1/33
Looks like no tags are added yet.
Name | Mastery | Learn | Test | Matching | Spaced | Call with Kai |
|---|
No analytics yet
Send a link to your students to track their progress
What is an integral invariant
F(u) = integral f(u) dv function of atmospheric state u(r,t) dF/dt =0
What are the atmospheric state variables
U(r,t)
How to replace a volume integral
A summation over all discrete modes (grid points) used for the representation of the state variables in the model
How to maintain the long term stability of model solutions.
The preservation of key conservation laws
What are global conservation laws the result of
Local symmetries of the equations.
What’s the key to preserving the conservation laws of the models
Preserving the local symmetries
what is the lagrangian invariant
When a state variable S satisfies equation dS/dt=0
When a state variable is a lagrangian invariant, what is its smooth function
Also lagrangian
What are the two lagrangian invariants in the full primitive equations
potential temp and (ertel) potential vorticity
What creates potential vorticity
Diabetic heating
When hydrostatic balance is in effect, what is hydrostatic balance
Not lagrangian invariant, so need to use isentropic potential vorticity
What is Potential vort simplified to under QG
Geostrophic vorticity, with integral invariant enstrophy
What’s an important invariant that’s non lagrangian
Total energy, with integrand terms of kinetic energy, internal energy, and potential energy
Is conserving local symmetries important
No, less important. Conservation of potential vorticity symmetries are more important
Name two other integral invariants in the energy group
Absolute momentum and angular momentum
What is flux
Flow of S through surface A
What is the local form of conservation of mass
The continuity equation
The flux on two sides of the same wall must have the same magnitude and opposite sign:
Something bruh
NOAA can currently do how many penta flops
10^15
What do numerical schemes do
Discretize the spatial and temporal partial derivatives
When to use spectral transform
Discretize two horizontal directions. Computed on spherical harmonics. Nonlinear terms and physical parameterizations computed on grid
What uses spectral
Euro and GFS
Finite difference schemes
Spatial derivatives approximated by finite differences. Used for horizontal and vertical
What uses finite differences schemes
Idk met offices and WRF
What map preserves angles
Conformal
The _____ is the ratio of the distance between a pair of nearby locations
Map factor
What operational center uses a cube shaped grid in their operational global model
NCEP
Sigma is the ratio of pressure and
Surface pressure
What is sigma at the bottom of the atmosphere
1
What’s the projection point of the northern stereo graphic map projection
South Pole
Replace wind with what
Pseudo wind
In spherical coordinated, positive i is
East
A barotropic model can catch extra tropical cyclogenisis
false
QG barotropic vorticity is extreme reduction of
Divergence equation