Eddy correlation – basic principles

Slides:



Advertisements
Similar presentations
1-4 curve fitting with linear functions
Advertisements

Entrainment and non-uniform transport of fine-sediment in coarse-bedded rivers Paul E. Grams & Peter R. Wilcock, Johns Hopkins University Stephen M. Wiele,
Sediment surface Main flow direction x y z Measuring point Flux contribution x Footprint definition: smallest area that contributes with 90% of the flux.
Regression and Correlation
Discovering and Describing Relationships
Differences in Model Transport of CO2. Cloud Contamination ✦ Radar indicates precipitation along fronts ✦ Coincidentally, this is where much of interesting.
8/10/2015Slide 1 The relationship between two quantitative variables is pictured with a scatterplot. The dependent variable is plotted on the vertical.
TIME SERIES by H.V.S. DE SILVA DEPARTMENT OF MATHEMATICS
A.Murari 1 (24) Frascati 27 th March 2012 Residual Analysis for the qualification of Equilibria A.Murari 1, D.Mazon 2, J.Vega 3, P.Gaudio 4, M.Gelfusa.
Biostatistics Unit 9 – Regression and Correlation.
Researchers, such as anthropologists, are often interested in how two measurements are related. The statistical study of the relationship between variables.
Run the colour experiment where kids write red, green, yellow …first.
U.S. Department of the Interior U.S. Geological Survey Modeling sand transport and sandbar evolution along the Colorado River below Glen Canyon Dam.
CHAPTER 38 Scatter Graphs. Correlation To see if there is a relationship between two sets of data we plot a SCATTER GRAPH. If there is some sort of relationship.
Descriptive Statistics
Max temp v min temp. It can be seen from the scatterplot that there is a correlation between max temp and min temp. Generally, as min temp increases,
Statistics & Econometrics Statistics & Econometrics Statistics & Econometrics Statistics & Econometrics Statistics & Econometrics Statistics & Econometrics.
Chapter 1: The Stock Market
Lecture PowerPoint Slides Basic Practice of Statistics 7 th Edition.
CHAPTER curve fitting with linear functions.
2-7 Curve Fitting with Linear Models Warm Up Lesson Presentation
Warm-Up Write the equation of each line. A B (1,2) and (-3, 7)
Correlation The apparent relation between two variables.
Scatter Plots, Correlation and Linear Regression.
Water flows in the natural environment Stephen M. Henderson.
Individuals Chart Due to High Costs (e.g., destructive testing/measurement) or a lack of data gathering opportunities there may be only one measurement.
Math Graphing Linear Inequalities in Two Variables 1.
Evaporation What is evaporation? How is evaporation measured?
A little VOCAB.  Causation is the "causal relationship between conduct and result". That is to say that causation provides a means of connecting conduct.
STATISTICS 13.0 Linear Time Series Trend “Time Series ”- Time Series Forecasting Method.
Shallow -water sediments: Early diagenesis in sandy sediments Results from: Experiments laboratory field Field measurements.
Altitude vs Atmpospere vs temp Purpose statement: I am going to investigate the relationship between Mean pressure and Tempurature (degrees C)
CHAPTER 3 Describing Relationships
Objectives Fit scatter plot data using linear models with and without technology. Use linear models to make predictions.
Regression and Correlation
Teaching Statistics in Psychology
What is the average rate of change of the function f (x) = 8 x - 7 between x = 6 and x = 7? Select the correct answer:
Eddy correlation – basic principles
Eddy correlation – basic principles
2-7 Curve Fitting with Linear Models Holt Algebra 2.
Shallow -water sediments: Early diagenesis in sandy sediments
Process Capability.
Login Press and Hold the down arrow until light turns Red.
Regression.
CHAPTER 3 Describing Relationships
CHAPTER 3 Describing Relationships
High School – Pre-Algebra - Unit 8
Directions of Inquiry Given a fixed atmospheric CO2 concentration assimilation scheme, what is the optimal network expansion? Given the wide array of available.
Chapter 3 Scatterplots and Correlation.
Assessment of the Surface Mixed Layer Using Glider and Buoy Data
CHAPTER 3 Describing Relationships
CHAPTER 3 Describing Relationships
September 25, 2013 Chapter 3: Describing Relationships Section 3.1
Examining Relationships
CHAPTER 3 Describing Relationships
CHAPTER 3 Describing Relationships
Summarizing Bivariate Data
Objectives Vocabulary
CHAPTER 3 Describing Relationships
CHAPTER 3 Describing Relationships
Algebra Review The equation of a straight line y = mx + b
CHAPTER 3 Describing Relationships
CHAPTER 3 Describing Relationships
Correlation & Trend Lines
Association between 2 variables
Statistics 101 CORRELATION Section 3.2.
Analysis of the 19 August 2017 (C032) Case and Plan for Simulations
Solution to Problem 2.25 DS-203 Fall 2007.
CHAPTER 3 Describing Relationships
Presentation transcript:

Eddy correlation – basic principles 10 20 30 40 50 60 310 311 -5 5 O2 (µM) uz (cm s-1) Time (sec) Example of measured vertical velocity and O2 data through 1 min where eddy correlations are visible: Noise in data. Means and smoothing added. Typical pattern visible: when velocity points down (yellow) the O2 concentration is above average, and when velocity points up (green) the O2 concentration is below average. This pattern gives over time a net O2 transport down towards sediment surface. Time averaged vertical flux Source: Peter Berg

Eddy correlation – flux calculation 310 311 10 20 30 40 50 60 -5 5 O 2 ( M) uz (cm s-1) m Same data, but compressed. Same data Source: Peter Berg

Eddy correlation – flux calculation 310 311 10 20 30 40 50 60 -5 5 O 2 ( M) uz (cm s-1) m 10 20 30 40 50 60 Time (sec) Cumulative flux (mmol m-2) 0.02 0.04 0.06 0.08 0.1 Important variable: cumulative flux. Looks like this for these data. A clear linear trend indicate a good strong flux signal in data. Rule of thumb: Need ~10 min of good data to get a statistically sound flux estimate. Source: Peter Berg