Total Top Base Load Dashboard
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| ☰ | \( M_{\text{dlls, fw}} \) | DLLS Flywheel 1 weight (kg) | 903.935285 |
View Help GuidePurpose: The concentrated static weight of the primary kinetic battery.
Logic: Essential for calculating the bending stress on the top structural base, as this heavy mass sits right on top of it.
Type: Calculated (Math Output)
Render on Grids: None
Mathematical Formula:
$$M_{\text{dlls, fw}} = M_{\text{flywheel}}$$ Python Logic:
v["TAR 1 Flywheel weight (kg)"]Live Evaluation: [ROUTE: STATIC/GLOBAL] 903.9353 = 903.9353
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| ☰ | \( M_{\text{dlls, fw}} \) | DLLS Flywheel 2 weight (kg) | 799.26632 |
View Help GuidePurpose: The concentrated static weight of the secondary kinetic buffer.
Logic: Adds the weight of the decoupled flywheel used during the energy recovery cycles to the structural load map.
Type: Calculated (Math Output)
Render on Grids: None
Mathematical Formula:
$$M_{\text{dlls, fw}} = M_{\text{flywheel}}$$ Python Logic:
v["TAR 2 Flywheel weight (kg)"]Live Evaluation: [ROUTE: STATIC/GLOBAL] 799.2663 = 799.2663
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| ☰ | \( X_{\text{dlls, motors}} \) | DLLS Motors 1 and 2 | 8 |
View Help GuidePurpose: The total quantity of high-torque motors used in the system.
Logic: A simple inventory count of all the electromagnetic motors integrated into the DLLS gantry assembly.
Type: Calculated (Math Output)
Render on Grids: None
Mathematical Formula:
$$X_{\text{dlls, motors}} = ( N_{\text{motors}} + N_{\text{motors}} )$$ Python Logic:
( v["TAR 1 Motors Bank"] + v["TAR 2 Motors Bank"] )Live Evaluation: [ROUTE: STATIC/GLOBAL] ( 4.0000 + 4.0000 ) = 8.0000
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| ☰ | \( M_{\text{motor}} \) | Weight per motor (kg) |
View Help GuidePurpose: The standardized dry-weight of a single motor unit.
Logic: Allows for accurate structural load mapping across the gantry shelf based on exactly which commercial motor is purchased.
Type: Manual Entry
Render on Grids: None
Mathematical Formula:
Adjustable user input Python Logic:
N/ALive Evaluation: N/A (Input Variable)
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| ☰ | \( M_{\text{dlls, motors}} \) | DLLS Motors Weight (kg) | 200 |
View Help GuidePurpose: The total combined gravitational load of the entire motor bank.
Logic: Calculates the total weight of the motors acting as a distributed load pushing down on the gantry's internal walls.
Type: Calculated (Math Output)
Render on Grids: None
Mathematical Formula:
$$M_{\text{dlls, motors}} = ( X_{\text{dlls, motors}} \times M_{\text{motor}} )$$ Python Logic:
( v["DLLS Motors 1 and 2"] * v["Weight per motor (kg)"] )Live Evaluation: [ROUTE: STATIC/GLOBAL] ( 8.0000 * 25.0000 ) = 200.0000
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| ☰ | \( M_{\text{gears}} \) | DLLS Gears Weight (kg) |
View Help GuidePurpose: The estimated weight of the planetary and reduction gearing.
Logic: Used to calculate the localized sag or deflection of the structural deck directly beneath the transmission.
Type: Manual Entry
Render on Grids: None
Mathematical Formula:
Adjustable User Input Python Logic:
N/ALive Evaluation: N/A (Input Variable)
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| ☰ | \( M_{\text{dlls}} \) | DLLS Weight (KG) | 2,403.201604 |
View Help GuidePurpose: The total combined weight of the entire lifting drive assembly.
Logic: Defines the aggregate "crush" force applied downward onto the internal spine walls.
Type: Calculated (Math Output)
Render on Grids: None
Mathematical Formula:
$$M_{\text{dlls}} = ( M_{\text{flywheel}} + M_{\text{flywheel}} + M_{\text{dlls, motors}} + M_{\text{gears}})$$ Python Logic:
( v["TAR 1 Flywheel weight (kg)"] + v["TAR 2 Flywheel weight (kg)"] + v["DLLS Motors Weight (kg)"] + v["DLLS Gears Weight (kg)"])Live Evaluation: [ROUTE: STATIC/GLOBAL] ( 903.9353 + 799.2663 + 200.0000 + 500.0000) = 2,403.2016
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| ☰ | \( X_{\text{top, track}} \) | Top track rotation gear (kg) |
View Help GuidePurpose: The static weight of the large-diameter track-rotation gear.
Logic: A critical weight input for the rotational precision alignment model, ensuring the gear itself doesn't cause structural sagging.
Type: Manual Entry
Render on Grids: None
Mathematical Formula:
Adjustable user input (auto calcs to follow) Python Logic:
N/ALive Evaluation: N/A (Input Variable)
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| ☰ | \( X_{\text{shaft, bearing}} \) | Shaft & Bearing Assembly (kg) |
View Help GuidePurpose: The combined weight of the drive shaft, journals, and primary bearing housings.
Logic: Captures the physical mass of the heavy-duty transmission hardware connecting the gears.
Type: Manual Entry
Render on Grids: None
Mathematical Formula:
Adjustable user input Python Logic:
N/ALive Evaluation: N/A (Input Variable)
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| ☰ | \( M_{\text{iers}} \) | IERS Weight (kg) |
View Help GuidePurpose: The physical mass of a single Internal Energy Recovery System (IERS) unit.
Logic: Used to track the overall payload added to the structure by the energy recovery hardware.
Type: Manual Entry
Render on Grids: None
Mathematical Formula:
Adjustable user input Python Logic:
N/ALive Evaluation: N/A (Input Variable)
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| ☰ | \( M_{\text{iers, holder}} \) | IERS Holder Weight (kg) |
View Help GuidePurpose: The weight of the mounting bracket securing the IERS.
Logic: Ensures the heavy-duty brackets holding the recovery hardware are accounted for in the structural mass.
Type: Manual Entry
Render on Grids: None
Mathematical Formula:
Adjustable user input Python Logic:
N/ALive Evaluation: N/A (Input Variable)
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| ☰ | \( X_{\text{sides}} \) | IERS Sides |
View Help GuidePurpose: The number of sides (e.g., Left and Right) the hardware is mounted to.
Logic: A multiplier to ensure we are accounting for the equipment mounted symmetrically on both sides of the stand.
Type: Manual Entry
Render on Grids: None
Mathematical Formula:
Adjustable user input Python Logic:
N/ALive Evaluation: N/A (Input Variable)
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| ☰ | \( \Sigma M_{\text{iers}} \) | Total IERS Weight (kg) | 2,500 |
View Help GuidePurpose: The total weight of all the IERS hardware across the entire machine.
Logic: Combines the units and brackets for all sides to finalize the recovery system's structural payload.
Type: Calculated (Math Output)
Render on Grids: None
Mathematical Formula:
$$\Sigma M_{\text{iers}} = ( M_{\text{iers}} + M_{\text{iers, holder}} ) \times X_{\text{sides}}$$ Python Logic:
( v["IERS Weight (kg)"] + v["IERS Holder Weight (kg)"] ) *v["IERS Sides"]Live Evaluation: [ROUTE: STATIC/GLOBAL] ( 1,000.0000 + 250.0000 ) *2.0000 = 2,500.0000
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| ☰ | \( \Sigma M_{\text{component}} \) | Total Component weight (kg) | 5,553.201604 |
View Help GuidePurpose: The absolute total mechanical payload sitting on the stand.
Logic: Calculates the gross concentrated downward force acting directly on the geometric center of the top base "Bridge."
Type: Calculated (Math Output)
Render on Grids: None
Mathematical Formula:
$$\Sigma M_{\text{component}} = ( X_{\text{top, track}} + M_{\text{dlls}} + X_{\text{shaft, bearing}} + \Sigma M_{\text{iers}})$$ Python Logic:
( v["Top track rotation gear (kg)"] + v["DLLS Weight (KG)"] + v["Shaft & Bearing Assembly (kg)"] + v["Total IERS Weight (kg)"])Live Evaluation: [ROUTE: STATIC/GLOBAL] ( 500.0000 + 2,403.2016 + 150.0000 + 2,500.0000) = 5,553.2016
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