Recent content by silviacipi
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Proving Orthogonality of Legendre Polynomials P3 and P1
sorry, I wronged:the rule to obtain the general P_n Legendre Polynomial- silviacipi
- Post #5
- Forum: Calculus and Beyond Homework Help
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Proving Orthogonality of Legendre Polynomials P3 and P1
legendre polynom in three dimension Hello, does anyone know the rule to obtain a general P^n Legendre Polynomial in three dimension? thanks!- silviacipi
- Post #4
- Forum: Calculus and Beyond Homework Help
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Graduate Levi-civita permutation tensor, and kroneker delta
I wronged again...now maybe! Hi, the integral that I have to solve is this: \begin{equation} \int{d^3u u_a u_b u_c u_d u_e u_f} \end{equation} If I have the T^6 of the Legendre polynom in three dimension all would be done! silvia- silviacipi
- Post #7
- Forum: Differential Geometry
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Graduate Levi-civita permutation tensor, and kroneker delta
sorry I wrong ! Hi, the integral that I have to solve is this: [tex] \int{d^3u u_a u_b u_c u_d u_e u_f} If I have the T^6 of the Legendre polynom in three dimension all would be done! silvia- silviacipi
- Post #6
- Forum: Differential Geometry
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Graduate Levi-civita permutation tensor, and kroneker delta
Hi, the integral that I have to solve is this: [tex]\begin{equation} \int{d^3u u_a u_b u_c u_d u_e u_f} \end{equation}[tex] If I have the T^6 of the Legendre polynom in three dimension all would be done! silvia- silviacipi
- Post #5
- Forum: Differential Geometry
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Graduate Levi-civita permutation tensor, and kroneker delta
Hello, can anyone help me? I have to solve this 3-dimension integral: ui*uj*uk*ul du where u is a versor. Is it equal to: delta(i,j)*delta(k,l)+delta(i,k)*delta(j,l)+delta(i,l)*delta(j,k)? where delta=delta Kronecker if yes what about the the integrals: ui*uj*uk*ul*um du and...- silviacipi
- Post #3
- Forum: Differential Geometry