Recent content by Carlos Criollo

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    Numerical solution of a differential equation with time dependent terms

    And how I could implement it in software?, I need a numerical solution of this equations.
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    Numerical solution of a differential equation with time dependent terms

    Yes, all the parameters are known, but how I can calculate the time step by time step?
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    Numerical solution of a differential equation with time dependent terms

    I am would like to solve this differential equation: Where http://ieeexplore.ieee.org.ezproxy.uniandes.edu.co:8080/ielx5/8/6493417/6409989/html/img/6409989-eqdisp-3-small.png Could you give me some practical ideas about the required software and methodology? Thank you very much
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    What is the significance of r in the intensity formula for a Gaussian beam?

    It is more clear for me, but if I want to calculate the intensity at the beam waist, then, is there a specific value of r?
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    What is the significance of r in the intensity formula for a Gaussian beam?

    Additionaly, The beam waist is in z=0, so what is the correct value of r in z=0?
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    What is the significance of r in the intensity formula for a Gaussian beam?

    Sorry, I´m from Colombia, so I have to improve my English. It is more clear for me. Therefore. I am trying to evaluate the Intensity of the Gauss Beam at the beam waist in (z=0), so what is the correct value of r?
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    What is the significance of r in the intensity formula for a Gaussian beam?

    Therefore, r is the distance between the axis of propagation and what the variable is?
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    What is the significance of r in the intensity formula for a Gaussian beam?

    Thank you! I am implementing this equation with numerical values, so, is r a number or is a variable in the equation?
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    What is the significance of r in the intensity formula for a Gaussian beam?

    Hi!. I´m modeling a gaussiam beam. I found that considering the electric field distribution of Gaussian laser pulses along the axis of propagation, we can write the intensity as: Where y = I_l R is the power is the power reflection coefficient y = w_0 is the beam waist radius at y = z=0...
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