Reading GPS Time Series Plots Shelley Olds UNAVCO adapted from Roger Groom, UNAVCO Master Teaching-in-Residence.

Slides:



Advertisements
Similar presentations
Year 10 Pathway C Mr. D. Patterson.  Distinguish between scalar and vector quantities  Add and subtract vectors in 2 dimensions using scaled diagrams.
Advertisements

Vector Addition & Scalar Multiplication
Reading GPS Time Series Plots
GPS Data and Earthquake Hazard Original activity design by Roger Groom and Robert Butler. Modifications by Beth Pratt-Sitaula. Some slides contributed.
Introduction to GPS Basics Vince Cronin (Baylor University) & Shelley Olds (UNAVCO) Revisions by Beth Pratt-Sitaula (UNAVCO) Version Dec 20, 2012.
Representing Motion Chapter 2 (pg 30-55). Do Now Why is it important to describe and analyze motion? How fast? How far? Slowing/Speeding? Rest/Constant.
Motion Measuring Motion Speed – Average Speed = distance covered / time taken v = d/t metric unit of speed: m/s English unit of speed: ft/s –Constant.
Physics Instructor: Dr. Tatiana Erukhimova Vectors.
8.1 The Language of Motion Some common words used to describe motion include: Distance Time Speed Position How would you describe the motion of the soccer.
Vectors. 2 Scalars and Vectors A scalar is a single number that represents a magnitude –E.g. distance, mass, speed, temperature, etc. A vector is a set.
Vectors and Vector Addition Honors/MYIB Physics. This is a vector.
8.1 The Language of Motion Some common words used to describe motion include: Some common words used to describe motion include: –Distance –Time –Speed.
Vectors and Scalars.
Measuring plate motion with GPS:
Chapter 3. Vectors and Coordinate Systems
Phys211C1V p1 Vectors Scalars: a physical quantity described by a single number Vector: a physical quantity which has a magnitude (size) and direction.
Physics: Chapter 3 Vector & Scalar Quantities
Vectors and Direction Investigation Key Question: How do you give directions in physics?
Vector Mathematics Physics 1.
Shelley Olds, UNAVCO Getting to know EarthScope Plate Boundary Observatory & UNAVCO.
Kristi Van Hoveln 6-8 th grade science teacher Milford Grade School
Chapter 2 Motion Section 1: Describing Motion
Trigonometry and Vectors Applied to 2D Kinematics Teacher Excellence Workshop June 19, 2009.
Forces in 2D Chapter Vectors Both magnitude (size) and direction Magnitude always positive Can’t have a negative speed But can have a negative.
Vector Quantities We will concern ourselves with two measurable quantities: Scalar quantities: physical quantities expressed in terms of a magnitude only.
Finding the Magnitude of a Vector A vector is a quantity that has both magnitude and direction. In this lesson, you will learn how to find the magnitude.
Vectors Vector quantity has direction as well as magnitude.
Vector & Scalar Quantities
Forces II: Addition of Vectors 3N2N The length of the arrow represents the magnitude of the force. The arrows point in the direction in which the force.
Unit 2 1-Dimensional Kinematics
Introduction to Vectors
4 Measuring plate motion with GPS: Introducing GPS to study tectonic plates as they move, twist, and crumple Roger Groom and Cate Fox-Lent, UNAVCO Master.
VECTORS VECTOR – ANY QUANTITY THAT IS DEFINED BY A MAGNITUDE (SIZE) AND A DIRECTION.
Unit 3-1: 2-Dimensional Vectors. A vector is any quantity that has both magnitude and direction. A 2-Dimensional vector is drawn at some angle with the.
Chapter 2. What kinds of motion can you describe? How do you know that an object has moved? Be specific. Let’s start at the very beginning… Straight Line.
Adding Vectors on the Same Line When two vectors are in the same direction it is easy to add them. Place them head to tail and simply measure the total.
Chapter 5: Matter in Motion
Slow Slip Events v. Earthquakes Using geodetic data to estimate source parameters.
TOPIC I.. I. Branch of Mechanics that deals with motion without regard to forces producing it. Branch of Mechanics that deals with motion without regard.
Chapter 4 Vectors The Cardinal Directions. Vectors An arrow-tipped line segment used to represent different quantities. Length represents magnitude. Arrow.
The process of vector addition is like following a treasure map. ARRRR, Ye best learn your vectors!
Vector and Vector Resolution. Scalar Vector Vectors.
+ Physics: Motion. + What does one- dimensional motion look like?
Vectors and Projectile Motion Chapter 3. Adding Vectors When adding vectors that fall on the same line, using pluses and minuses is sufficient. When dealing.
Physics VECTORS AND PROJECTILE MOTION
Vectors have magnitude AND direction. – (14m/s west, 32° and falling [brrr!]) Scalars do not have direction, only magnitude. – ( 14m/s, 32° ) Vectors tip.
Vectors in a Plane Lesson Definitions Vector: determined by direction and magnitude Polar representation: nonnegative magnitude r and direction.
Vectors An Introduction There are two kinds of quantities… Vectors are quantities that have both magnitude and direction, such as displacement velocity.
Vector & Scalar Quantities. Characteristics of a Scalar Quantity  Only has magnitude  Requires 2 things: 1. A value 2. Appropriate units Ex. Mass: 5kg.
Two-Dimensional Motion and Vectors. Scalars and Vectors A scalar is a physical quantity that has magnitude but no direction. – –Examples: speed, volume,
8.1 The Language of Motion Some common words used to describe motion include: Some common words used to describe motion include: –Distance –Time –Speed.
An Introduction.  Scalars are quantities that have magnitude only, such as  position  speed  time  mass  Vectors are quantities that have both magnitude.
Unit B 1.2 Velocity. Velocity Describes both the rate of motion and the direction of an object You can determine the speed of a car by looking at the.
Global Positioning System (GPS) Basics
Measuring plate motion with GPS: 4
Getting to Know UNAVCO & The Plate Boundary Observatory
Enduring Understanding: Modeling is widely used to represent physical and kinematic information. Essential Question: What are the practical applications.
Magnitude The magnitude of a vector is represented by its length.
We use arrows to represent vectors.
Enduring Understanding: Modeling is widely used to represent physical and kinematic information. Essential Question: What are the practical applications.
Representing Motion.
Scalars v. Vectors.
Do Now (Turn-in Project)
Scalars Vectors Examples of Scalar Quantities: Length Area Volume Time
B1.2 Velocity.
Aim: How do we add vectors graphically?
Splash Screen.
Resolving Vectors in Components
9.1 – Describing Acceleration
Chapter 3.2 – Adding Vectors
Presentation transcript:

Reading GPS Time Series Plots Shelley Olds UNAVCO adapted from Roger Groom, UNAVCO Master Teaching-in-Residence

5/21/ GPS Basics Need 3 satellite signals to locate the receiver in 3D space 4th satellite used for time accuracy Calculate position within sub-centimeter

5/21/ Anatomy of a GPS Station II GPS antenna inside of dome, solidly attached into the ground with braces. If the ground moves, the station moves. Solar panel for power Equipment enclosure GPS receiver Power/batteries Communications/ radio/ modem Data storage/ memory

5/21/ Movement of GPS stations GPS station positions change as plates move. How will these stations’ positions change relative to one another?

5/21/ Processed Data SBCC GPS STATION Located near Mission Viejo, CA Position data collected every 30 seconds One position estimate developed for each day  North  East  Vertical DateNorth (mm)East (mm) Vertical (mm) 1/1/ /2/ /3/ /4/ /5/ ………… 1/1/ /1/ /1/

5/21/ Starting with the basics: GPS Time Series Plot Y-axis: North (N/S) East (E/W) Height (up/down) (sometimes called Vertical) In millimeters X-axis: Date of the measurement In 10ths of year or months Red data points are rapid position estimates

5/21/ Position time series plot Time series plot shows the GPS station’s change in position over time X-axis:  Date of the measurement  In 10ths of year or months Y-axis:  North (N/S)  East (E/W)  Height (up/down) (sometimes called Vertical)  In millimeters

5/21/ Units of measurement X Axis  Typically in 10ths of year Y Axis  Usually millimeters (but always check)

5/21/ What are those red data points? Red data points are rapid position estimates

5/21/ Data Gaps Power outages Snow coverage Equipment failure Vandalism Wildlife Etc.

5/21/ Gum drop GPS station Step 1) Build a gum-drop model of a GPS Monument  1 gum drop for the receiver = GPS Receiver  4 toothpicks (3 legs, one center post) = Monument braces  3 small Playdoh feet = Cement  Small piece of transparency paper = ‘see-through’ Earth’s plate

5/21/ Gum-drop stations in action

5/21/ Moving north and east Positive slope  North-south time series: The station is moving north  East-west time series: The station is moving east  Height time series: The station is moving up North (mm) East (mm) Height (mm)

5/21/ Date North Position (mm ) East Position (mm) ……… Step 2) What direction is GPS monument A moving? GPS Monument A Plot the location of the GPS station each year. Draw an arrow from the first data point to the last data point. Move your gum-drop GPS monument from year 2000’s position toward 2005’s position. What direction is your GPS monument moving? north east

5/21/ Moving south and west Negative slope  North-south time series: The station is moving south  East-west time series: The station is moving west  Height time series: The station is moving down North (mm) East (mm) Height (mm)

5/21/ Step 3) What direction is GPS monument B moving? Date North Position (mm) East Position (mm) ……… Plot the location of the GPS station each year. Draw an arrow from the first data point to the last data point. Move your gum-drop GPS monument from year 2000’s position toward 2005’s position. What direction is your GPS monument moving? GPS Monument B north east

5/21/ How to read the time series plots Zero slope The station isn’t moving. Is this GPS station BURN moving?

5/21/ Step 4) Determine GPS Monument C’s velocity North Position (mm)East Position (mm) Vertical Position (mm) 12/1/ /1/ /1/ /1/ /1/ /1/ /1/ /1/ /1/ /1/ /1/ /1/ /1/ /1/ /1/

5/21/ Calculate North Motion North position on 12/1/2005 = __ mm North position on 12/1/2006 = __ mm Change in position = ___ mm / year to the North/South 0.0 3

5/21/ Calculate North Motion North position on 12/1/2005 = 0 mm North position on 12/1/2006 = 3 mm Change in position = 3.0 mm / year to the North 0.0 3

5/21/ Calculate East Motion East position on 12/1/2005 = ________ East position on 12/1/2006 = ________ Change in position =

5/21/ Calculate East Motion East position on 12/1/2005 = 0 East position on 12/1/2006 = 6 Change in position = 6 mm / year to the East

5/21/ Drawing the north vector North 3.0 mm Number each axis using the same scale. Vector: magnitude and direction  Tail is the GPS monument location  Length of arrow is the magnitude  Shows direction on a map Example: GPS Monument C has moved 3.0 mm to the North in one year

5/21/ North 3.0 mm 6.0 mm Drawing the east vector GPS Monument C moves  3.0 mm / year to the North  6.0 mm / year to the East Vector: magnitude and direction Tail is the location of the monument Length of arrow is the magnitude Plotted to show direction on a map

5/21/ North 3.0 mm 6.0 mm Adding the vectors together To add the vectors together,  Re-draw the East arrow by placing its tail at the arrow head of the North arrow  Then draw a new vector from the tail of the North vector to the arrow head of the East vector.  GPS Monument C moves to the ENE at: √ = 6.7 mm / yr

5/21/ Now let’s try a real life example… Contact info: Shelley Olds olds unavco.org