alpha2cen Posted December 25, 2012 Share Posted December 25, 2012 (edited) From the next figure model we can claculate Redshift value.In this model, we assume that the cause of Redshift is the interactions between the light and surround something.So, we can apply modified Beer Lambert model.[latex]Z=\frac{\lambda _{c}}{\lambda _{t}}-1[/latex]Beer Lambert law[latex]\frac{I_{c}}{I_{t}}=e^{-kd}[/latex][latex]\frac{I_{c}}{I_{t}}=\frac{E_{c}/tA}{E_{t}/tA} \cong \frac{h/\lambda _{c}}{h/\lambda _{t}}=\frac{\lambda _{t}}{\lambda _{c}}[/latex][latex]\frac{\lambda _{c}}{\lambda _{t}}=e^{kd}[/latex][latex]Z=e^{kd}-1[/latex]From known data Z=1, L=6k=0.09So[latex]Z=e^{0.09d}-1[/latex] where d=13.75-L d; distance(Billion year) More detail picture presenting below Z=2. Edited December 25, 2012 by alpha2cen 2 Link to comment Share on other sites More sharing options...
alpha2cen Posted December 26, 2012 Author Share Posted December 26, 2012 From the above equations.[latex]\frac{I_{c}}{I_{t}}=\frac{E_{c}/tA}{E_{t}/tA}\cong \frac{h/\lambda _{c}}{h/\lambda _{t}}[/latex]This equation is modified.The model is in the below Figure. Link to comment Share on other sites More sharing options...
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