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- La atención parcial continua (continuous partial attention —CPA—, en inglés) es un proceso que consiste en prestar atención simultánea y continua a diversas…3 kB (336 palabras) - 08:58 25 feb 2024
Leyes de Fick (sección Perspectiva biológica)D ∂ 2 ϕ ∂ x 2 {\displaystyle {\frac {\partial \phi }{\partial t}}=D\ {\frac {\partial ^{2}\phi }{\partial x^{2}}}} En dos o más dimensiones debemos…26 kB (3183 palabras) - 09:37 16 ene 2024- = 0 {\displaystyle {\frac {\partial u}{\partial t}}-6u{\frac {\partial u}{\partial x}}+{\frac {\partial ^{3}u}{\partial x^{3}}}=0} Esta ecuación había…5 kB (763 palabras) - 12:09 5 nov 2022
{\partial Q_{1}}{\partial P_{1}}}&{\frac {\partial Q_{1}}{\partial P_{2}}}\\{\frac {\partial Q_{2}}{\partial P_{1}}}&{\frac {\partial Q_{2}}{\partial…14 kB (2456 palabras) - 19:46 16 may 2023- }={\frac {\partial F^{\alpha \beta }}{\partial x^{\gamma }}}+{\frac {\partial F^{\beta \gamma }}{\partial x^{\alpha }}}+{\frac {\partial F^{\gamma \alpha…19 kB (2794 palabras) - 13:54 19 abr 2024
- electromagnético F a b = ∂ a A b − ∂ b A a {\displaystyle F_{ab}\,=\,\partial _{a}A_{b}\,-\,\partial _{b}A_{a}\,} donde A a {\displaystyle A_{a}} es el cuatropotencial…3 kB (427 palabras) - 09:40 6 may 2024
[2] Esta perspectiva está implícita en la ley de la viscosidad de Newton, τ = μ ( ∂ u / ∂ y ) {\displaystyle \tau =\mu (\partial u/\partial y)} , porque…19 kB (2579 palabras) - 05:13 27 mar 2024
={\begin{bmatrix}{\cfrac {\partial x_{1}}{\partial q^{1}}}&{\cfrac {\partial x_{1}}{\partial q^{2}}}&{\cfrac {\partial x_{1}}{\partial q^{3}}}\\{\cfrac {\partial x_{2}}{\partial…55 kB (7758 palabras) - 12:47 29 may 2024
3 . {\displaystyle {\frac {\partial u}{\partial t}}=6u{\frac {\partial u}{\partial x}}-{\frac {\partial ^{3}u}{\partial x^{3}}}.} Sea la ecuación diferencial…46 kB (5920 palabras) - 16:31 30 abr 2024
\mathbf {q} ={\frac {\partial q_{x}}{\partial q_{x}}}+{\frac {\partial q_{y}}{\partial q_{y}}}+{\frac {\partial q_{z}}{\partial q_{z}}}=3,} Aplicando…92 kB (12 376 palabras) - 02:16 24 ene 2024
dA_{Ed}={\frac {\partial A_{Ed}}{\partial S_{Ed}}}\;dS_{Ed}+{\frac {\partial A_{Ed}}{\partial S_{Ob}}}\;dS_{Ob}+{\frac {\partial A_{Ed}}{\partial A_{Ob}}}\;dA_{Ob}}…32 kB (4473 palabras) - 23:10 6 may 2024
{\frac {\partial u}{\partial x}}={\frac {\partial v}{\partial y}}\qquad {\mbox{y}}\qquad {\frac {\partial u}{\partial y}}=-{\frac {\partial v}{\partial x}}\…19 kB (2475 palabras) - 15:19 28 may 2024- u}{\partial x}}+v{\dfrac {\partial u}{\partial y}}=-{\dfrac {1}{\rho }}{\dfrac {\partial p}{\partial x}}+{\nu }{\dfrac {\partial ^{2}u}{\partial y^{2}}}}…22 kB (3585 palabras) - 04:01 15 abr 2024
{1}{c}}{\frac {\partial \zeta }{\partial t}}+{\frac {v}{c}}\times (\nabla \times \zeta )+{\frac {3}{c^{2}}}v{\frac {\partial \phi }{\partial t}}+{\frac {4}{c^{2}}}v(v\cdot…113 kB (16 193 palabras) - 07:03 1 may 2024- ∂ t = ∇ × ( u × B ) + ρ e μ o ∇ 2 B {\displaystyle {\frac {\partial \mathbf {B} }{\partial t}}=\nabla \times (\mathbf {u} \times \mathbf {B} )+{\frac {\rho…13 kB (1632 palabras) - 19:09 15 dic 2022
- Haz de jets (sección Perspectiva algebraico-geométrica){\partial }{\partial u}}-u{\frac {\partial }{\partial x}}+Z\\&=x{\frac {\partial }{\partial u}}-u{\frac {\partial }{\partial x}}+\rho (x,u…35 kB (6619 palabras) - 13:59 26 jun 2020
- convertido) cotiza en el mercado secundario. Pricing Convertible Bonds using Partial Differential Equations - by Lucy Li Pricing Inflation-Indexed Convertible…2 kB (267 palabras) - 08:13 17 feb 2024
- partial {Z^{1}} \over \partial {Z^{\acute {1}}}}&{\partial {Z^{1}} \over \partial {Z^{\acute {2}}}}&{\partial {Z^{1}} \over \partial {Z^{\acute…57 kB (12 505 palabras) - 09:18 20 may 2024
{\displaystyle v_{g}={\frac {\partial \omega }{\partial k}}={\frac {\partial E_{k}}{\partial p}}={\frac {\partial E_{k}(p)}{\partial p}}={\frac {p}{m}}} donde…26 kB (3538 palabras) - 10:27 17 ene 2024- EIS=-{\frac {\partial ({\dot {c}}_{t}/c_{t})}{\partial ({\dot {u}}'(c_{t})/u'(c_{t}))}}=-{\frac {\partial ({\dot {c}}_{t}/c_{t})}{\partial (u''(c_{t}){\dot…7 kB (1460 palabras) - 20:08 26 abr 2024
- }^{\alpha }={\frac {\partial \Gamma _{\beta \nu }^{\alpha }}{\partial x^{\mu }}}+{\frac {\partial \Gamma _{\beta \mu }^{\alpha }}{\partial x^{\nu }}}+\Gamma