Coursework

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This page contains a list of my coursework so far. Courses are sorted by subject. Asterisks indicate a course that is in progress. Purple rows indicate courses took at Louisiana State University.

Meteorology: 10 hours in progress, 41 hours completed
Course Title Course Code Semester Credit Hours Instructor
Introduction to Meteorology I METR 2013 Fall 2009 3 Michael Biggerstaff
Introduction to Meteorology I Lab METR 2011 Fall 2009 1 Larissa Reames
Orientation to Professional Meteorology METR 1111 Fall 2009 1 Frederick Carr
Introduction to Meteorology II METR 2023 Spring 2010 3 Mark Morrissey
Introduction to Meteorology II Lab METR 2021 Spring 2010 1 Kevin Haghi
Dynamics I: Kinematics and Dynamics METR 3113 Fall 2010 3 Brian Fiedler
Physical Meteorology I: Thermodynamics METR 3123 Fall 2010 3 Phillip Chilson
Meteorological Measurement Systems METR 3613 Fall 2010 3 Petra Klein
Dynamics II: Theory of Atmospheric Flows METR 3213 Spring 2011 3 Alan Shapiro
Physical Meteorology II: Cloud Physics METR 3223 Spring 2011 3 Guifu Zhang
Information Technology Skills for Meteorologists METR 4330 Spring 2011 3 Brian Fiedler
Dynamics III: Mid-Latitude Synoptic Dynamics METR 4133 Fall 2011 3 Kelvin Droegemeier
Physical Meteorology III: Radiation and Climate METR 4233 Fall 2011 3 Evgeni Fedorovich
Synoptic Meteorology Lab METR 4424 Fall 2011 4 Kevin Kloesel
Introduction to Tropical Meteorology METR 4443 Fall 2011 3 Mark Morrissey
Senior Seminar (Capstone) METR 4911 Fall 2011 1 David Parsons
Mesoscale Meteorology* METR 4433 Spring 2012 3 Jerry Straka
Weather Briefing* METR 4491 Spring 2012 1 Steven Cavallo
Radar Meteorology* METR 4624 Spring 2012 4 Michael Biggerstaff
Senior Seminar II (Capstone)* METR 4922 Spring 2012 2 David Parsons
Mathematics: 3 hours in progress, 21 hours completed
Course Title Course Code Semester Credit Hours Instructor
Calculus I: Differential Calculus MATH 1550 Fall 2008 5 Hee Jung Kim
Calculus II: Integral Calculus MATH 1552 Spring 2009 4 Charles Egedy
Calculus IV: Multivariate and Vector Calculus MATH 2443 Fall 2009 3 Max Forester
Physical Mathematics I (ODE) MATH 3413 Spring 2010 3 Kyung-Bai Lee
Linear Algebra I MATH 3333 Spring 2011 3 Kimball Martin
Applied Statistical Methods MATH 4753 Fall 2011 3 Xiang Huang
Introduction to Partial Differential Equations* MATH 4163 Spring 2012 3 Semion Gutman
Sciences: 22 hours completed
Course Title Course Code Semester Credit Hours Instructor
General Chemistry I CHEM 1201 Fall 2008 3 Linda Allen
Physical Geology I GEOL 1001 Fall 2008 3 Joseph Lebold
Physical Geology I Lab GEOL 1601 Fall 2008 1 Amy Cone
General Physics for Technical Students I PHYS 2101 Spring 2009 3 Raymond Chastain
General Physics Lab I PHYS 2109 Spring 2009 1 ?
General Physics for Technical Students II PHYS 2524 Fall 2009 4 Eric Abraham
Programming for Non-Majors (C Language) C S 1313 Fall 2009 3 Carlos Sanchez
Introduction to Computer Programming (Java) C S 1323 Spring 2010 3 Sylvain Guinepain
Physics Lab II PHYS 1321 Spring 2010 1 ?
Humanities: 21 hours completed
Course Title Course Code Semester Credit Hours Instructor
American History: 1492-1865 HIST 2055 Fall 2008 3 Robert Outland
Human Geography: Americas and Europe GEOG 1001 Spring 2009 3 Richard Hunter
American Government POLI 2051 Spring 2009 3 Christopher Kenny
English Composition II ENGL 1213 Spring 2010 3 Jeremiah Goodman
Understanding Music MUNM 1113 Spring 2010 3 Lewanna Newell
Technical Writing ENGL 3153 Fall 2010 3 Teresa Richardson
World Music MUNM 3113 Spring 2011 3 Miranda Arana

Courses planned for the Spring 2012 semested include:

  • Mesoscale Meteorology (3 hours)
  • Radar Meteorology (4 hours)
  • Senior Capstone II (2 hours)
  • Partial Differential Equations (3 hours)
  • Weather Briefing (1 hour)

Upper-Division Meteorology Courses

For departmental knowledge expectation sheets, visit http://som.ou.edu/academics.php and click on "Current Students".

  • Dynamics I (Introduction to Atmospheric Kinematics and Dynamics): basic concepts of Calculus and physics, Newton's Laws of Motion, coordinate systems, reference frames, forces, equations of motion, and force balances.
  • Dynamics II (Theory of Atmospheric Flows): scale analysis, forces, viscous force, non-inertial reference frames, Coriolis force, hypsometric equation, isobaric coordinates, total derivatives, equations of motion in spherical coordinates, mass conservation, trajectories, streamlines, geostrophic flow, gradient flow, cyclostrophic flow, inertial flow, thermal wind, mass conservation, vorticity, circulation, vorticity dynamics, and barotropic potential vorticity.
  • Dynamics III (Mid-Latitude Synoptic-Scale Dynamics): kinematics of the wind and pressure field, quasi-geostrophic theory, linear perturbation theory, and waves.
  • Information Technology Skills for Meteorologists: HTML, Python, raster graphics, regular expressions, vector graphics, GemPak, and GrADS.
  • Introduction to Tropical Meteorology: physical controls of tropical weather, tropical circulation, tropics versus mid-latitudes, ocean dynamics, El Nino Southern Oscillation, monsoons, tropical cloud dynamics, tropical cyclones, tropical cyclone dynamics, tropical cyclones and ENSO, Dvorak Scheme, and climate change.
  • Meteorological Measurement Systems: observation systems, calibration techniques, static performance characteristics, barometry, thermometry, hygrometry, dynamic performance characteristics, anemometry, precipitation measurements, radiation measurements, visibility, cloud height, upper air measurements, data processing, and data presentation.
  • Physical Meteorology I (Thermodynamics): atmospheric composition, state variables, thermodynamics processes, laws of thermodynamics, moist processes, and thermodynamic diagrams.
  • Physical Meteorology II (Cloud Physics, Atmospheric Electricity, and Optics): cloud microphysics, cloud droplet and ice nucleation, diffusional growth of droplets and ice crystals, coalescence, riming, aggregation, precipitation, radar, atmospheric electricity, and atmospheric optics.
  • Physical Meteorology III (Radiation and Climate): radiation and radiative transfer, atmospheric energy balances, general circulation, climate variability, and climate change
  • Synoptic Meteorology: tropical cyclones, cyclone phase diagrams, satellite imagery, jet streams, jet streaks, quasi-geostrophic theory, surface cyclogeneis, and frontogenesis.
  • Mesoscale Meteorology: severe storm parameters, single cell storms, multi-cell storms, quasi-linear convective systems, supercell storms, tornadoes, hurricanes, mountain waves, and planetary boundary layers.
  • Weather Briefing: Students prepare and present daily weather briefings. The briefing should demonstrate ability to synthesize current weather information on all scales, prepare a forecast and communicate this clearly and succinctly to an audience.
  • Radar Meteorology: Principles of weather radar and storm observations including: radar system design, em wave propagation, radar equation for point and distributed targets, Rayleigh scattering, Mie scattering, power spectrum, I&Q, moments of the power spectrum, ground clutter, attenuation, rainfall measurements using radar reflectivity and using polarization diversity radars, single- and dual-Doppler interpretation and analysis, polarimetric theory and applications, kinematics of convective storms (multi-cell, supercell, mesoscale convective systems, hurricanes) and their radar signatures.

Math Courses

Note that while only Calculus I, II, and IV are listed below, I did complete all 12 hours of calculus. My freshman year, I attended Louisiana State University where Calculus I was five hours and Calculus II was four hours, thus allowing me to begin in Calculus IV (three hours) after transferring to the University of Oklahoma. All calculus classes at the University of Oklahoma are three hours.

  • Calculus I: derivatives, product rule, quotient rule, chain rule, optimization, integration, substitution, and integration by parts.
  • Calculus II: integration by parts, trigonometric substitution, sequences, series, Taylor and MacLaurin Series, parameterization, polar and cylindrical coordinates, and vectors.
  • Calculus IV: multidimensional calculus, partial derivatives, iterated integrals, integrals in polar, cylindrical, and spherical coorindates, and vector calculus.
  • Physical Mathematics: ordinary differential equations, LaPlace transforms, Fourier Series, heat equation, and wave equation.
  • Linear Algebra: matrix operations, systems of equations, and linear transformations.
  • Applied Statistical Methods: central tendency, variation, probability, discrete random variables, continuous random variables, joint probability distributions, sampling distributions, confidence intervals, and tests of hypotheses.
  • Introduction to Partial Differential Equations: Inner product, Fourier sine and cosine series, convergence theorem, linear operators, heat equation, Laplace equation, wave equation, regular Sturm-Liouville problems, third kind boundary conditions, double Fourier series, Bessel functions, nonhomogeneous problems, Legendre functions, Fourier transforms, Fourier sine and cosine transforms, Green's function, Poisson's equation, images, reserve, multidimensional Fourier transforms, and source functions.