Recent content by Zoli
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Graduate Associativity of Hadamard and matrix product
I couldn't solve it, so the post can be reworded.- Zoli
- Post #3
- Forum: Linear and Abstract Algebra
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Graduate Associativity of Hadamard and matrix product
Hi, Let us suppose we have three real matrices A, B, C and let \circ denote the Hadamard product, while AB is the conventional matrix product. Is this relation true for all A, B, C matrices: C \circ (AB) = A( C\circ B)? I looked at it more thoroughly and I realized that this assumption is...- Zoli
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- Matrix Product
- Replies: 2
- Forum: Linear and Abstract Algebra
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LaTeX What is wrong in this Latex code?
Your code works for me. I got no error messages with MikTeX 2.9 using TeXStudio.- Zoli
- Post #2
- Forum: MATLAB, Maple, Mathematica, LaTeX
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LaTeX LaTeX - dfrac with textstyle numerator
If I understand well, you want to make the counter smaller than the denominator. It can be done winthin an inline environment as eg. Let us see the following equation: $\frac{a}{\displaystyle a}$- Zoli
- Post #2
- Forum: MATLAB, Maple, Mathematica, LaTeX
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LaTeX Math Fonts for Latex Presentations: What's the Best Combination?
I use the same math style in presentations as in articles because - in my opinion - it is much nicer.- Zoli
- Post #2
- Forum: MATLAB, Maple, Mathematica, LaTeX
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Graduate Work done by gravity - what is wrong?
Yes, I surmised that I changed the path of integration, since \mathrm{d}\,\varphi is negative. I forgot the idea of the potential function. Thank you. -
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Graduate Determine particle position knowing the velocity field
Using this idea, I managed to perform what I wanted. Thank you! -
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Graduate Work done by gravity - what is wrong?
I would like the determine the work done by gravity on a mass attached to a rod (see the attached image). The rod is assumed to be weightless and rigid. I start from the definition of work: W_{AB} = \int_{\mathbf{r}_A}^{\mathbf{r}_B} \mathbf{G}\cdot \mathrm{d}\,\mathbf{r}. In the x-y coordinate... -
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Graduate Determine particle position knowing the velocity field
So if I am not mistaken I should do the following for each particle: 1. Solve the initial-value problem to gain \vec{r}(t,\vec{R}) at different time steps. For this I must solve an IVP consisting of 2 equations because of the 2D-problem. But I have \vec{v} at discrete points at each time. 2... -
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Graduate Determine particle position knowing the velocity field
Dear all, I solved the Navier-Stokes equations in Eulerian description. I would like to illustrate it as follows: I thought to place particles in the domain which will characterize the fluid flow. However I must know the particle position in the Lagrangian specification. As I place the... -
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Graduate Why incompressible fluid flow is advantageous in numerical computation
Thank you, now it is clear. -
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Graduate Why incompressible fluid flow is advantageous in numerical computation
I do not know the finite difference approach, but I speak about the steady-state spectral or finite element solution of the problem. To prevent the checkerboard pressure distribution, one should use elements that satisfies the Babuska-Brezzi condition. -
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Graduate Why incompressible fluid flow is advantageous in numerical computation
Spurious pressure values come up when we use the non-staggered approximation for the velocity and pressure. However programming spectral methods (as I deal with the spectral collocation of the Stokes-equations) is hard for staggered-grids except the case when we apply homogeneous boundary... -
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Graduate Why incompressible fluid flow is advantageous in numerical computation
Hi, When we want to solve the Navier-Stokes equations coupled with the conservation of mass for incompressible fluids using the primitive-variable approach, we have to face to the problem that the equation for the continuity equation does not contain the pressure which leads to spurious... -
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Graduate What is the advantage of Hamilton's canonical equations?
1. Why are they linear PDEs? See http://encyclopedia2.thefreedictionary.com/Hamilton%27s+Canonical+Equations+of+Motion. I do not refer to the Hamilton-Jacobian equation: http://en.wikipedia.org/wiki/Hamilton%E2%80%93Jacobi_equation 2. So you mean that it has nice properties when we use apply...- Zoli
- Post #3
- Forum: Beyond the Standard Models