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120 Cards in this Set

  • Front
  • Back
GIS
System of computer software, hardware, data, and personnel which enables the manipulation, analysis and presentation of information that is tied to a spatial location
Map Scale
Ratio of distance on the map to distance on the ground
Small scale map
A large denominator gives a small fraction
Large scale map
A small denominator gives a larger fraction
Types of Maps
–Thematic maps
–Topographic maps
–Physical maps
–Network maps
–Surface maps
Thematic maps
Land cover, population, politics, etc
Network maps
Roads, rivers/streams
Surface maps
-Topographic maps
-Digital Elevation Model (DEM)
Topographic maps
Digital Elevation Model (DEM)
Survey Instruments
-Transit
-Theodolite
-Total Station
-RTK GPS
Components of spatial data
–Geometry: locations, shapes, and sizes
–Attributes: tables of information about features
Vector
–points, lines, polygons
–discrete objects
Raster
-grid (matrix) of cells
–each cell has a value
Examples of Raster Data
-Elevation
Digital Elevation Models

-Air photos
orthophotographs

-Satellite data
visible, infrared, gravity
Vector characteristics
-Usually complex
-Small for most datasets
-Simple
-Preferred for network analysis
-Limited only by positional measurements (scale)
Raster characteristics
-Usually simple
-Large for most data
-May be slow and require resampling
-Easy for continuous data, combining layers
-Floor set by cell size
Types of attributes
–Nominal (text)
–Ordinal (rank)
–Interval (numeric)
Nominal
Location name; address; description
Ordinal
Suitability (high, medium, low); importance
Interval/Numeric
Area, population, temperature, elevation
Large Scale Map
More detail, covers smaller area
Small Scale Map
Less detail, covers larger area
Scale Bars
Points
–Street address
–Earthquake epicenter
Lines
–Roadways
–Stream network
Polygons
–Political Boundaries
–watersheds
Coordinate systems
–Cartesian
–Geographic
Datums
–Horizontal
–Vertical
Map projections
–Azimuthal
–Cylindrical
–Conical
Cartesian Coordinates
–2-dimensional (X, Y)
–Origin at (0,0)
–Negative X values to the left of the Y axis
–Negative Y values below the X axis
–2-dimensional (X, Y)
–Origin at (0,0)
–Negative X values to the left of the Y axis
–Negative Y values below the X axis
Geographic
–Earth is approximately spherical
–Locations measured in degrees of latitude and longitude
–DMS: 0°0’0”
–Decimal: 0.0000°
–Earth is approximately spherical
–Locations measured in degrees of latitude and longitude
–DMS: 0°0’0”
–Decimal: 0.0000°
Latitude (lat)
•Equator is 0° latitude
•Measure degrees north and south
•Also called parallels
•North Pole is 90°N (+)
•South Pole is 90°S (-)
•Tropics/Circles
•Equator is 0° latitude
•Measure degrees north and south
•Also called parallels
•North Pole is 90°N (+)
•South Pole is 90°S (-)
•Tropics/Circles
Longitude (long)
•Prime Meridian is 0°
•Measure degrees east and west
•Known as meridians
•All lines of longitude are “great circles”
•180° E (+) or W (-)
•Prime Meridian is 0°
•Measure degrees east and west
•Known as meridians
•All lines of longitude are “great circles”
•180° E (+) or W (-)
Hemispheres
Datums
Models of the Earth
Type of Datums
–Sphere
–Ellipsoid
–Geoid
Common US horizontal (2D) datums
North American Datum (NAD) 1927 or 1983
World Geodetic System of 1984 – U.S. DOD (used worldwide)
Horizontal Datums
Ellipsoids
Ellipsoids
-Bulge at the equator
-Flattened at the poles
-A theoretical surface which fits the Earth best (globally/regionally
Vertical Datum
Geoid
Geoid
• The mean sea surface level
• Varies with the Earth’s gravity (larger when Earth’s crust is thicker)
• A detailed 3D model of the surface
Ellipsoid vs Geoid
• Ellipsoids are idealized (mathematical) models
• Geoids are more complex and representative (of the Earth surface)
• Different ellipsoids work better in certain parts of the world
Map Projections
Projecting a 3D surface onto a 2D surface
Projecting a 3D surface onto a 2D surface
Types of Projections
Planar (Azimuthal)
Cylindrical (Mercator)
Conical
Planar (Azimuthal)
Cylindrical (Mercator)
Conical
Projection Properties
– Area: equal area or equivalent projection
– Shape: conformal
– Direction: conformal, azimuthal
– Distance: equidistant
• Distortion (unavoidable)
• The least distortion is along the tangent line (s)
More Projections
Projected Coordinate Systems
• Once projected, data still needs coordinates
• Different systems depending on the scale and orientation of the map you’re trying to make
• Most common are UTM (worldwide) and State Plane (for US)
Universal Transverse Mercator
Based on a cylindrical projection cutting through the globe. The zero point for the x axis is located on the equator.
Based on a cylindrical projection cutting through the globe. The zero point for the x axis is located on the equator.
UTM Coordinate System
• Best for features with North-South orientation
• 60 zones, each of which is 6° of latitude wide
• Origin at equator, 500,000 m west of the central meridian
• Best for small scale maps
• Best for features with North-South orientation
• 60 zones, each of which is 6° of latitude wide
• Origin at equator, 500,000 m west of the central meridian
• Best for small scale maps
State Plane Coordinate System
• Each state has one or more
• Usually one of two types:
–Transverse Mercator
•North-south states
– Lambert Conformal Conic
•East-west states
Northing and Easting
• Origin far to the south and west
• Y values = northings
• X values = eastings
• Prevents negatives
Mass. State Plane
NAD 1983 State Plane Massachusetts (m or ft.)
Projection: Lambert Conformal Conic
Spheroid: GRS 80
Azimuthal/planar
Azimuthal/planar
Conic
Conic
Cylindrical (Mercator)
Cylindrical (Mercator)
Unprojected (GCS)
– Geographic coordinate system
– Based on spherical coordinates
– Degrees of latitude and longitude
– Geographic coordinate system
– Based on spherical coordinates
– Degrees of latitude and longitude
Projected
– Converts spherical coordinates to planar
– Set of mathematical equations
– Projects 3D coordinates to 2D map
– Converts spherical coordinates to planar
– Set of mathematical equations
– Projects 3D coordinates to 2D map
Avoid GCS when mapping
-A map using a Geographic Coordinate system (GCS) appears distorted.
-Always use a projected coordinate system for mapping.
Map Units
UTM (meters)
GCS (degrees)
State Place (feet)
Units Terminology
• Map units are determined by the data frame coordinate system.
• Display units can be set by the user, so that the coordinates may be viewed in any desired unit, such as miles.
• Page units show the location on the map page layout, usually in inches or cm.
Map Basics
Thematic Map
• Feature Map
• Choropleth
• Dot Density
• Isopleth/Contour
• Feature Map
• Choropleth
• Dot Density
• Isopleth/Contour
Feature Map
Choropleth
Dot Density
Isopleth/Contour
Symbology Basics
• Symbols can indicate type or importance
• Can be based on nominal or numeric attributes
Classification Methods
• Common:
– Manual
– Equal Interval
– Quantile
– Natural Breaks
Classification Methods
• Uncommon:
–Geometrical Interval
–Standard Deviation
Choosing Class Breaks
• For normally distributed data: Equal Interval
• Skewed data: Quantile or Natural Breaks
• Most of the time, Manual may work better
Symbolizing Class Breaks
Graduated Colors
Graduated Symbols
Proportional Symbols
Dot Density
Data Collection Techniques
• Digitizing (tracing features)
–Scanned maps
–Raster data
• Surveying data points using GPS, surveying equipment
• Remote sensing
• Drawing files (CAD)
Surveying
•The technique, profession, and science of accurately determining the terrestrial or three-dimensional position of spatial features
Surveying Tools
-Total Stations
-Theodolite
-GPS
Global Navigation Satellite Systems (GNSS)
• Global positioning system (GPS) is the first deployed set of GNSS for positioning. It was developed by DoD.
• Russia has been developing GLONASS
• Galileo is planned by a consortium of European governments and industries
• The fourth system is under development is the Chinese Compass Satellite Navigation System
Global Positioning System
• system (constellation) of 24 satellites in high altitude orbits
• coded satellite signals that can be processed in a GPS receiver to compute position, velocity, and time
Segments of GPS
Control
Space
User
Control
Space
User
GPS Key Concepts
: using satellite ranging
: measuring distance from satellite
: getting perfect timing
: knowing where a satellite is in space
: identifying errors
Receiver Position is Based on Time
The Global Positioning System allows a GPS receiver to determine its position by using a simple formula: Velocity x Time = Distance
Measuring TIme
•Satellites have atomic clocks
– Very expensive: $100K
•Receivers have “ordinary” clocks
– Inexpensive and not as accurate as satellite’s clocks
How many satellites are needed for positing?
Three can be enough but four is best and necessary because of clock errors associated with receivers
Sources of Errors When Positioning with GPS
• Tropospheric water vapor
• Multipath: reflected signals from surfaces near receiver
• Noise: receiver noise
• Satellite clock errors
• Blunders: human error
• Dilution of precision (DOP): satellite geometry
• Ionosphere: electrically charged particles
Differential GPS (DGPS)
Corrects errors at one location using measured errors at a known position (base station)
DGPS modes of measurement
• Real time
• Post-process
"Heads-up” digitizing
Also known as on screen digitizing
Georeferencing
–The process of converting a map or an image from one coordinate system to another by using a set of control points and a transformation equation.
Editor Toolbar
Tools for creating and modifying features
Geocoding
Converting street address to x y coordinates
Rematching
Fixing the unmatched addresses
Space borne remote sensing
– CORONA
– IKONOS / Geoeye (high spatial res.)
– Quickbird / WorldView (high spatial res.)
– Landsat/ SPOT (medium spatial res.)
– MODIS/VIIRS/AVHRR (low spatial res.)
Airborne remote sensing (UAV)
– AVIRIS
– Predator
– Global Hawk
Concept or Resolution
Spatial
Spectral
Temporal
Radiometric
Spectral Resolution
Panchromatic (one single band, e.g. CORONA, old aerial photographs, IKONOS/Quickbird Pan band)
Multispectral (several bands, e.g. Landsat, MODIS)
Hyperspectral (many bands, e.g. AVIRIS)
Spectral Resolution
Derived by the width and height of the resolution bands and the number of spectral bands
Airborne remote sensing
• Collected by cameras mounted on planes
• Multiple passes over a short time period
• Orthorectified once images are joined
• Perspective view
LiDAR
Light detection and Ranging - laser elevations
Light detection and Ranging - laser elevations
Topology
– The arrangement for how point, line, and polygon features share geometry
– Or knowledge about relative spatial positioning
Query
A question posed to a database
Organizing attribute tables
• Flat Files
• Hierarchical
• Relational (databases)
• Object-oriented (database)
Flat files
Spreadsheets
Spreadsheets
Relational
Various tables (databases) are linked through unique identifiers
Query Selection
– Select by Attribute: specify matching criteria
– Select by Location: based on spatial proximity
SQL
Structured Query Language
One-to-one relationships
• each record in one table has only one matching record in another table
• each record in one table has only one matching record in another table
Many-to-one relationships
• multiple records in the table match to one record in another table
• multiple records in the table match to one record in another table
Relating tables
Used when tables have a one-to-many or many-to-many relationship
Steps of Georeferencing
– Coordinate transformation (scaling, rotating, skew)
– Resamping
Coordinate Transformation Methods
– First-order polynomial (Affine)
– 2nd Order polynomial
– 3rd order polynomial
Vector Models
- Geo-relational Vector Model
- Object-based Vector Model
Geo-relational Vector Model
- Arc Coverage (has topology) >>> format: binay
- Shape files (no topology) >>>> format: *.shp, *.shx, *dbf, etc
Object-based Vector Model
Includes classes and geodatabases >>> format: *.mdb
Satellite Broadcast two types of data
Almanac data- not very precise
Ephemeris- by comparison very precise
Remote sensing
Sensing/Taking measurements from a distance away from objects
Remote sensing data collection
– Optical/Thermal Cameras (e.g. Landsat)
– Laser (e.g. LiDAR)
– Radar Transmitters/Receivers (e.g. SAR)
Radiometric resolution
Tells us about the dynamic range of pixel numbers in an image
Shapefiles
• dbf = attribute table
• .prj = projection file
• .shp = contains geometry information