A set of tools for designing large flanges.
Project description
PyFlange Python Package
This package has the ambitious goal of providing all the tools engineers need for the design of large bolted flanges such as the flanges used in offshore wind for connecting the turbine tower to the foundation.
Far from achieving its goal, this package currently contains only an implementation of Marc Seidel's polynomial model for predicting bolt forces and moments due to shell pull.
This package has beend developed within the Bolt and Beoutiful GROW project by KCI, Siemens Gamesa and TNO.
The rest of this documentation will show how to get started and where to find extra documentation.
Getting Started
Once the Bolt and Beautiful project gets closed, this package will be released to the public with GPLv3 license and will be installable via
pip install pyflange
Until then, the source needs to stay closed and accessible to a limited number of people such as yourself. Therefore you need to install the wheel package after downloading it from GitHub.
cd <path/to/whl/package>
pip install pyflange-0.1.0-py3-none-any.whl
Package version (0.1.0 in the example above) to be adjusted to the latest.
After installing the package, you can import it in your python code as start
using it. First of all, you need to create a FlangeSegment object as shown
below.
# Create the bolt object
from pyflange.bolts import MetricBolt
M80 = StandardMetricBolt("M80", "10.9", shank_length=0.270, stud=True)
# Define the gap parameters
from pyflange.gap import gap_height_distribution
D = 7.50 # meters, flange outer diameter
gap_angle = pi/6 # 30 deg gap angle
gap_length = gap_angle * D/2 # outer length of the gap
u_tol = 0.0014 # flatness tolerance in mm/mm
gap_dist = gap_height_distribution(D, u_tol, gap_length) # lognormal distribution
# Create the FlangeSegment model
from pyflange.flangesegments import PolynomialLFlangeSegment
Nb = 120 # number of bolts
fseg = PolyNomialFlangeSegment(
a = 0.2325, # distance between inner face of the flange and center of the bolt hole
b = 0.1665, # distance between center of the bolt hole and center-line of the shell
s = 0.0720, # shell thickness
t = 0.2000, # flange thickness
R = D/2, # shell outer curvature radius
central_angle: 2*pi/Nb # angle subtented by the flange segment arc
Zg = -14795000 / Nb, # load applied to the flange segment shell at rest
# (normally dead weight of tower + RNA, divided by the number of bolts)
bolt = M80, # bolt object created above
Fv = 2876000, # design bolt preload, after preload losses
Do = 0.086, # bolt hole diameter
Dw = 0.140, # washer diameter
gap_height = gap_dist.ppf(0.95), # maximum longitudinal gap height, 95% quantile
gap_angle = gap_angle) # longitudinal gap length
# Assert if the flange-segment fails with failure mode B.
# If not, an exception will be raised.
fseg.validate(470e6, 450e6)
Notice that a consistent set of units of measurements has been used for inputs, namely: meter for distances, radians for angles and newton for forces. It is not required to always use these units (meter, newton), but you should choose your units and always apply them consistently.
Once you have your fseg object, you can obtain the bolt forces and moments as follows:
Fs = fseg.bolt_axial_force(3500) # bolt force corresponding to shell pull Z = 3500 N
Ms = fseg.bolt_bending_moment(2000) # bolt bending moment corresponding to shell pull Z = 2000 N
The argumment Z, passed to bolt_axial_force and bolt_bending_moment can also be a
numpy array. In that case an array of Fs and Ms value will be returned.
import numpy as np
Z = np.array([2000, 2500, 3000])
Fs = fseg.bolt_axial_force(Z) # return the numpy array (Fs(2000), Fs(2500), Fs(3000))
Ms = fseg.bolt_bending_moment(Z) # return the numpy array (Ms(2000), Ms(2500), Ms(3000))
Learn More
For more details, read the pyflage API documentation.
Testing
Once you clone this package, you can run the unit tests (assuming you have already the pytest module installed) as follows:
cd <path-to-package>
py -m pytest
License
pyFlange - python library for large flanges design Copyright (C) 2024 KCI The Engineers B.V., Siemens Gamesa Renewable Energy B.V., Nederlandse Organisatie voor toegepast-natuurwetenschappelijk onderzoek TNO.
This program is free software: you can redistribute it and/or modify it under the terms of the GNU General Public License, as published by the Free Software Foundation, either version 3 of the License, or any later version.
This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License version 3 for more details.
You should have received a copy of the GNU General Public License version 3 along with this program. If not, see https://www.gnu.org/licenses/.
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