RCAIDE.Library.Methods.Powertrain.Sources.Fuel_Tanks.Non_Integral_Tank.compute_wing_transverse_non_integral_tank_volume
compute_wing_transverse_non_integral_tank_volume#
- compute_wing_transverse_non_integral_tank_volume(fuel_tank, wing, fuel_tanks)[source]#
Computes the volume of an aft fuel tank for a Blended Wing Body (BWB) aircraft configuration.
This function calculates the maximum possible fuel tank volume that can fit within the aft section of a BWB wing, considering airfoil geometry, structural constraints, and tank dimensions. The tank is designed as a cylindrical tank with rounded ends positioned within the aft portion of the wing segments.
- Parameters:
fuel_tank (Fuel_Tank) –
- Fuel tank object containing tank specifications and parameters
- aft_tank_start_root_chordfloat
Starting position of aft tank as fraction of root chord
- aft_tank_end_rood_chordfloat
Ending position of aft tank as fraction of root chord
- aft_tank_end_segment_tagstr
Tag of the wing segment where aft tank ends
- wing_root_tagstr
Tag of the root wing segment
- radial_offsetfloat
Radial clearance from wing structure
- wall_thicknessfloat
Thickness of tank walls
- fuelFuel
Fuel properties including density
- orientation_euler_angleslist
Euler angles defining tank orientation
wing (Wing) –
- Wing object containing segment geometry and airfoil data
- segmentsdict
Dictionary of wing segments with their properties
- chords.rootfloat
Root chord length
- spans.projectedfloat
Projected wing span
- Returns:
volume – Maximum possible internal volume of the aft fuel tank
- Return type:
float
Notes
The function processes multiple wing segments to determine the optimal tank dimensions. It uses airfoil coordinate data to find the largest possible circular cross-section that fits within the wing geometry at each spanwise location.
- Major Assumptions
Tank is cylindrical with rounded ends
Tank is symmetric about the aircraft centerline
Airfoil coordinate files are available and properly formatted
Wing segments are properly defined with airfoil data
Theory
The tank volume is calculated as the sum of a cylindrical section and hemispherical end caps:
\[V = \pi r^2 l + \frac{4}{3}\pi r^3\]where r is the tank radius and l is the cylindrical length.