Obesity - Feedback Models Flashcards

1
Q

What would happen if there is an increase in the inflow rate?

A
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2
Q

Basal Metabolic Rate (BMR) =

A

part of the calories out
- proportional to body mass

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3
Q

How does the BMR change when the number of calories increases?

A
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4
Q

What is the LDR when incorporating PAL and BMR?

A
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5
Q

EXAMPLE 1:
initial energy = 0 kcal
BMR = 20 kcal/kg/day
calories in = 2200 kcal/day
calories out = 2000 kcal/day + (BMR * PAL * EBM)

conversion factor = 0.13 g/kcal
PAL =2

What does the LRD look like?

A
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6
Q

How do you work out EBM?

A
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7
Q

Graph for change in body mass?

A
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8
Q

What is the difference between the basic model and the feedback model?

A
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9
Q

How is equilibrium reached in the calorie model?

A
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10
Q

Obesity and dieting
main objective: maintain/change weight
there is a GOAL
main mechanism:
- ______ calories in (reduce food intake)
- _____ calories out (increase food intake)

A

restrict
increase

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11
Q

What is linear proportional control? (3)

A
  • basic form of feedback control
  • eg. thermostat/cruise control/thermoregulation
  • requirements: target value/ set point
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12
Q

What are the assumptions about the calorie model? (3)

A
  • calories out = constant
    change in body mass = due to calories in only
  • Target Change in Mass = given/known
    = change in body mass = initially 0 kg
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13
Q

What is the simplified diet model?

A
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14
Q

EXAMPLE 2:

we want to lose 5 kg
initial energy = 0 kcal
calories out = 2000 kcal/day
control constant = 80 kcal/kg/day
calories in = 2000 kcal/day + (control constant * diff)

conversion factor = 0.13 g/kcal

Model settings
initial time: 0 weeks
final time: 3 years = 156 weeks
time step: 1 day = 1/7 weeks
units of time: weeks

What does the LRD look like?

A
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15
Q

What does the calories in vs calories out graph look like in example 2?

A
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16
Q

What does the graph for change in body mass look like in example 2?

A
17
Q

What does the LRD look like for the Less Simplified Diet Model?

A
18
Q

EXAMPLE 3
we want to lose 5 kg
initial energy = 0 kcal
control constant = 80 kcal/kg/day
BMR = 20 kcal/kg/day
calories in = 2000 kcal/day + (control constant * diff)
calories out = 2000 kcal/day + (BMR * PAL * EBM)

conversion factor = 0.13 g/kcal
PAL = 2

Model settings
initial time: 0 weeks
final time: 3 years = 156 weeks
time step: 1 day = 1/7 weeks
units of time: weeks

What does the LRD look like?

A
19
Q

What does the calories in vs calories out graph look like in example 3?

A
20
Q

What does the graph for the change in body mass look like in example 3?

A