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[/tex]](images/latex/024aa7125897e9ea2d31404f2141e935972d4601_0.png "[tex](\varepsilon)[/tex]")
-Delta[/tex]](images/latex/fe85aa33f6caaeff52a2d27b20d7342aa799f69a_0.png "[tex](\varphi)[/tex]")
) y llego a una expresión(correcta) pero con la que no estoy seguro de como poder continuar.
![[tex]\frac{\left\|{X}\right\|^2- \left\|{X}\right\|}{\left\|{X}\right\|^2}[/tex]](images/latex/43567cce54f5f6850a33654596c6445a2485c0ab_0.png "[tex]\frac{\left\|{X}\right\|^2- \left\|{X}\right\|}{\left\|{X}\right\|^2}[/tex]")
![[tex]\left\|{X}\right\|= \sqrt{X^2 + (Y-1)^2}[/tex]](images/latex/6f87e76aee98fc6226bd46eb00b97cbcb17c091c_0.png "[tex]\left\|{X}\right\|= \sqrt{X^2 + (Y-1)^2}[/tex]")
y ![[tex]\sqrt{X^2 + (Y-1)^2} < \varphi[/tex]](images/latex/39211946ef02d6c5c4cefb37316bd5c9ccf492f2_0.png "[tex]\sqrt{X^2 + (Y-1)^2} < \varphi[/tex]")
![[tex]\frac{\left\|{X}\right\|^2}{\left\|{X}\right\|^2}-\frac{\left\|{X}\right\|}{\left\|{X}\right\|^2}[/tex]](images/latex/69b7c844f41c0a2c133bdbeb729ca811844060b1_0.png "[tex]\frac{\left\|{X}\right\|^2}{\left\|{X}\right\|^2}-\frac{\left\|{X}\right\|}{\left\|{X}\right\|^2}[/tex]")
![[tex]\varphi<\varepsilon[/tex]](images/latex/71591dc1cb2c98507676112b8ab072b9f145a714_0.png "[tex]\varphi<\varepsilon[/tex]")
?? 
![[tex] \nabla ^u \nabla_u \phi = g^{ij} \Big( \frac{\partial ^2 \phi}{\partial x^i \partial x^j} - \Gamma^{k}_{ij} \frac{\partial \phi}{\partial x^k} \Big)\\\\\frac{\partial \sigma^{ij}}{\partial x^i} + \sigma^{kj} \Gamma^i _{ki} + \sigma^{ik} \Gamma^j _{ki} = 0[/tex]](images/latex/99f2e51931163431f7feb4825fc711ebccd99981_0.png "[tex] \nabla ^u \nabla_u \phi = g^{ij} \Big( \frac{\partial ^2 \phi}{\partial x^i \partial x^j} - \Gamma^{k}_{ij} \frac{\partial \phi}{\partial x^k} \Big)\\\\\frac{\partial \sigma^{ij}}{\partial x^i} + \sigma^{kj} \Gamma^i _{ki} + \sigma^{ik} \Gamma^j _{ki} = 0[/tex]")
![[tex] \delta [/tex]](images/latex/98ce8b951757d399e2da9ef6e66b620e7d2e10c1_0.png "[tex] \delta [/tex]")
![[tex]f(x,y) = \frac{x.y-x}{x^2+(y-1)^2}[/tex]](images/latex/9671932213cb2c7303eeed74adad78a3c34f9820_0.png "[tex]f(x,y) = \frac{x.y-x}{x^2+(y-1)^2}[/tex]")
y el limite al que tiende es (x,y) = (0,1)
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