CVPR 03-24-14 09-10am Hemodynamics - Proenza Flashcards
Hemodynamics
Basic physics of blood flow; Movement of blood is driven by differences in pressure throughout the CV system; Basic physics of flow through a tube predicts many properties of CV system.
Effect of Pressure differences
Pressure differences (deltaP) drive blood flow through vessels; the difference between arterial & venous pressure is drives blood flow through organs.
Transmural pressure
Difference in pressure between inside & outside of a vessel (across the vessel wall)
Gravitational pressure
Also affects blood flow (positional changes)
Pressure in different vessels
Highest pressure in the aorta… Elastic walls of vessels dampen pulsatile pressure but offer very little resistance to flow, so there is not much drop in BP through arteries….Big drop in pressure in arterioles (aka resistance vessels)…..Very low pressure in capillaries & in the venous system.
Pressure in systemic vs. pulmonary circulation
Pressure in systemic circulation»_space;> pulmonary circulation
Cardiac output, resistance, and pressure in Left vs. Right sides of Heart
CO equal between sides; Resistance & Pressure different (much lower in pulmonary circulation)
Total Blood Volume & it is mostly found
About 5L; Greatest blood volume in venous system (veins = “capacitance vessels”)
Blood volume in arterial vs. venous sides
Varies a lot depending on blood volume & pressure
Flow (Q)
CONSTANT through system; the cardiovascular system is a closed loop, so flow through the capillaries MUST be the same as flow through the aorta (on average)
Flow (Q) and Cardiac output (CO)
CO = Total flow in the cardiovascular system = volume of blood pumped per minute by the heart
Velocity (v)
Distance per unit time (cm/sec) [as opposed to flow, which is volume per unit time]; v = Q/A
Velocity (v) and Cross-sectional area (A)
Velocity depends inversely on cross-sectional area (A)…..slowest through biggest cross-sectional area, like a river…total cross-sectional area is smallest in the aorta (–> fastest flow) and greatest in capillary beds and pulmonary circulation (–> slowest flow in these areas of exchange)
Flow equation
Q = deltaP / R…..where, Q = flow (volume/time), deltaP = pressure difference, R = resistance
Cardiac output version of the Flow equation
CO = (mean arterial pressure – venous pressure) / total peripheral resistance (TPR)
Flow equation & Ohm’s law
Flow eq. is analogous to Ohm’s law for electricity (V = IR, I = V/R), where blood flow is like current, pressure is like voltage, resistance is like…resistance.
Flow equation – characteristics
Require pressure difference; Flow In MUST equal Flow Out; Flow is directly proportional to pressure, inversely proportional to resistance.
Assumptions of flow equation that are not really valid for cardiovascular system:
Constant pressure, Constant resistance, Straight rigid tube..…Nonetheless, pressure & flow through the system as a whole can be approximated fairly well with the flow equation.
Poiseuille’s Equation
An extended version of the flow equation: Q = ΔP x (π x r^4) / 8ηl ……… Q = flow, r = radius, l = length, ΔP = pressure difference, η = viscosity of blood…… (π x r^4) / 8ηl is the inverse of resistance in the flow equation….. For the exam, you do not have to memorize the equation per se, but you need to understand how each variable affects flow, and that the FLOW VARIES WITH THE 4TH POWER OF THE RADIUS
Effect of Increased vessel size (radius) on resistance & flow (Poiseuille’s Law)
Increased radius = Decreased resistance, Increased flow.
Vessel radius and flow
Increase size of vessel (radius) = decrease resistance, increase flow….. Radius has huge effect on flow (flow varies with 4th power), so doubling the radius increases flow by 16-fold (24)….. In CV system, vessel diameter is the major mechanism by which flow is controlled (vasoconstriction & vasodilation).
Effect of Increased length of vessel on resistance & flow (Poiseuille’s Law)
Increased length = increase resistance, decrease flow
Effect of increased viscosity on resistance & flow (Poiseuille’s Law)
Increased viscosity = increase resistance, decrease flow
Viscosity of blood…what it depends on, gender differences
Mostly depends on hematocrit (proportion of RBCs, normally 38-46% in women, 42-54% in men)
Assumptions of Poiseuille’s Law that are not valid for cardiovascular system:
Constant pressure, Constant resistance, Constant radius, Single length, Constant viscosity, Laminar flow….Only valid for single vessels
Resistance in parallel vs. in series
Poiseuille’s law is only valid for single vessels…..Parallel vessels (most of systemic circulation) decreases total vascular resistance.…. Series vessels increases total vascular resistance.
Resistance in parallel – calculation & significance
1/ total R = sum of 1 / individual resistances…….Therefore: 1. Total resistance of a network of parallel vessels (capillary bed) is lower than the resistance of single lowest resistance vessel in the system (single capillary), 2. Changing the resistance of a single vessel in a parallel system has little effect on the total resistance of the system
Resistance vs. Blood flow in parallel circulations
Pressure is the same in each parallel vessel, but the blood flow through each can be different…..EX: Capillaries are highest resistance of all vessels (smallest diameter), yet total resistance of capillary beds is quite low & is independent of individual capillaries because there are many parallel vessels.
Resistance in series – calculation
Resistances in series are additive: total R = sum of individual Rs (i.e., R in artery + R in arteriole + R in capillaries)…..Therefore: Total resistance of a series of vessels is higher than the resistance of any individual vessel.
Resistance in series – location of most resistance
Largest proportion of total resistance is in arterioles, the major resistance vessels that regulate flow to tissues.
Resistance & Blood flow in series circulations
Blood flow through vessels in series is constant, but the pressure decreases through the series of vessels (e.g.,, pressure drops through the systemic circulation)
Laminar flow
Smooth, streamlined, most efficient type of flow; Velocity slowest at edge of tube, fastest in center; Assumed type of flow in the flow equation (non-pulsatile laminar flow); Not completely the case in the CV system.