Searched refs:cdot (Results 1 – 5 of 5) sorted by relevance
| /petsc/src/ts/tests/ |
| H A D | ex15.c | 83 const PetscScalar *u, *cdot; in IFunction_TransientVar() local 88 PetscCall(VecGetArrayRead(Cdot, &cdot)); in IFunction_TransientVar() 91 f[0] = cdot[0] + PetscExpScalar(u[0]); in IFunction_TransientVar() 92 f[1] = cdot[1] - PetscExpScalar(u[0]); in IFunction_TransientVar() 95 PetscCall(VecRestoreArrayRead(Cdot, &cdot)); in IFunction_TransientVar()
|
| /petsc/doc/tutorials/ |
| H A D | guide_to_examples_by_physics.md | 37 -\nabla\cdot \bm \sigma = \bm f 43 -\nabla\cdot \left( \lambda I \operatorname{trace}(\bm\varepsilon) + 2\mu \bm\varepsilon \right) = … 116 \frac{\partial u}{\partial t} + u\cdot\nabla u - \nabla \cdot \left(\mu \left(\nabla u + \nabla u^T… 117 \nabla\cdot u &= 0 \end{aligned}
|
| /petsc/doc/manual/ |
| H A D | snes.md | 206 - \nabla\cdot(\kappa(u) \nabla u) = 0 212 A(u) v \simeq -\nabla\cdot(\kappa(u) \nabla v). 420 if set, and `SNESLINESEARCHCP`, which minimizes $F(x) \cdot Y$ where 432 `SNESLINESEARCHCP`, it seeks to find the root of $F(x) \cdot Y$. 435 It works as follows (with $f(\lambda)=F(x-\lambda Y) \cdot Y / ||Y||$ for brevity): 446 - relative tolerance $f(\lambda_j) < \mathtt{rtol} \cdot f(\lambda_0)$ 566 b &= 2\delta\mathbf x^Q\cdot (\Delta\mathbf x + \delta s\delta\mathbf x^F) + 2\psi^2 \Delta\lambda,… 583 \text{sign}(\delta\lambda) = \text{sign}\big(\delta\mathbf x^Q \cdot (\Delta\mathbf x)_{i-1} + \psi… 605 \delta \lambda = -\frac{\Delta \mathbf x \cdot \delta \mathbf x^F}{\Delta\mathbf x \cdot \delta\mat… 994 $\| \cdot \|$ denotes an arbitrary norm in $\Re^n$ . [all …]
|
| H A D | ts.md | 335 …mpressible Navier-Stokes equations, since the continuity equation $\nabla\cdot u = 0$ does not inv…
|
| /petsc/doc/tutorials/physics/ |
| H A D | guide_to_stokes.md | 13 -\nabla \cdot \left(\mu \left(\nabla u + \nabla u^T \right)\right) + \nabla p + f &= 0 \\ 14 \nabla\cdot u &= 0 \end{aligned} 24 \nabla \cdot \sigma + f = 0, 30 \nabla \cdot (\rho u) = 0, 37 \nabla \cdot \mu \left( \nabla u + \nabla u^T \right) - \nabla p + f &= 0 \\ 38 \nabla \cdot u &= 0 42 …he pressure, $\mu$ is the dynamic shear viscosity, with units $N\cdot s/m^2$ or $Pa\cdot s$. If we… 48 …left< v, \frac{\partial\sigma}{\partial n} \right>_\Gamma - \left< \nabla\cdot v, p \right> - \lef… 49 \left< q, -\nabla \cdot u \right> &= 0 & \text{for all} \ q \in Q
|