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#7 | |
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Join Date: Aug 2004
Location: Hamilton, Ont. CANADA
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Quote:
Commercial G-Screen: As above, but provides 1/10th the gravity shielding at 10% the cost for 1/3rd the power (use small energy points). Commercial vessels use this system in conjunction with underpowered reaction(less) drives (which would otherwise be unable to liftoff against local gravity) to save money. Provides no protection against Tractor Beams or Graviton Guns. Can be jammed by a G-Screen Damper (see below). Code:
System Size SM+4 SM+5 SM+6 SM+7 SM+8 SM+9 SM+10 SM+11 SM+12 SM+13 SM+14 SM+15
Gravity Divisor
TL11^ 1.5 2 3 5 7 10 15 20 30 50 70 100
TL12^ 2 3 5 7 10 15 20 30 50 70 100 150
Cost ($)
Light screen 15k 50k 150k 500k 1.5M 5M 15M 50M 150M 500M 1.5B 5B
Heavy screen 50k 150k 500k 1.5M 5M 15M 50M 150M 500M 1.5B 5B 15B
Also known as a Landlock, this system is used by spaceports to prevent vessels using a commercial G-Screen and underpowered drives from leaving without paying their docking (and other) fees. It has no effect on standard (military) grade gravity screens. This system works by disrupting the G-Screen’s integrity and is typically located beneath the surface of the landing pad (or deck). Each system has a base radius of effect equal to range distance for its SM (see the table below) within which it can jam any number of G-Screens of equal or smaller size. Code:
System Size SM+4 SM+5 SM+6 SM+7 SM+8 SM+9 SM+10 SM+11 SM+12 SM+13 SM+14 SM+15 Range (yds) 10 15 20 30 50 70 100 150 200 300 500 700 Cost ($) 100k 300k 1M 3M 10M 30M 100M 300M 1B 3B 10B 30B Armor, Structural Field Variant Gravity Armor: For double the price, the “unstable exotic matter” of Structural Field Armor (S7:p7) can also act as a commercial grade gravity screen. Use 1/10th the armor’s "dDR" as the divisor applied to a planet’s gravity to determine its effect on the ship. The ship’s mass remains the same however, so the rate of ascent in a vertical take-off would be A-10*G/dDR where A is the spacecraft’s drive acceleration in G, G is the world’s gravity and dDR is the armor’s dDR. To find the effective escape velocity of planet while using the armor, divide its natural escape velocity by the square root of 1/10th the dDR. Example: An SM+10 (10,000 ton) streamlined ship with gravity armor installed has an effective weight of 666 2/3 tons on a 1G planet. If that planet is Earth, its effective Ve would be 6.96/sqrt(15)=1.797 mps or 6,469 mph. Note: this assumes that one Grav Armor system is applied to each of the three hull sections. Dalton “still looking for my Serenity” Spence
Last edited by DaltonS; 05-19-2015 at 01:08 PM. |
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