Difference between revisions of "User:UmbralRaptor"

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m
m (equation pile, plans updated)
Line 4: Line 4:
 
== To do ==
 
== To do ==
 
* RCS Block name update
 
* RCS Block name update
* RCS tank drain update
 
 
* Reorganize keyboard command info to be more intuitive [done for now]
 
* Reorganize keyboard command info to be more intuitive [done for now]
 
* Add labeled HUD screenshot(s)
 
* Add labeled HUD screenshot(s)
 
* 0.15 parts
 
* 0.15 parts
 
* 0.15 controls [in progress]
 
* 0.15 controls [in progress]
* Kerbol "warp/reference frame(?)" info
+
* Kerbol "warp/reference frame(?)" info [done for now]
* Minmus (including warp/reference frame info) [in progress]
+
* Minmus (including warp/reference frame info) [in progress, rotation info and orbital inclination needed]
 
* ISA_RAM Kerbin/Mün/Minmus maps
 
* ISA_RAM Kerbin/Mün/Minmus maps
  
Line 33: Line 32:
 
|Vesc² + Vinf² == V² [Hyperbolic excess velocity]
 
|Vesc² + Vinf² == V² [Hyperbolic excess velocity]
 
|-
 
|-
|E = v²/2 - µ/r
+
|E == v²/2 - µ/r
 
|-
 
|-
|E = -µ/2a
+
|E == -µ/2a
 
|-
 
|-
|V² = µ(2/r - 1/a) [Vis-a-vis]
+
|V² == µ(2/r - 1/a) [Vis-a-vis]
 
|-
 
|-
 
|T² α a³
 
|T² α a³
 
|-
 
|-
 
|T² == (4π/µ) * a³
 
|T² == (4π/µ) * a³
 +
|-
 +
|Pe + Ap == 2a
 +
|-
 +
|Ap == a(1+e)
 +
|-
 +
|Pe == a(1-e)
 +
|-
 +
|e == (Ap-Pe) / (Ap+Pe) == 1 - 2/((Ap/Pe)+1)
 +
|-
 +
|Ap/Pe == (1+e)/(1-e)
 +
|-
 +
|ΔV=c*tanh(Isp/c * ln(mi/mf)) [not in use, but still...]
 
|}
 
|}

Revision as of 06:55, 31 May 2012

I don't actually exist. Or something.

May as well curate part and UI info.

To do

  • RCS Block name update
  • Reorganize keyboard command info to be more intuitive [done for now]
  • Add labeled HUD screenshot(s)
  • 0.15 parts
  • 0.15 controls [in progress]
  • Kerbol "warp/reference frame(?)" info [done for now]
  • Minmus (including warp/reference frame info) [in progress, rotation info and orbital inclination needed]
  • ISA_RAM Kerbin/Mün/Minmus maps

Personal Link Repository

Personal Equation Repository

ΔV == Ve*ln(Mi/Mf) [Obviously]
Vesc² + Vinf² == V² [Hyperbolic excess velocity]
E == v²/2 - µ/r
E == -µ/2a
V² == µ(2/r - 1/a) [Vis-a-vis]
T² α a³
T² == (4π/µ) * a³
Pe + Ap == 2a
Ap == a(1+e)
Pe == a(1-e)
e == (Ap-Pe) / (Ap+Pe) == 1 - 2/((Ap/Pe)+1)
Ap/Pe == (1+e)/(1-e)
ΔV=c*tanh(Isp/c * ln(mi/mf)) [not in use, but still...]