WinRiver.

Slides:



Advertisements
Similar presentations
In-situ ADCP.
Advertisements

Year 10 Pathway C Mr. D. Patterson.  Distinguish between scalar and vector quantities  Add and subtract vectors in 2 dimensions using scaled diagrams.
A A v beam v ship v ship = v beam / sin( A ) Doppler log - ship’s speed using the Doppler effect. ADCP extends this idea to calculate water speed relative.
Copyright © 2011 Pearson, Inc Day 1 Vectors in the Plane Goal: Apply the arithmetic of vectors.
1 ADCP Primer OC679: Acoustical Oceanography. 2 Outline ► Principles of Operation   The Doppler Effect The Doppler Effect   BroadBand Doppler Processing.
Speed vs. Velocity.
Review and Rating Discharge Measurements David S. Mueller Office of Surface Water March 2010.
1 4 th International Symposium on Flood Defence: Managing Flood Risk, Reliability and Vulnerability, Toronto, Ontario, Canada, May 6-8, 2008 J. Chen, J.
Get Acquainted with the Latest Versions of LC & SMBA USGS, TRDI, and SonTek Versions David S. Mueller, OSW April, 2013.
3.4 Velocity and Other Rates of Change
Kinematics Demo – Ultrasonic locator Graph representation.
QARTOD II Currents and Waves In-Situ Currents: Breakout Group Report Out QARTOD II February 28 – March 2, 2005.
Vectors and scalars.
Summary of GPS Testing (GGA and VTG)
Page 1 IV) Systems for Hydrology – Wading Measurements FlowTracker Handheld ADV ® The World Leader for Water Velocity Measurement.
Review and Rating of Moving-Boat ADCP Q Measurements
Motion Graphing Position vs. Time Graphs
Section 2.1 Picturing Motion
8.1 The language of motion.
Halliday/Resnick/Walker Fundamentals of Physics 8th edition
ADCP Discharge Measurement Procedure Or: How to get the best data every time.
VECTORSVECTORS Describing paths. VECTOR: line segment with… i. Direction(an angle) ii. Magnitude||v|| = length of vector (distance)
All quantities in Physics can be categorized as either a scalar or a vector quantity. A scalar quantity has magnitude (amount) only without direction.
LC and SMBA Updates Office of Surface Water Hydroacoustics Webinar January 6 and 9, 2008 David S. Mueller.
Introduction to WinRiver II
Survey Toolbox & Plume Detection Toolbox
WinRiver MOVING ADCP DATA PROCESSING. 1. Average data to a greater interval Use raw data Decreases errors and increases data quality.
Aim: How can we distinguish between a vector and scalar quantity? Do Now: What is the distance from A to B? Describe how a helicopter would know how to.
Kinematics and Dynamics
Resolve the vector into x & y components 40.0 m/s at 45 o SoW.
Data Management: Products and Procedures for August 2007 Cruises Bill Howe.
Vectors vs. Scalars Pop Quiz: Which of these do you think are vector quantities? Mass, Temperature, Distance, Displacement, Speed, Velocity, Acceleration,
Representing Motion Chapter 2. Important Terms Scalar: quantities, such as temperature or distance, that are just numbers without any direction (magnitude)
WinRiver MOVING ADCP DATA PROCESSING. 1. Average data to a greater interval Use raw data Decreases errors and increases data quality.
PHYSICAL OCEANOGRAPHY Part 4: Sound in the Ocean
Paul McWilliams – Ocean 101 Spring 2004 Exploring Puget Sound Tides & Currents with the Acoustic Doppler Current Profiler (ADCP) Paul A. McWilliams.
Geometry 9.7 Vectors. Goals  I can name a vector using component notation.  I can add vectors.  I can determine the magnitude of a vector.  I can.
IN SITU ADCP. ADCP IN SITU Features ADCP IN SITU is used to process data produced by profiling current meters: Instantaneous pressure measurements (on.
Resolve the vector into x & y components 40.0 m/s at 45 o SoW.
READ PAGES Physics Homework. Terms used to describe Physical Quantities Scalar quantities are numbers without any direction Vector quantities that.
RD Instruments Home of the ADCP Measuring Water in Motion and Motion in Water AVOIDING BIASED DATA DURING REAL TIME HADCP DATA COLLECTION.
Vectors Def. A vector is a quantity that has both magnitude and direction. v is displacement vector from A to B A is the initial point, B is the terminal.
Insanely Super Important Kinematics Terms. Kinematics The study of the motion of objects- does not deal with the forces that caused the motion.
Motion in One Dimension: Position vs Time
U.S. Geological Survey Office of Surface Water.
1-D Vectors 1-D Vectors.
Day 2 UNIT 1 Motion Graphs x t Lyzinski Physics.
Data processing of current estimates
SS Load = Discharge * SS Concentration
MOVING ADCP DATA PROCESSING
2015 EdExcel A Level Physics
Mechanics & Materials 2015 AQA A Level Physics Vectors 9/17/2018.
Motion in One Dimension
Manned Boat ADCP Deployment
What we will do today: Carry out calculations involving ultrasound.
A car is decelerated to 20 m/s in 6 seconds
B1.2 Velocity.
Combination of oceanographic data with wind data acquired during the cruise to try to draw conclusions on wind stress, Ekman transport and Ekman layer.
Operational Oceanography and Meteorology
Vectors.
Constant Motion HS-PS1 Level 1.
Calculating Speed from a Distance-Time Graph
Vector & Scalar Quantities
Unit 1 Our Dynamic Universe Vectors - Revision
Vectors A vector is a quantity which has a value (magnitude) and a direction. Examples of vectors include: Displacement Velocity Acceleration Force Weight.
Scalars and Vectors.
REVIEW: Motion in 1D Review Questions Sep 26, 2011.
In this section you will:
Vectors A vector is a quantity which has a value (magnitude) and a direction. Examples of vectors include: Displacement Velocity Acceleration Force Weight.
Vectors.
Presentation transcript:

WinRiver

1. Average data to a greater interval Use raw data Decreases errors and increases data quality

2. Convert to ASCII format Generates large data files

Bin depth Velocity Magnitude Velocity Direction East Component depth cell length (cm) ADCP depth (cm) # of depth cells # of pings per ensemble time per ensemble (hundredths of s) Profiling mode Date and time Ensemble # # of ensembles in segment pitch roll corrected heading temperature Bottom track vel (east in cm/s) Bottom track vel (north in cm/s) Bottom track vel (vertical in cm/s) Bottom track vel (error in cm/s) Water layer vel Depth Reading (m) Total elapsed distance (m) Total elapsed time (s) Distance traveled north (m) Distance traveled east (m) Course made good (m) Lat & Lon Ship velocity north (cm/s) Ship velocity east (cm/s) Total distance traveled (m) Discharge Values # of bins to follow and units of measurement Velocity reference (BT, layer, none) and intensity units (dB or COUNTS) Intensity scale factor (dB/count) Sound absorption factor (in dB/m) Bin depth Velocity Magnitude Velocity Direction East Component North Component Vertical Component Error Echo % good Discharge

3. Depurate data with the following criteria: % good > 90% |error| < 8 cm/s discharge < 100 m3/s ship speed or bottom track speed > 1 m/s

Identify each transect repetition from start and ending times

Identify start and end of each transect repetition

ucorr = [1 + ] [u cos  - v sen ] 4. Calibrate Compass Method of Joyce (1989, Journal of Atmospheric and Oceanic Technology, 6, 169-172) and Method of Pollard & Reid (1989) tan  =< ubtvsh - vbtush>/<ubtush + vbtvsh> 1 +  = [<ush2 + vsh2>/<ubt2+ vbt2>]1/2 ucorr = [1 + ] [u cos  - v sen ] vcorr = [1 + ] [u sen  + v cos ] where ubt is the East component of the bottom track velocity ush is the East component of the navigation velocity (from GPS) u is the East component of the current velocity measured by the ADCP ucorr is the corrected East component of velocity < > indicates average throughout one transect repetition Carry out the correction for each transect repetition

5. Generate a regular matrix for u, v, and t corresponding to each transect repetition Identify each transect repetition according to the time of beginning and end of each repetition

Draw each repetition placing the data (u, v, and t) on a regular grid (distance vs. depth) The origin of the matrix (zero distance) is arbitrary (e.g. a point at the coast) Calculate the distance from that origin to the location of each profile in order to generate the regular grid The end result is a group of N regular grids, where N is the number of transect repetitions. Each grid point has a time series of N values for u, v, t, and backscatter.