Intensive Care Med. 37 (10): 1595–604. doi:10.1007/s00134-011-2333-y. PMID 21866369. S2CID 36231036.

External links

This page was last edited on 7 November 2023, at 11:13
Basis of this page is in Wikipedia. Text is available under the CC BY-SA 3.0 Unported License. Non-text media are available under their specified licenses. Wikipedia® is a registered trademark of the Wikimedia Foundation, Inc. WIKI 2 is an independent company and has no affiliation with Wikimedia Foundation.