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ATMS 451: Instruments and Observations

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Title: ATMS 451: Instruments and Observations


1
ATMS 451 Instruments and Observations
  • MWF 1130 AM 1220 PM
  • 310c ATG
  • TuTh 1030 AM 1220 PM
  • 108 or 610 ATG (be prepared for changes)

2
Instructors
Becky Alexander Assist. Professor, Atmospheric
Sciences 306 ATG beckya_at_uw.edu Robert
Wood Assoc. Professor, Atmospheric Sciences 718
ATG robwood2_at_uw.edu
3
Course Materials and Logistics
  1. No required textbook (I can suggest some)
  2. Course materials on website http//www.atmos.washi
    ngton.edu/robwood/teaching/451/
  3. Buy a laboratory notebook from UBS
  4. Form groups of 2 by Wednesday
  5. Determine if you can host a weather station

4
Learning goals
  • Assess and understand the relevance of good,
    quantitative observational data
  • 2. Experience how such information is obtained,
    analyzed, and expressed in scientific and
    technical communications

5
Topics and Related Activities
1. Analyzing and Quantifying Measurement Quality
2. Practicalities of Making Measurements
3. Concepts and Realities of Common Sensors
4. Scientific Communication Report Writing
6
Relevance to Past and Future Work
  • Basic Science
  • Science a connected body of agreed upon truths
    based on OBSERVABLE facts, classified into laws
    (theories)

Observation
?Uncertainty?
Hypothesis
Experimental Test (measure)
?Uncertainty?
7
Gravitational Lensing Einstein Rings
D.E.D 1916 measured bend angle by sun 2 /-
0.3
8
Relevance to Past and Future Work
2. Applied Science/Engineering
9
Price of Gold
  • A treasure hunter is hawking a 1 kg royal crown
    she has found, claiming it is solid gold.
  • Your assistant measures its density to be 15 /-
    1.5 g/cm3. The density of pure gold is 15.5
    g/cm3. The price of gold is currently 51,500 per
    kg. What do you do?

10
Measurement Uncertainty Issues
  1. For multiple measurements of the same quantity,
    what exactly is the best estimate of the true
    value?
  2. X ??x ? ??x implies a range within which we are
    confident the true value exists
  3. How do we determine the value of ?x?

11
Significant Figures Avoid Significant
Embarrassment
After a series of measurements and calculations
you determine the acceleration due to gravity on
Earth. The answer on your calculator/computer
is g 9.82174 m/s2, and the uncertainty
estimate is 0.02847 m/s2. How do you report
your result?
12
Measurement Comparison Issues
  1. Need to manipulate uncertainties through
    mathematical operations ? ERROR PROPAGATION
  2. Comparisons (two measurements or measurement vs
    predictions) come down to a range over which we
    are confident about our conclusions
  3. As important to know how the estimate of
    uncertainty was made as it is to know the
    uncertainty

13
Measurement, Error, Uncertainty
  • Measurement determination of size, amount, or
    degree of some object or property by comparison
    to a standard unit
  • All measurements carry uncertainty, often called
    errors NOT a mistake, and cannot be avoided!
  • Error Uncertainty (here) cannot be known
    exactly, only estimated, must explain basis of
    estimation

14
Uncertainty
  • An indefiniteness in measurements of a system
    property, and any quantities derived from them,
    due to sensor limitations, problems of
    definition, and natural fluctuations due to the
    system itself.

15
Sources of Measurement Uncertainty
Sampling
Analytical
16
Types and Sources of Measurement Uncertainty
Analytical Sampling To Minimize
Random Electronic noise from sensor circuitry Turbulence Repetitive measurements
Systematic Gradations on thermometer off by 20 Measure air T over blacktop parking lot Calibrate sensor to known standard place sensor in appropriate location
17
Accuracy and Precision
18
Distribution of N Measurements and of Means
N 10 blue N 10 performed many times,
distribution of means black
?x
19
Normal Error Integral
95.4 w/in 2?
68 w/in 1?
P(t)
t
20
Normal vs Students t-distribution
21
Question
Two different weathernuts living in adjacent
towns (town A and B) measure the air temperature
in their town during a brief period. Both want to
claim their town was colder than the other during
this time. Does either one have a valid
claim? Town A T Measurements 10.2 11.5 13.4
15.1 12.2 oC Town B T Measurements 9.8 10.2
12.8 14.6 11.7 oC Average uncertainty in any one
of Nut As or Nut Bs individual measurements
0.5 oC.
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