Here is a list of all files with brief descriptions:

[detail level 123]

▼ examples
▼ Eigenvalues
Ex_05.cpp	Eigenvalues of the diffusion operator
Ex_06.cpp	An example for the solution of a generalized eigenvalue problem \( L \phi = \lambda M \phi \)
Ex_07.cpp	This solves the generalized eigenvalue problem for a block matrix operator system
Ex_08.cpp	Finds eigenvalues for the Orr-Sommerfeld operator
Ex_09.cpp	Finds eigenvalues for streamwise-constant linearized Navier-Stokes equations, in two ways:
▼ EquationSolving
Ex_01.cpp	This simulates a simple 2nd order ODE with mixed boundary conditions
Ex_02.cpp	An example with a fourth order system
Ex_03.cpp	An example with nonconstant coefficients and comparissons with analytical solution
Ex_04.cpp	This solves the problem for a block matrix operator system
▼ FrequencyResponses
Ex_10.cpp	Solving for frequency responses of the reaction-diffusion operator, \[ \partial_t u(y,t) \;=\; \partial_{yy}u(y,t) - \epsilon^2 u(y,t) + d(y) \mathrm{e},^{\! j\omega t} \] with homogeneous Neumann boundary conditions, \([\partial_y u (\cdot,t)](y = \pm 1) = 0\)
Ex_11.cpp	Solving for the most amplified structures from the linearized equations governing plane Poiseuille flow of a Newtonian fluid
Ex_12.cpp	Solving for the singular values, power spectral density and the \(\mathcal{H}_\infty\) norm of the linearized Navier stokes equations. We reproduce Figure 4.10 in [5] using spectral integration with the linearized Navier-Stokes equations in primitive variables
Ex_13.cpp	Solving for the principal singular values of an Oldroyd-B fluid. See Figure 8 in [3]
▼ includes
intWts.h
lyap.h
sis.hpp
▼ plot
plotlyPlots.py
plotter.py
▼ test
testLyap.cpp
testRiblets.cpp
tryNSLyap.cpp
trySlicot.cpp