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Missile mechanics: Difference between revisions

From EVE University Wiki
S is Signature radius of target - not a property of the missile
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An important fact that derives from the equations is the fact that there is a minimum speed that a ship needs to fly before the velocity can reduce the missile damage at all. Looking at the case where the target's base sig radius is larger than the missile explosion radius then the equations part that is affected by velocity, (S/E*Ve/Vt)^(ln(drf)/ln(5.5), is set to be 1 and solved to Vt = (S/ (1^(1/ (ln(drf)/ln(5.5)) * E)) * Ve.
An important fact that derives from the equations is the fact that there is a minimum speed that a ship needs to fly before the velocity can reduce the missile damage at all. Looking at the case where the target's base sig radius is larger than the missile explosion radius then the equations part that is affected by velocity, (S/E*Ve/Vt)^(ln(drf)/ln(5.5), is set to be 1 and solved to Vt = (S/ (1^(1/ (ln(drf)/ln(5.5)) * E)) * Ve.
Since 1^x = 1 this means 1^(1/ (ln(drf)/ln(5.5) = 1, reducing the equation to (S/E) * Ve =  Vt. The drf gets removed from the equation. Since S, E and Ve are defined by the missile, (S/E) * Ve can be combined into a single factor for each missile class.
Since 1^x = 1 this means 1^(1/ (ln(drf)/ln(5.5) = 1, reducing the equation to (S/E) * Ve =  Vt. The drf gets removed from the equation. Since E and Ve are defined by the missile, Ve/E can be combined into a single factor for each missile class.


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