HEMODYNAMICS AND VENUS RETURN

0.0(0)
studied byStudied by 0 people
learnLearn
examPractice Test
spaced repetitionSpaced Repetition
heart puzzleMatch
flashcardsFlashcards
Card Sorting

1/116

encourage image

There's no tags or description

Looks like no tags are added yet.

Study Analytics
Name
Mastery
Learn
Test
Matching
Spaced

No study sessions yet.

117 Terms

1
New cards

Blood flows through the heart, arteries, capillaries, and veins in a 

closed, continuous circuit.

2
New cards

Blood flow

 the movement of a certain volume of blood through the

vasculature over a given unit of time (e.g., mL/minute).

3
New cards

 Fluid dynamics

 a subdiscipline of fluid mechanics that describes the flow of fluids,

liquids and gases.

4
New cards

Hemodynamics

the physical principles governing blood flow, which are:

• The pressure gradient between one point and another

• Resistance of the vessel

5
New cards

Ohm’s Law

a formula used to calculate the relationship between voltage, current and resistance in an electrical circui

6
New cards

Mathematically Ohm’s law

𝐼 =∆𝑉/𝑅 

7
New cards

 Current (I)

 flow of charged particles

8
New cards

Voltage (∆V)

the difference in concentration of charged particles at 2 different points

9
New cards

Resistance (R)

opposition to current flow

10
New cards

The current (flow of electrons) in a closed system and it is

• Directly proportional to voltage

• Inversely proportional to resistance within the system.

11
New cards

 derivation of Ohm’s law can be used to calculate

blood flow.

12
New cards

 Mathematically Ohm’s law in hemodynamics

𝐹 = ∆𝑃 / 𝑅

13
New cards

Flow (F)

 blood flow through a vessel

14
New cards

Pressure gradient (ΔP)

 change in pressure between 2 different points

• (i.e., ΔP = P1 ‒ P2)

15
New cards

Flow (F) , the output of the left heart, is quite _____ in time and depends greatly on the physiological circumstances (e.g., whether one is active or at rest)

variable

16
New cards

Flow: the volume of fluid passing a point per unit of time

o Caused by a ΔP between two points (there is no flow without a ΔP)

o The relationship between F and ΔP does not require any assumptions about whether the vessels are rigid or compliant, as long as R is constant.

17
New cards

Laminar

smooth and streamlined

18
New cards

Turbulent

 irregular and chaotic.

19
New cards

Low Reynolds number indicates while a

high Reynolds number indicates turbulent flow

laminar flow

20
New cards

high Reynolds number indicates

turbulent flow

21
New cards

renynolds number

𝑅𝑒 = 2𝑟𝑣𝜌 / η

r: radius;

p: density;

v: kinematic viscosity;

η : viscosity

22
New cards

flow is caused by

a ΔP between two points (there is no flow without a ΔP)

𝐹 = ∆𝑃/ 𝑅

𝐹 = ∆𝑃.(π. 𝑟4)/ 8η𝑙

23
New cards

Hagen-Poiseuille Law

𝐹 = ∆𝑃/ 𝑅

24
New cards

EX. calculate at point a

𝐹 = ∆𝑃.(π. 𝑟4)/ 8η𝑙

P= 85 mmHg

r=20 mm

η= 32 cPs at 1 c

 85 mmhg x (3.14 (2 cm)/(8 x 32 x 1)= 2.08

25
New cards

ΔP

the difference in pressure between one point and another

• Influences the direction of blood flow (blood flows from high pressure → low pressure)

• If the flow is constant (which the body tries to maintain), vessel resistance ↑ (e.g.,

vasoconstriction) and leads to ΔP ↑.

• Clinical relevance: narrow vessels from atherosclerotic disease = ↑ blood pressure

26
New cards

Types of physiologic ΔP:

o Systemic: arterial pressure > venous pressure

o Local: proximal vessel pressure > distal vessel pressure

27
New cards

transmural pressure (ΔP)

the distending force that tends to increase

the circumference of the vessel.

28
New cards

wall tension (T)

 Opposing this pressure is a force inside

the vessel wall

  • Wall tension is the force that must be

    applied to bring together the two edges of

    an imaginary cut in the wall along the

    longitudinal axis of the vessel.

29
New cards

The equilibrium between ΔP and T

depends on the

vessel radius

30
New cards

Laplace’s law

𝑇 = Δ𝑃. 𝑟

31
New cards

Hydrostatic pressure (ΔP)

refers to the force exerted by blood within a blood

vessel against its walls.

32
New cards

Resistance

forces opposing flow

Arises from the friction between the moving blood and vessel walls

33
New cards

Equation for resistance against laminar flow:

𝑅 = (8/𝜋) x (η𝑙/𝑟^4)

• Where:

• R = resistance

• η = Viscosity (thickness of the blood)

• l = length of the vessel

• r = radius of the vessel

34
New cards

Viscosity

The thickness of the blood

η= 𝑠ℎ𝑒𝑎𝑟 𝑠𝑡𝑟𝑒𝑠𝑠/𝑠ℎ𝑒𝑎𝑟 𝑟𝑎𝑡𝑒= (F/A)/ (ΔV/ΔX)

35
New cards

↑ Viscosity

due to polycythemia, hyperalbuminemia, and dehydration

36
New cards

↓ Viscosity

due to anemia, hypoalbuminemia, and adequate hydration

37
New cards

The body is unable to quickly regulate flow by adjusting

viscosity

38
New cards

factors affecting resistance

  • length

  • radius

39
New cards

length

o The longer the vessel, the greater the cumulative friction encountered

o Each vessel has a fairly fixed length (no ability for regulation).

40
New cards

Radius

o Significant impact on resistance

o Highly regulated by smooth muscle within the vessel walls

o Vasoconstriction: ↓ radius

o Vasodilation: ↑ radius

41
New cards

Capacitance

The amount a vessel can stretch without significantly increasing pressure

C = ΔV / ΔP:

• Where:

o C: capacitance

o ΔV: change in volume

o ΔP: change in pressure

42
New cards

Venous capacitance ? arterial capacitance

>

43
New cards

60%–80% of total blood volume is in the

venous circulation

44
New cards

Velocity

The speed blood is traveling.

45
New cards

Velocity is different from flow:

o Velocity is a unit of distance per unit of time.

o Flow is a unit of volume per unit time.

o Clinical relevance: The velocity of blood moving across the valve will increase with a stenotic valve (smaller diameter), but the flow will not.

46
New cards

 Relationship between flow and velocity:

oFlow = V x A

where V velocity and A the area of the vessel or pathway available to blood

oFlow = V x (πr2)

47
New cards

velocity

calculate flow at point a

o Velocity = 40 cm/sec

o r = 20 millimeters

V x (πr^2)

flow= (40 cm/sec) x (3.14 (2cm²))= 502.4 cm³/sec

48
New cards

velocity

calculate flow at point b where r is 2r

o Velocity = 40 cm/sec

o r = 20 millimeters

V x (πr^2)

flow= (40 cm/sec) x (3.14 (4cm²))= 2009.6 cm³/sec

49
New cards

Arterial blood pressure in the larger vessels

consists of several distinct components:

• Systolic pressure

• Diastolic pressure

• Pulse pressure

• Mean arterial pressure.

50
New cards

_________ is the peak pressure recorded in the central arterial system and occurs during ventricular ejection.

• Systolic blood pressure (SBP)

51
New cards

___________ is the minimum pressure recorded in the central arterial system and occurs just before the start of ventricular systole.

Diastolic blood pressure (DBP)

52
New cards

SBP has three determinants:

1. Stroke volume.

• Increased SV increases SBP and PP.

2. Diastolic blood pressure.

3. Aortic compliance.

53
New cards

If compliance is low (i.e., stiff aorta), the SV produces

a large SBP.

54
New cards

DBP has three determinants:

1. Vascular resistance is the main determinant of DBP.

2. Runoff of blood from the aorta.

• DBP decreases if blood flow into the circulation during diastole is reduced.

• Aortic valve insufficiency is an example where aortic pressure rapidly decreases during diastole because backflow of blood into the left ventricle reduces forward flow into the circulation.

3. Diastolic time interval.

55
New cards

Pulse pressure (PP) is the difference between

SBP and DBP

56
New cards

__ is reflected by the strength of the arterial pulse

wave palpated in the peripheral arteries

PP

57
New cards

Generally, a pulse pressure should be at least _____ of the systolic pressure

25 percent

58
New cards

A persistently high pulse pressure at or above ____ may indicate excessive resistance in the arteries and can be caused by a variety of disorders

100 mm Hg

59
New cards

Mean arterial pressure is the average

systemic arterial pressure.

60
New cards

map equation

MAP = 𝐷𝐵𝑃 + 𝑆𝐵𝑃 −𝐷𝐵𝑃/3 or (1/3) x SBP-DBP + DBP

61
New cards

For example, if a patient’s blood pressure is 83 mm Hg/50 mm Hg, the MAP would be

(1/3)x(83-50)+50= 61

62
New cards

MAP functions to

perfuse blood to all the tissues of the body to keep them

functional.

63
New cards

Mechanisms are in place to ensure that the MAP remains at least _____ so that blood can effectively reach all tissues.

60 mmHg

64
New cards

Normally, the MAP falls within the range of 

70-110 mmHg

65
New cards

If the value falls below 60 mm Hg for an extended time, blood pressure will not be high enough to ensure circulation to and through the tissues, which results in

ischemia, or insufficient blood flow.

66
New cards

ystemic vascular resistance (SVR) refers to

the resistance to blood flow offered by all the systemic vasculature, excluding the pulmonary vasculature.

sometimes referred to as total peripheral resistance (TPR).

67
New cards

Mechanisms that cause vasoconstriction ______ SVR

increase

68
New cards

mechanisms that cause vasodilation _____ SVR.

decrease

69
New cards

SVR can be calculated if cardiac output (CO), mean arterial pressure (MAP), and central venous pressure (CVP) are known, the equation

SVR = (MAP - CVP) ÷ CO

70
New cards

Blood pressure measured by cuff inflation in the upper arm of a

healthy person is 130/70 mm Hg

What is

• SBP

• DBP

• PP

• MAP

SBP= 130 mmHg

DBP= 70mmHg

PP= 130-70= 60

MAP= (1/3) x (130-70) +70= 90 mmHg

71
New cards

Components of Blood Pressure

• Blood pressures varies throughout the

systemic vasculature.

• Pressure is highest in the central arteries

and lowest in the central veins.

• The largest pressure decrease occurs

across the arterioles, indicating that they

are the site of highest vascular resistance.

72
New cards

Indices of arterial blood pressure during cardiac cycle

• During each cardiac cycle, arterial pressure

rises and falls as the heart contracts and

relaxes.

• Systolic pressure reflects ventricular

contraction, while diastolic pressure

reflects arterial recoil and resting pressure.

• Pulse pressure provides insight into heart

function and arterial health.

• MAP is the best indicator of overall tissue

perfusion.

73
New cards

Turbulent blood flow through the vessels can be heard as a soft ticking while measuring blood pressure; these sounds are known as

Korotkoff sounds

74
New cards

Blood Pressure Measurement Steps

1. The clinician wraps an inflatable cuff tightly around the patient’s arm at about the level of the heart.

2. The clinician squeezes a rubber pump to inject air into the cuff, raising pressure around the artery and temporarily cutting off blood flow into the patient’s arm.

3. The clinician places the stethoscope on the patient’s antecubital region and, while gradually allowing air within the cuff to escape, listens for the Korotkoff sounds.

75
New cards

Phase I BP measurement

clear tapping sounds heard for at least two consecutive beats

• This is the systolic blood pressure

76
New cards

Phase II BP measurement

 the softening of the tapping sounds and the addition of a

swishing sound

77
New cards

Phase III BP measurement

the return of tapping sounds, as heard in phase I, but with

an increase in sharpness and intensity

78
New cards

Phase IV

 the abrupt muffling of sounds, exhibiting a soft and blowing

quality

79
New cards

Phase V of BP measurement

the complete disappearance of all sounds

• This is the diastolic blood pressure

80
New cards

Venous return

• It is the flow of blood from the systemic venous network towards the right heart.

• At steady state, venous return equals cardiac output, as the venous and arterial systems operate in series.

• However, unlike the arterial one, the venous network is a capacitive system with a high compliance.

81
New cards

Central Venous Pressure (CVP)

the pressure of venous blood in the thoracic vena cava and the right atrium.

82
New cards

Low CVP _______ venous return into the

central venous compartment

promotes

83
New cards

High CVP ________ venous return

reduces

84
New cards

CVP has a strong influence on cardiac preload and, through the ___________ mechanism, determines ventricular SV.

Frank-Starling

85
New cards

Frank-Starling

the ability of the heart to change its force of contraction and

therefore stroke volume in response to changes in venous return

86
New cards

equation for venous return

• 𝑉𝑅 = 𝑃𝑉 − 𝑃𝑅𝐴/ 𝑅𝑉

• Where:

• VR: venous return

• PV: venous pressure

• PRA: right atrial pressure

• RV: venous vascular resistance

87
New cards

Increases in cardiac output cause decrease in

right atrial pressure (RAP)

88
New cards

The RAP determines the extent of

ventricular filling (first of the three determinants of EDV)

89
New cards

The venous function curve shows how central venous pressure influences

venous return.

90
New cards

As RAP becomes _______, it provides a greater driving pressure (i.e., greater ΔP = CVP − RAP) for the return of blood from the periphery to the right atrium. → Higher venous return

less positive

91
New cards

The cardiac output steadily rises as

RAP falls

92
New cards

At a normal cardiac output of 5 L/min RAP is

2 mm Hg (point A)

93
New cards

 If VR hits 0 the central venous pressure

at that point (Usually 7 mmHg) is called

mean systemic filling pressure (No flow

state).

mean systemic filling pressure (No flow state).

94
New cards

Mean Systemic Filling Pressure

 happens when the heart is shocked,

and all circulation stops and pressure

throughout the body is equal

95
New cards

If peripheral venous pressure is at 7 mmHg

• What is venous return when

o Central venous pressure is 7 mmHg

o Central venous pressure is 6 mmHg

o Central venous pressure is 5 mmHg

o Central venous pressure is 4 mmHg

o If intrathoracic pressure is 0 mm Hg

  1. 1

  2. 2

  3. 3

  4. 4

  5. 0

96
New cards

Why as RAP declines and eventually becomes negative there is NO further increase in venous return, even though the driving pressure, ΔP, is increasing?

due to venous collapse caused by transmural pressure dynamics.

97
New cards

Transmural Pressure Effect

When RAP becomes increasingly negative, it creates a situation where the pressure outside the veins (intrathoracic pressure) exceeds the pressure inside the veins. This creates a negative transmural pressure (inside pressure minus outside pressure).

98
New cards

Venous Collapse

When the transmural pressure becomes sufficiently negative, the thin-walled veins begin to collapse as they enter the thorax. This collapse creates a resistance to flow that effectively limits venous return.

99
New cards

Waterfall Effect

This phenomenon is sometimes called a "vascular waterfall" or "Starling resistor effect." Just as water flowing over a waterfall isn't affected by lowering the level at the bottom of the falls, venous return isn't increased by further decreases in RAP once the veins have collapsed.

100
New cards

Flow Limitation

The collapsed segment of vein acts as a bottleneck that prevents any further increase in flow, regardless of how much more negative the RAP becomes. The effective downstream pressure is no longer the RAP but rather the pressure at the point of collapse.