me471-3
TRANSCRIPT
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Prepared By: S. Ehtesham Al Hanif (Hridoy) [0510035
BIO (BIO-MEDICAL) ENGINEERING MUSCLE
ME 471- BIO-ENGINEERING / BIO-MEDICAL
TOPICS: MUSCLE
Prepared By,
S. EHTESHAM AL HANIF (HRIDOY)
STUDENT ID: 0510035
E-MAIL: [email protected]
MOBILE: 88-01670839383
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Prepared By: S. Ehtesham Al Hanif (Hridoy) [0510035
BIO (BIO-MEDICAL) ENGINEERING MUSCLE
Thin filament
Thick f ilament
Attached crossbridge, no
force (spring not stretched)
Attached crossbridge has
changed shape to stretch
spring, force but no sliding
2
3
Skeletal Muscle Basics:
y Muscle to tendon then tendon to bone
y Movement done by muscle
y Dependence of isometric force on sarcomere lengthy Force is proportional to filament overlap: important evidence for sliding filaments
What causes the filament sliding?
y Myosin heads bind to actin, then go through a cycle of events the cross bridge cycle
y Overall effect is force generation and ATP hydrolysis
y As all myosin molecules are identical, can reduce problem to considering just a single myosin head interacting
with actin
y Force in Isometric contraction: no sliding (bond will break down if hydrolysis happened)
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Prepared By: S. Ehtesham Al Hanif (Hridoy) [0510035
BIO (BIO-MEDICAL) ENGINEERING MUSCLE
Cross-bridge Cycle: Key Features
1) ATP is used in each cycle to provide the energy
a. Rigor mortis occurs if ATP concentration = 0
2) Direction of filament force and sliding (if sliding occurs) is one-way (thin filament moves toward M-line at the
centre of the sarcomere)
3) Step size is small: sliding produced by one cycle is only about 1% of the sarcomere length
a.M
any cycles occur in succession to cause large movements (as in running, walking, etc)
Why so complicated?
y Some constraints due to muscle properties
What is isometric contraction?
y Muscles are active (=contracting) producing isometric force
y The muscle force resists gravity and prevents the arm and book falling
y Isometric means the muscle length is constant
Contraction with shortening (concentric)
y Biceps contracts and its shortening flexes the elbow
y Biceps does work lifting the book
y POWER is the rate at which work is done
Antagonistic muscles
y Active (contracting) muscle can shorten (pull towards its center)
y BUT it cannot elongate (push away from its center)
y Therefore, antagonistic muscles are required
y Example: Rotation around the elbow
Rotation around the elbow: Flexion
Rotation around the elbow: Extension
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Prepared By: S. Ehtesham Al Hanif (Hridoy) [0510035
BIO (BIO-MEDICAL) ENGINEERING MUSCLE
Series & Parallel structures (How the arrangement of structures affects force and length change):
Structures in Series:
y Force at A and B are equal.
y For structures in series, forces do NOT add up
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Prepared By: S. Ehtesham Al Hanif (Hridoy) [0510035
BIO (BIO-MEDICAL) ENGINEERING MUSCLE
yF
or structures in parallel, forces add upLength changes
For structures in series, length changes add up
For structures in parallel, length changes do NOT add up
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Prepared By: S. Ehtesham Al Hanif (Hridoy) [0510035
BIO (BIO-MEDICAL) ENGINEERING MUSCLE
Contractile and Elastic Structures
In series and in parallel
A muscle-tendon complex (MTC):
Because muscle and tendon are in series:
Both experience the same force at each moment.
An observed length change of MTC could be due to either component
Tendon can only be stretched when muscle is active Muscle cannot move bones without first stretching tendon
Elasticity also in parallel:
The parallel element:
Can exert force when CC is relaxed.
Adds its force to that of muscle when CC is active.
More complicated connections can switch elasticity between series and parallel.
Where and what are the SEC and PEC relative to the crossbridges?
Tendon (collagen) series
Aponeuroses (collagen) series Epimysium (collagen) parallel
Filaments (titin) parallel
Filaments (myosin, actin) series
Arrangement of fibres withmuscle
y How the arrangement of structures affect force and length change
y Arrangement of muscle fibres: some examples
parallel fusiform triangular unipennate multipennate
bipennate
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Prepared By: S. Ehtesham Al Hanif (Hridoy) [0510035
BIO (BIO-MEDICAL) ENGINEERING MUSCLE
Arrangement of fibres within muscle:
Pennation increases muscle force
y Volumes equal and line of muscle force is the same
y Each fibre in pennate muscle is half the length of the fibres in the parallel muscle and at angleU to the line
of muscle force;
y force along line of muscle (F) = cosU * force along line of fibre (f)
y ForU = 30o
, cosU = 0.87y But there are twice as many fibres in the pennate muscle as in the parallel muscle
y Net effect: pennate muscle produces 2 * 0.87 = 1.74 times more force than the
parallel muscle
Pennation reduces muscle shortening velocity
y In each unit of time
y the cos rule means that muscle shortening is cos * fibre shortening.
y also each fibre in the pennate muscle only shortens half as far as each
fibre in the parallel muscle.
y Net effect: pennate muscle shortening is only 0.5 * 0.87 = 0.41 times as much as the
parallel muscle per unit time
Force-velocity relation, also power
Muscle Force
Muscle length
time(Lever movement)
Bef
e st
l
t
f t
e
scle st
t st
l
t
f t
e
scle
Isometric phasemuscle force toosmall to lift weight
Muscle Force
Muscle length
time
(Lever movement)
Stim
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Prepared By: S. Ehtesham Al Hanif (Hridoy) [0510035
BIO (BIO-MEDICAL) ENGINEERING MUSCLE
Velocity
0.0 0.5 1.0
Power
0.0
0.1
0.2
Velocity
0.0 0.5 1.0 1.5
Force
0.0
0.5
1.0
During stimul
tion, muscle forceenough tolift weight
Muscle Force
Muscle length
ti
e
(Lever ove ent)
Sti
Isotonic shortening:constant force
during shortening
Muscle Force
Muscle length
ti
e(Lever
ove
ent)
Before stimul!
tionof themuscle
Largerweight
During stimulationof the muscle
time
Muscle Force
Muscle length
(Lever movement)
Stim
Isometric phasemuscle force toosmall to lift weight
D" # $ %
& '
(
$ ) " 0
1
(
2
%
2
3
(
4
5
) "
'
6
5
Muscle Force
Muscle length
time
(Lever movement)
Stim
Isotonic shortening:constant forceduring shortening
Larger force &
slower velocity
Inverse relation between force and velocity of shortening.The Force Velocity Curve
y Power = work rate
= (force x (length ) / (time
= force x ((length / (time)
= force x velocity
Contraction with lengthening (eccentric)
y The book is lowered in a slow, controlled movement.
y Biceps is acting as a brake.
y Biceps is producing force, EMG, etc, (=contracting)
y The elbow extends as the length of biceps increases due to the book & gravity. Work is done on biceps.
y Force during isovelocity stretch of active muscle
o Force-Velocity relation for Stretch
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Prepared By: S. Ehtesham Al Hanif (Hridoy) [0510035
BIO (BIO-MEDICAL) ENGINEERING MUSCLE
Stretch of active muscle
Occurs during normal every-day activities
Contracting muscle fibres act as a brake
Large forces can be produced
But not much fuel (ATP) is used
Forces can be large enough to cause damage
Not covered in many standard textbooks