Department of Civil & Environmental Engineering

Slides:



Advertisements
Similar presentations
Design of Experiments Lecture I
Advertisements

Department of Civil & Environmental Engineering
Presentation Slides for Chapter 13 of Fundamentals of Atmospheric Modeling 2 nd Edition Mark Z. Jacobson Department of Civil & Environmental Engineering.
Incorporation of the Model of Aerosol Dynamics, Reaction, Ionization and Dissolution (MADRID) into CMAQ Yang Zhang, Betty K. Pun, Krish Vijayaraghavan,
Kernel methods - overview
Exploiting Satellite Observations of Tropospheric Trace Gases Ross N. Hoffman, Thomas Nehrkorn, Mark Cerniglia Atmospheric and Environmental Research,
A Concept of Environmental Forecasting and Variational Organization of Modeling Technology Vladimir Penenko Institute of Computational Mathematics and.
T T07-01 Sample Size Effect – Normal Distribution Purpose Allows the analyst to analyze the effect that sample size has on a sampling distribution.
Map to Geographic Information Systems (GIS) Maps as layers of geographic information Desire to ‘automate’ map Evolution of GIS –Create automated mapping.
The Calibration Process
Institute of Computational Mathematics and Mathematical Geophysics SD RAS, Novosibirsk Mathematical models for ecological prognosis, design and monitoring.
Department of Civil & Environmental Engineering
Face Recognition Using Neural Networks Presented By: Hadis Mohseni Leila Taghavi Atefeh Mirsafian.
Presentation Slides for Chapter 19 of Fundamentals of Atmospheric Modeling 2 nd Edition Mark Z. Jacobson Department of Civil & Environmental Engineering.
Presentation Slides for Chapter 5 of Fundamentals of Atmospheric Modeling 2 nd Edition Mark Z. Jacobson Department of Civil & Environmental Engineering.
Model Performance Evaluation Data Base and Software - Application to CENRAP Betty K. Pun, Shu-Yun Chen, Kristen Lohman, Christian Seigneur PM Model Performance.
1 CE 530 Molecular Simulation Lecture 7 David A. Kofke Department of Chemical Engineering SUNY Buffalo
Chapter 12: Simulation and Modeling
Gaussian process modelling
Regional Haze Modeling RPO Update Gary Kleiman, NESCAUM National RPO Meeting, Dallas, TX December 3, 2002.
U NIVERSITY OF M ASSACHUSETTS A MHERST Department of Computer Science 2011 Predicting Solar Generation from Weather Forecasts Using Machine Learning Navin.
Multiscale Modelling Mateusz Sitko
Marketing Research Aaker, Kumar, Day Seventh Edition Instructor’s Presentation Slides.
Indiana GIS Conference, March 7-8, URBAN GROWTH MODELING USING MULTI-TEMPORAL IMAGES AND CELLULAR AUTOMATA – A CASE STUDY OF INDIANAPOLIS SHARAF.
LECTURER PROF.Dr. DEMIR BAYKA AUTOMOTIVE ENGINEERING LABORATORY I.
Center for Environmental Research and Technology University of California, Riverside Bourns College of Engineering Evaluation and Intercomparison of N.
Model Performance Evaluation Database and Software Betty K. Pun, Kristen Lohman, Shu-Yun Chen, and Christian Seigneur AER, San Ramon, CA Presentation at.
1 Using Hemispheric-CMAQ to Provide Initial and Boundary Conditions for Regional Modeling Joshua S. Fu 1, Xinyi Dong 1, Kan Huang 1, and Carey Jang 2 1.
Presentation Slides for Chapter 3 of Fundamentals of Atmospheric Modeling 2 nd Edition Mark Z. Jacobson Department of Civil & Environmental Engineering.
Model Construction: interpolation techniques 1392.
Presentation Slides for Chapter 1 of Fundamentals of Atmospheric Modeling 2 nd Edition Mark Z. Jacobson Department of Civil & Environmental Engineering.
Presentation Slides for Chapter 15 of Fundamentals of Atmospheric Modeling 2 nd Edition Mark Z. Jacobson Department of Civil & Environmental Engineering.
Statistical Methods II&III: Confidence Intervals ChE 477 (UO Lab) Lecture 5 Larry Baxter, William Hecker, & Ron Terry Brigham Young University.
Sullivan – Fundamentals of Statistics – 2 nd Edition – Chapter 3 Section 2 – Slide 1 of 27 Chapter 3 Section 2 Measures of Dispersion.
Center for Radiative Shock Hydrodynamics Fall 2011 Review Assessment of predictive capability Derek Bingham 1.
Statistical Methods II: Confidence Intervals ChE 477 (UO Lab) Lecture 4 Larry Baxter, William Hecker, & Ron Terry Brigham Young University.
Presentation Slides for Chapter 7 of Fundamentals of Atmospheric Modeling 2 nd Edition Mark Z. Jacobson Department of Civil & Environmental Engineering.
9 th LBA-ECO Science Team Meeting Assessing the Influence of Observational Data Error on SiB 2 Model Parameter Uncertainty Luis A. Bastidas 1, E. Rosero.
A RANS Based Prediction Method of Ship Roll Damping Moment Kumar Bappaditya Salui Supervisors of study: Professor Dracos Vassalos and Dr. Vladimir Shigunov.
5-1 ANSYS, Inc. Proprietary © 2009 ANSYS, Inc. All rights reserved. May 28, 2009 Inventory # Chapter 5 Six Sigma.
1 1 Slide Simple Linear Regression Estimation and Residuals Chapter 14 BA 303 – Spring 2011.
TEMPLATE DESIGN © A high-order accurate and monotonic advection scheme is used as a local interpolator to redistribute.
ATmospheric, Meteorological, and Environmental Technologies RAMS Parallel Processing Techniques.
Impact of high resolution modeling on ozone predictions in the Cascadia region Ying Xie and Brian Lamb Laboratory for Atmospheric Research Department of.
CPE 619 Comparing Systems Using Sample Data Aleksandar Milenković The LaCASA Laboratory Electrical and Computer Engineering Department The University of.
Statistics for Business and Economics 8 th Edition Chapter 7 Estimation: Single Population Copyright © 2013 Pearson Education, Inc. Publishing as Prentice.
Latitude & Longitude Practice
Fundamentals of Game Design, 2 nd Edition by Ernest Adams Chapter 4: Game Worlds.
1 Design of Engineering Experiments – The 2 k Factorial Design Text reference, Chapter 6 Special case of the general factorial design; k factors, all at.
Introduction to emulators Tony O’Hagan University of Sheffield.
7. Air Quality Modeling Laboratory: individual processes Field: system observations Numerical Models: Enable description of complex, interacting, often.
ETHEM ALPAYDIN © The MIT Press, Lecture Slides for.
Daiwen Kang 1, Rohit Mathur 2, S. Trivikrama Rao 2 1 Science and Technology Corporation 2 Atmospheric Sciences Modeling Division ARL/NOAA NERL/U.S. EPA.
Global predictors of regression fidelity A single number to characterize the overall quality of the surrogate. Equivalence measures –Coefficient of multiple.
Chapter 12: Simulation and Modeling
WRF Four-Dimensional Data Assimilation (FDDA)
The Calibration Process
Rutgers Intelligent Transportation Systems (RITS) Laboratory
Invitation to Computer Science 5th Edition
Chapter 4a Stochastic Modeling
17-Nov-18 Parallel 2D and 3D Acoustic Modeling Application for hybrid computing platform of PARAM Yuva II Abhishek Srivastava, Ashutosh Londhe*, Richa.
Chapter 12 Inference on the Least-squares Regression Line; ANOVA
The application of an atmospheric boundary layer to evaluate truck aerodynamics in CFD “A solution for a real-world engineering problem” Ir. Niek van.
Topic 26 Two Dimensional Arrays
Chapter 4a Stochastic Modeling
Models of atmospheric chemistry
Chapter2 Creating Arrays
Evaluating Satellite Rainfall Products for Hydrological Applications
1-Way Random Effects Model
Latitude & Longitude Practice
Presentation transcript:

Department of Civil & Environmental Engineering Presentation Slides for Chapter 21 of Fundamentals of Atmospheric Modeling 2nd Edition Mark Z. Jacobson Department of Civil & Environmental Engineering Stanford University Stanford, CA 94305-4020 jacobson@stanford.edu March 31, 2005

Steps in Model Formulation Define purpose of model Determine scales of interest Determine dimension of model Select physical, chemical, dynamical processes treated Select variables Select computer architecture Write code for model Optimize memory and speed of model Select time steps and time intervals Set initial conditions

Steps in Model Formulation 11. Set boundary conditions 12. Select input data 13. Select ambient data for comparison 14. Interpolate data and model results for inputs and outputs 15. Select or write algorithms for statistics and graphics 16. Run model simulations 17. Run sensitivity tests 18. Improve model based on results

Number of Array Points in Model (21.1) Example 21.1: Number of meteorological variables 10 Number of gases 100 Number of aerosol and hydrometeor distributions 5 Number of size bins per distribution 20 Number of components per size bin per distribution 30 Number of radiative variables: 2 Number of three-dimensional grid cells 50,000 Number of surface variables 6 Number of two-dimensional grid cells 2500  Number of array points required 156 million

Example of Nested Domains Latitude (degrees) Fig. 21.1

Nesting Boundary Conditions Variable values in buffer zone of progeny domain (21.4) Relaxation coefficient (21.5)

Inverse Square Interpolation Domain of influence around point O. Letters A, B, C, D, and E represent locations where data are available for interpolation to point O. The lines represent division of the domain of influence into sectors. rI Fig. 21.2b

Inverse Square Interpolation Modified inverse square interpolation (21.6)

Bilinear Interpolation Location of point O in a rectangle with points B, C, D, and E at the corners (21.10) Fig. 21.3

Statistics Overall normalized gross error (21.11) Location-specific normalized gross error (21.12)

Statistics Time-specific normalized gross error (21.13) Unpaired-in-time, paired-in-space error (21.14)

Statistics Unpaired-in-time, unpaired-in-space error (21.15) Normalized bias (21.16)

Statistics Biased variance (21.17) Biased variance of time-specific normalized gross error (21.18)

Statistics Paired peak accuracy (21.19) Temporally-paired peak accuracy (21.20)