User:Mcclair/Books/Numerics
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Numerics
[edit]- Definitions
- Smooth function
- Differential operator
- Operator
- Derivative
- Total derivative
- Exact differential
- Finite difference
- Partial derivative
- Directional derivative
- Gradient
- Curl (mathematics)
- Laplace operator
- Jacobian matrix and determinant
- Differential Equations
- Differential calculus
- Differential equation
- Recurrence relation
- Integral equation
- Constant of integration
- Exact differential equation
- Linear differential equation
- Linear system
- Nonlinear system
- Partial differential equation
- Elliptic operator
- Laplace's equation
- Potential theory
- Harmonic function
- Poisson's equation
- Green's function
- Hyperbolic partial differential equation
- Parabolic partial differential equation
- Separation of variables
- Laplace transform
- Fourier transform
- Integral curve
- Initial value problem
- Boundary value problem
- Dirichlet problem
- Neumann boundary condition
- Cauchy boundary condition
- Robin boundary condition
- Mixed boundary condition
- Linear Algebra
- Scalar (mathematics)
- Vector space
- Euclidean vector
- Matrix (mathematics)
- Truncation
- Determinant
- Invertible matrix
- Gaussian elimination
- Matrix decomposition
- LU decomposition
- Diagonalizable matrix
- Linear map
- Tensor
- Einstein notation
- Eigenvalue, eigenvector and eigenspace
- Canonical form
- Numerical Methods
- Delaunay triangulation
- Voronoi diagram
- Numerical analysis
- Numerical differentiation
- Numerical ordinary differential equations
- Explicit and implicit methods
- Euler method
- Semi-implicit Euler method
- Runge–Kutta methods
- Crank–Nicolson method
- Courant–Friedrichs–Lewy condition
- Newton's method
- Numerical stability
- Stiff equation
- Arithmetic precision
- Condition number
- Rounding
- Floating point
- Round-off error
- Fluid Mechanics
- Navier–Stokes equations
- Galilean invariance
- Derivation of the Navier–Stokes equations
- Navier–Stokes existence and smoothness
- Direct numerical simulation
- Reynolds-averaged Navier–Stokes equations