Merge pull request #1602 from paulromano/composite-surfaces

Implement several composite surfaces
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@ -17,6 +17,20 @@ Convenience Functions
openmc.model.subdivide
openmc.model.pin
Composite Surfaces
------------------
.. autosummary::
:toctree: generated
:nosignatures:
:template: myclass.rst
openmc.model.RectangularParallelepiped
openmc.model.RightCircularCylinder
openmc.model.XConeOneSided
openmc.model.YConeOneSided
openmc.model.ZConeOneSided
TRISO Fuel Modeling
-------------------

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@ -1,3 +1,4 @@
from .triso import *
from .model import *
from .funcs import *
from .surface_composite import *

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@ -0,0 +1,328 @@
from abc import ABC, abstractmethod
from copy import copy
import openmc
from openmc.checkvalue import check_greater_than, check_value
class CompositeSurface(ABC):
"""Multiple primitive surfaces combined into a composite surface"""
def translate(self, vector, inplace=False):
surf = self if inplace else copy(self)
for name in self._surface_names:
s = getattr(surf, name)
setattr(surf, name, s.translate(vector, inplace))
return surf
def rotate(self, rotation, pivot=(0., 0., 0.), order='xyz', inplace=False):
surf = copy(self)
for name in self._surface_names:
s = getattr(surf, name)
setattr(surf, name, s.rotate(rotation, pivot, order, inplace))
return surf
@property
def boundary_type(self):
return getattr(self, self._surface_names[0]).boundary_type
@boundary_type.setter
def boundary_type(self, boundary_type):
# Set boundary type on underlying surfaces, but not for ambiguity plane
# on one-sided cones
for name in self._surface_names:
if name != 'plane':
getattr(self, name).boundary_type = boundary_type
def __repr__(self):
return "<{} at 0x{:x}>".format(type(self).__name__, id(self))
@property
@abstractmethod
def _surface_names(self):
"""Iterable of attribute names corresponding to underlying surfaces."""
@abstractmethod
def __pos__(self):
"""Return the positive half-space of the composite surface."""
@abstractmethod
def __neg__(self):
"""Return the negative half-space of the composite surface."""
class RightCircularCylinder(CompositeSurface):
"""Right circular cylinder composite surface
A right circular cylinder is composed of a cylinder and two planar surface
perpendicular to the axis of the cylinder. This class acts as a proper
surface, meaning that unary `+` and `-` operators applied to it will produce
a half-space. The negative side is defined to be the region inside of the
right circular cylinder.
.. versionadded:: 0.12
Parameters
----------
center_base : iterable of float
Cartesian coordinate of the center of the base of the cylinder
height : float
Height of the cylinder
radius : float
Radius of the cylinder
axis : {'x', 'y', 'z'}
Axis of the cylinder
**kwargs
Keyword arguments passed to underlying cylinder and plane classes
Attributes
----------
cyl : openmc.Cylinder
Underlying cylinder surface
bottom : openmc.Plane
Bottom planar surface of the cylinder
top : openmc.Plane
Top planar surface of the cylinder
"""
_surface_names = ('cyl', 'bottom', 'top')
def __init__(self, center_base, height, radius, axis='z', **kwargs):
cx, cy, cz = center_base
check_greater_than('cylinder height', height, 0.0)
check_greater_than('cylinder radius', radius, 0.0)
check_value('cylinder axis', axis, ('x', 'y', 'z'))
if axis == 'x':
self.cyl = openmc.XCylinder(y0=cy, z0=cz, r=radius, **kwargs)
self.bottom = openmc.XPlane(x0=cx, **kwargs)
self.top = openmc.XPlane(x0=cx + height, **kwargs)
elif axis == 'y':
self.cyl = openmc.YCylinder(x0=cx, z0=cz, r=radius, **kwargs)
self.bottom = openmc.YPlane(y0=cy, **kwargs)
self.top = openmc.YPlane(y0=cy + height, **kwargs)
elif axis == 'z':
self.cyl = openmc.ZCylinder(x0=cx, y0=cy, r=radius, **kwargs)
self.bottom = openmc.ZPlane(z0=cz, **kwargs)
self.top = openmc.ZPlane(z0=cz + height, **kwargs)
def __neg__(self):
return -self.cyl & +self.bottom & -self.top
def __pos__(self):
return +self.cyl | -self.bottom | +self.top
class RectangularParallelepiped(CompositeSurface):
"""Rectangular parallelpiped composite surface
A rectangular parallelpiped is composed of six planar surfaces. This class
acts as a proper surface, meaning that unary `+` and `-` operators applied
to it will produce a half-space. The negative side is defined to be the
region inside of the rectangular parallelpiped.
.. versionadded:: 0.12
Parameters
----------
xmin, xmax : float
Minimum and maximum x coordinates of the parallelepiped
ymin, ymax : float
Minimum and maximum y coordinates of the parallelepiped
zmin, zmax : float
Minimum and maximum z coordinates of the parallelepiped
**kwargs
Keyword arguments passed to underlying plane classes
Attributes
----------
xmin, xmax : openmc.XPlane
Sides of the parallelepiped
ymin, ymax : openmc.YPlane
Sides of the parallelepiped
zmin, zmax : openmc.ZPlane
Sides of the parallelepiped
"""
_surface_names = ('xmin', 'xmax', 'ymin', 'ymax', 'zmin', 'zmax')
def __init__(self, xmin, xmax, ymin, ymax, zmin, zmax, **kwargs):
if xmin >= xmax:
raise ValueError('xmin must be less than xmax')
if ymin >= ymax:
raise ValueError('ymin must be less than ymax')
if zmin >= zmax:
raise ValueError('zmin must be less than zmax')
self.xmin = openmc.XPlane(x0=xmin, **kwargs)
self.xmax = openmc.XPlane(x0=xmax, **kwargs)
self.ymin = openmc.YPlane(y0=ymin, **kwargs)
self.ymax = openmc.YPlane(y0=ymax, **kwargs)
self.zmin = openmc.ZPlane(z0=zmin, **kwargs)
self.zmax = openmc.ZPlane(z0=zmax, **kwargs)
def __neg__(self):
return +self.xmin & -self.xmax & +self.ymin & -self.ymax & +self.zmin & -self.zmax
def __pos__(self):
return -self.xmin | +self.ymax | -self.ymin | +self.ymax | -self.zmin | +self.zmax
class XConeOneSided(CompositeSurface):
"""One-sided cone parallel the x-axis
A one-sided cone is composed of a normal cone surface and an "ambiguity"
surface that eliminates the ambiguity as to which region of space is
included. This class acts as a proper surface, meaning that unary `+` and
`-` operators applied to it will produce a half-space. The negative side is
defined to be the region inside of the cone.
.. versionadded:: 0.12
Parameters
----------
x0 : float, optional
x-coordinate of the apex. Defaults to 0.
y0 : float, optional
y-coordinate of the apex. Defaults to 0.
z0 : float, optional
z-coordinate of the apex. Defaults to 0.
r2 : float, optional
Parameter related to the aperature. Defaults to 1.
up : bool
Whether to select the side of the cone that extends to infinity in the
positive direction of the coordinate axis (the positive half-space of
the ambiguity plane)
**kwargs
Keyword arguments passed to underlying plane classes
Attributes
----------
cone : openmc.XCone
Regular two-sided cone
plane : openmc.XPlane
Ambiguity surface
up : bool
Whether to select the side of the cone that extends to infinity in the
positive direction of the coordinate axis (the positive half-space of
the ambiguity plane)
"""
_surface_names = ('cone', 'plane')
def __init__(self, x0=0., y0=0., z0=0., r2=1., up=True, **kwargs):
check_greater_than('cone R^2', r2, 0.0)
self.cone = openmc.XCone(x0, y0, z0, r2, **kwargs)
self.plane = openmc.XPlane(x0)
self.up = up
def __neg__(self):
return -self.cone & (+self.plane if self.up else -self.plane)
def __pos__(self):
if self.up:
return (+self.cone & +self.plane) | -self.plane
else:
return (+self.cone & -self.plane) | +self.plane
class YConeOneSided(CompositeSurface):
"""One-sided cone parallel the y-axis
A one-sided cone is composed of a normal cone surface and an "ambiguity"
surface that eliminates the ambiguity as to which region of space is
included. This class acts as a proper surface, meaning that unary `+` and
`-` operators applied to it will produce a half-space. The negative side is
defined to be the region inside of the cone.
.. versionadded:: 0.12
Parameters
----------
x0 : float, optional
x-coordinate of the apex. Defaults to 0.
y0 : float, optional
y-coordinate of the apex. Defaults to 0.
z0 : float, optional
z-coordinate of the apex. Defaults to 0.
r2 : float, optional
Parameter related to the aperature. Defaults to 1.
up : bool
Whether to select the side of the cone that extends to infinity in the
positive direction of the coordinate axis (the positive half-space of
the ambiguity plane)
**kwargs
Keyword arguments passed to underlying plane classes
Attributes
----------
cone : openmc.YCone
Regular two-sided cone
plane : openmc.YPlane
Ambiguity surface
up : bool
Whether to select the side of the cone that extends to infinity in the
positive direction of the coordinate axis (the positive half-space of
the ambiguity plane)
"""
_surface_names = ('cone', 'plane')
def __init__(self, x0=0., y0=0., z0=0., r2=1., up=True, **kwargs):
check_greater_than('cone R^2', r2, 0.0)
self.cone = openmc.YCone(x0, y0, z0, r2, **kwargs)
self.plane = openmc.YPlane(y0)
self.up = up
__neg__ = XConeOneSided.__neg__
__pos__ = XConeOneSided.__pos__
class ZConeOneSided(CompositeSurface):
"""One-sided cone parallel the z-axis
A one-sided cone is composed of a normal cone surface and an "ambiguity"
surface that eliminates the ambiguity as to which region of space is
included. This class acts as a proper surface, meaning that unary `+` and
`-` operators applied to it will produce a half-space. The negative side is
defined to be the region inside of the cone.
.. versionadded:: 0.12
Parameters
----------
x0 : float, optional
x-coordinate of the apex. Defaults to 0.
y0 : float, optional
y-coordinate of the apex. Defaults to 0.
z0 : float, optional
z-coordinate of the apex. Defaults to 0.
r2 : float, optional
Parameter related to the aperature. Defaults to 1.
up : bool
Whether to select the side of the cone that extends to infinity in the
positive direction of the coordinate axis (the positive half-space of
the ambiguity plane)
**kwargs
Keyword arguments passed to underlying plane classes
Attributes
----------
cone : openmc.ZCone
Regular two-sided cone
plane : openmc.ZPlane
Ambiguity surface
up : bool
Whether to select the side of the cone that extends to infinity in the
positive direction of the coordinate axis (the positive half-space of
the ambiguity plane)
"""
_surface_names = ('cone', 'plane')
def __init__(self, x0=0., y0=0., z0=0., r2=1., up=True, **kwargs):
check_greater_than('cone R^2', r2, 0.0)
self.cone = openmc.ZCone(x0, y0, z0, r2, **kwargs)
self.plane = openmc.ZPlane(z0)
self.up = up
__neg__ = XConeOneSided.__neg__
__pos__ = XConeOneSided.__pos__

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@ -0,0 +1,152 @@
from random import uniform
import numpy as np
import openmc
import pytest
def test_rectangular_parallelepiped():
xmin = uniform(-5., 5.)
xmax = xmin + uniform(0., 5.)
ymin = uniform(-5., 5.)
ymax = ymin + uniform(0., 5.)
zmin = uniform(-5., 5.)
zmax = zmin + uniform(0., 5.)
s = openmc.model.RectangularParallelepiped(xmin, xmax, ymin, ymax, zmin, zmax)
assert isinstance(s.xmin, openmc.XPlane)
assert isinstance(s.xmax, openmc.XPlane)
assert isinstance(s.ymin, openmc.YPlane)
assert isinstance(s.ymax, openmc.YPlane)
assert isinstance(s.zmin, openmc.ZPlane)
assert isinstance(s.zmax, openmc.ZPlane)
# Make sure boundary condition propagates
s.boundary_type = 'reflective'
assert s.boundary_type == 'reflective'
for axis in 'xyz':
assert getattr(s, '{}min'.format(axis)).boundary_type == 'reflective'
assert getattr(s, '{}max'.format(axis)).boundary_type == 'reflective'
# Check bounding box
ll, ur = (+s).bounding_box
assert np.all(np.isinf(ll))
assert np.all(np.isinf(ur))
ll, ur = (-s).bounding_box
assert ur == pytest.approx((xmax, ymax, zmax))
assert ll == pytest.approx((xmin, ymin, zmin))
# __contains__ on associated half-spaces
assert (xmin - 0.1, 0., 0.) in +s
assert (xmin - 0.1, 0., 0.) not in -s
dx, dy, dz = xmax - xmin, ymax - ymin, zmax - zmin
assert (xmin + dx/2, ymin + dy/2, zmin + dz/2) in -s
assert (xmin + dx/2, ymin + dy/2, zmin + dz/2) not in +s
# translate method
t = uniform(-5.0, 5.0)
s_t = s.translate((t, t, t))
ll_t, ur_t = (-s_t).bounding_box
assert ur_t == pytest.approx(ur + t)
assert ll_t == pytest.approx(ll + t)
# Make sure repr works
repr(s)
@pytest.mark.parametrize(
"axis, indices", [
("X", [0, 1, 2]),
("Y", [1, 2, 0]),
("Z", [2, 0, 1]),
]
)
def test_right_circular_cylinder(axis, indices):
x, y, z = 1.0, -2.5, 3.0
h, r = 5.0, 3.0
s = openmc.model.RightCircularCylinder((x, y, z), h, r, axis=axis.lower())
assert isinstance(s.cyl, getattr(openmc, axis + "Cylinder"))
assert isinstance(s.top, getattr(openmc, axis + "Plane"))
assert isinstance(s.bottom, getattr(openmc, axis + "Plane"))
# Make sure boundary condition propagates
s.boundary_type = 'reflective'
assert s.boundary_type == 'reflective'
assert s.cyl.boundary_type == 'reflective'
assert s.bottom.boundary_type == 'reflective'
assert s.top.boundary_type == 'reflective'
# Check bounding box
ll, ur = (+s).bounding_box
assert np.all(np.isinf(ll))
assert np.all(np.isinf(ur))
ll, ur = (-s).bounding_box
assert ll == pytest.approx((x, y, z) + np.roll([0, -r, -r], indices[0]))
assert ur == pytest.approx((x, y, z) + np.roll([h, r, r], indices[0]))
# __contains__ on associated half-spaces
point_pos = (x, y, z) + np.roll([h/2, r+1, r+1], indices[0])
assert point_pos in +s
assert point_pos not in -s
point_neg = (x, y, z) + np.roll([h/2, 0, 0], indices[0])
assert point_neg in -s
assert point_neg not in +s
# translate method
t = uniform(-5.0, 5.0)
s_t = s.translate((t, t, t))
ll_t, ur_t = (-s_t).bounding_box
assert ur_t == pytest.approx(ur + t)
assert ll_t == pytest.approx(ll + t)
# Make sure repr works
repr(s)
@pytest.mark.parametrize(
"axis, point_pos, point_neg, ll_true", [
("X", (8., 0., 0.), (12., 0., 0.), (10., -np.inf, -np.inf)),
("Y", (10., -2., 0.), (10., 2., 0.), (-np.inf, 0., -np.inf)),
("Z", (10., 0., -3.), (10., 0., 3.), (-np.inf, -np.inf, 0.))
]
)
def test_cone_one_sided(axis, point_pos, point_neg, ll_true):
cone_oneside = getattr(openmc.model, axis + "ConeOneSided")
cone_twoside = getattr(openmc, axis + "Cone")
plane = getattr(openmc, axis + "Plane")
x, y, z = 10., 0., 0.
r2 = 4.
s = cone_oneside(x, y, z, r2, True)
assert isinstance(s.cone, cone_twoside)
assert isinstance(s.plane, plane)
assert s.up
# Make sure boundary condition propagates
s.boundary_type = 'reflective'
assert s.boundary_type == 'reflective'
assert s.cone.boundary_type == 'reflective'
assert s.plane.boundary_type == 'transmission'
# Check bounding box
ll, ur = (+s).bounding_box
assert np.all(np.isinf(ll))
assert np.all(np.isinf(ur))
ll, ur = (-s).bounding_box
assert np.all(np.isinf(ur))
assert ll == pytest.approx(ll_true)
# __contains__ on associated half-spaces
assert point_pos in +s
assert point_pos not in -s
assert point_neg in -s
assert point_neg not in +s
# translate method
t = uniform(-5.0, 5.0)
s_t = s.translate((t, t, t))
ll_t, ur_t = (-s_t).bounding_box
assert ur_t == pytest.approx(ur + t)
assert ll_t == pytest.approx(ll + t)
# Make sure repr works
repr(s)