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graph theory eigenvalues eigenvectors laplacian asked yesterday Alex 1133 bronze badges 0 alf doll votes 0answers 18 views Laplace operator squared I need to prove that \begin{align} \int_{\Omega} \partial u ^2dx \int_{\Omega} \triangle u ^2dx \end{align} for all $u\in C^2_c(\Omega)$ Can anyone help me out. :) calculus functional analysis laplacian asked yesterday hel0319 1144 bronze badges 2 votes 0answers 42 views A Boundary value problem involving the Laplacian I have the equation $(1)$ defined on $x \in $ and $y \in $ $$ \nabla^2 \beta\mathcal{D}T_2(x,y)+\alpha\beta T_2(x,y) \alpha m\gamma \frac{\cosh(m(d y))}{\sinh(md)} \tag 1 $. pde fourier series mathematical modeling boundary value problem laplacian asked 2 days ago Indrasis Mitra 13111 silver badge1212 bronze badges 1 vote 0answers 20 views Biharmonic operator on a manifold On curved surfaces the Laplacian is replaced by the Laplace Beltrami operator: $$ \nabla^2 \frac{1}{\sqrt{g}}\partial_i\sqrt{g}g^{ij}\partial_j$$ How to calculate higher powers of the Laplace. differential geometry fluid dynamics laplacian general relativity asked 2 days ago vbj 13122 bronze badges 0 votes 0answers 13 views Laplace equation between circles with Dirichlet boundary condition I am wondering if the below problem is solvable or not. Laplace equation between two circle with raduses equal to $r 1$ and $r r_0$ where $r_01$: $\nabla^2 \phi(r,\theta) 0$ The boundary.

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Via Dell'Artigianato, 22 - 20090 VIMODRONE (MI) Tel. 02.2650730 - Fax 02.27408726 - info@vimauto.it

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