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Measuring the mass of an astronaut

The mass of an astronaut in zero gravity, Dominique Lambert

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Workshop from the 2nd Scientix Conference, 24-26 Ocotober 2014, Brussels, Belgium

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Page 1: The mass of an astronaut in zero gravity, Dominique Lambert

Measuring the mass of

an astronaut

Page 2: The mass of an astronaut in zero gravity, Dominique Lambert

TP

Page 3: The mass of an astronaut in zero gravity, Dominique Lambert

TP

Doppler Effect

(red shift et bleu shift)

rotation period of Mercury

Page 4: The mass of an astronaut in zero gravity, Dominique Lambert
Page 5: The mass of an astronaut in zero gravity, Dominique Lambert

TPMeasure of the differential rotation

of the Sun by observing solar spots

Δ

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TPRemote

sensing

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The mass of a black holeTP

Elliptic motion (a)

Period (T)

3°Kepler law

Reference star

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TP

http://eoedu.belspo.be/fr/profs/index.htm

Huriccane speed

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Boyle et Mariotte

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TP

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freefall study

(T48) Matteo Siccardi: Apllet Geogebra

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Screencasting

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Measuring the mass of an astronaut

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Why measuring the mass?

• For the look ?

Page 17: The mass of an astronaut in zero gravity, Dominique Lambert

Why measuring the mass?

• osteoporosis ?

zero gravity

weightless

environment

Page 18: The mass of an astronaut in zero gravity, Dominique Lambert

Why measuring the mass?

• For EVA (Extra Vehicular Activity)?

spacesuit

Page 19: The mass of an astronaut in zero gravity, Dominique Lambert

Problem?

zero gravity

Page 20: The mass of an astronaut in zero gravity, Dominique Lambert

Harmonic motion

harmonic oscillators

A suspended from a spring

(translation oscillator) object

can oscillate on either side of

an equilibrium position.

0

- Max

+ Max

Page 21: The mass of an astronaut in zero gravity, Dominique Lambert

All periodic oscillating movements "can be assimilated" to the projection on an axis of

a turning point X at constant speed on a "trigonometric" circle of radius R = Max.

0

- Max

+ Max

yy

Page 22: The mass of an astronaut in zero gravity, Dominique Lambert

: angular speed (rad/s)

t: time (s)

: angle

= .t

y=Y.sin( )

Where:

Y: amplitude

: pulsation

.t: phase

y: gives the position, the value of an electric field, pressure, ....

Page 23: The mass of an astronaut in zero gravity, Dominique Lambert

It is possible to calculate the speed at which the position varies, the electric field or

pressure, ... during a time interval t.

We can also calculate how the speed varies during time interval t.

To get an accurate speed and instant acceleration, just use a very small t that the limit

tends to zero, or just take the derivative with respect to time.

The speed

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L’accélération

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Dynamics of the harmonic oscillator

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remark:

The time (and therefore frequency) is independent of the amplitude (A)

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Spring constant

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Force sensor

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