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Jul
13
comment Solving system of two linear odes
I don't seem to be able to get this solution to be in terms of $\lambda_{1,2}$ which is slightly different from $\alpha_{\pm}$. Can you help with that?
Jul
13
comment Solving system of two linear odes
why is $y_\pm(0)=y_0$? Remember $y_1(0)=y_2(0)=y_0$
Jul
12
awarded  Benefactor
Jul
12
accepted Solving system of two linear odes
Jul
12
revised How do I apply this maximum principle?
added 31 characters in body
Jul
11
revised How is conditional probability being used here?
added 2 characters in body
Jul
11
asked How is conditional probability being used here?
Jul
10
comment How do I apply this maximum principle?
$\Gamma$ is the boundary of box $D$ without the top @par, $Lu=f$ is the differential equation satisfied by $u$.
Jul
10
asked How do I apply this maximum principle?
Jul
8
revised Solving system of two linear odes
edited title
Jul
8
asked Solving system of two linear odes
Jul
4
comment How to determine the eigenvectors for this matrix
How are you getting v? Row operations give $\left( \begin{array}{ccc} 1 & -\frac{\beta}{\alpha+\lambda_i}\\ 0 & \frac{\alpha-K\lambda_i}{\beta} \end{array} \right)$ from which $v_2$ is zero
Jul
4
asked How to determine the eigenvectors for this matrix
Jul
2
awarded  Curious
Jul
2
awarded  Inquisitive
Jun
14
comment Distribution of minimum of independent normal variables
No that was not my question. I realised that I can use a different way and avoid it
Jun
3
revised Distribution of minimum of independent normal variables
added 22 characters in body
Jun
3
asked Distribution of minimum of independent normal variables
Jun
3
revised Algorithm for Fundamental theorem of arithmetic
correction of title
Jun
3
suggested approved edit on Algorithm for Fundamental theorem of arithmetic