「symmetry」の共起表現(1語右で並び替え)

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In a molecule with a center of	symmetry, a change in dipole is accomplished by loss o
e difference that it has threefold rotational	symmetry about its axis instead of fourfold symmetry.
r a given n, all three have n-fold rotational	symmetry about one axis (rotation by an angle of 360°/
h waves, which correspond to the delocalized,	symmetry adapted molecular orbitals used in molecules
departing from exact	symmetry, adding a lens to one or both groups, or sepa
The Virasoro algebra which is the	symmetry algebra of the bosonic string was generalized
oes (coloured red) have an axis of reflection	symmetry aligned with the gridlines.
It has (itself) the minimum	symmetry all lattices have: points of inversion at eac
4 heptominoes (coloured blue) have point	symmetry, also known as rotational symmetry of order 2
18 octominoes (coloured blue) have point	symmetry, also known as rotational symmetry of order 2
s, another one of Archimedes' creations, with	symmetry among the y-axis.
lead to a nonperturbative failure of the BRST	symmetry, among other things.
Because of the	symmetry, an unsubstituted allene has no net dipole mo
	Symmetry and the Monster, Oxford University Press 2006
s denoted C80(Ih) to describe its icosahedral	symmetry and distinguish it from other less-symmetric
algorithm identifies Cabibbo's paper "Unitary	symmetry and leptonic decays" as the top ranked out of
Strictly speaking, however, spontaneous	symmetry, and supersymmetry, breaking smashes up ("red
different cut grading systems; the grading of	symmetry and proportion effects on cut quality; modern
fermi theory of Dirac fermions without chiral	symmetry and as such, it may or may not be massive.
rties of strongly interacting mesons, such as	symmetry and duality.
a story-and-a-half in height, displays strict	symmetry, and is characterized by prominent end chimne
anch of radiative breaking of the electroweak	symmetry, and detection of supersymmetric signal at co
gest that special relativity with its Lorentz	symmetry and Poincare symmetry describes spacetime.
ree-fold rotation axis as well as a center of	symmetry and belongs to the space group R3.
, the systems he reconstructed often lack the	symmetry and pattern which are in the phonological sys
The derivations of 2-dimensional mirror	symmetry and 3-dimensional mirror symmetry are both in
Of the remaining 17, five have mirror	symmetry, and the other 12 form six chiral pairs.
llmarks of that style, such as its proprtions	symmetry and classically inspired roofline details.
It has been shown to have a monoclinic C2/m	symmetry and its infrared absorption behaviour was att
parameter M is forbidden by electroweak gauge	symmetry, and can only appear after its spontaneous br
The mineral possess monoclinic	symmetry and forms clear, often rounded crystals.
CEM models extensively make use of	symmetry, and solve for reduced dimensionality from 3
Another form of this polyhedron has D2d	symmetry and is a part of a space-filling honeycomb al
This in fact breaks time reversal	symmetry and therefore begs the question.
o congruent frusta combined across a plane of	symmetry, and also as a bipyramid with the two polar v
is hexatomic compound exhibits C2 point group	symmetry and has the connectivity NCS-SCN.
e of molecule that lacks an internal plane of	symmetry and thus has a non-superimposable mirror imag
de, then there is no longer any Lorentz gauge	symmetry and the internal Minkowski space fiber is now
crystalline forms which differ by the lattice	symmetry and melting point (m.p.).
t1 and t2 axes lie in the plane of rotational	symmetry, and the x1 axis is normal to that plane.
to “ideal proportions” with superior optical	symmetry and a specific faceting pattern.
strict is the Italianate with its emphasis on	symmetry and the horizontal.
]2− as a whole also has icosahedral molecular	symmetry, and it belongs to the molecular point group
ur-fermi theory of Dirac fermions with chiral	symmetry and as such, it has no bare mass.
A matter collineation (sometimes matter	symmetry and abbreviated to MC) is a vector field that
nuclei related by	symmetry and so having the same NMR frequency) have di
e album was produced by Jonas Kjellgren (Scar	Symmetry) and featured a guest appearance by Andy La R
temperature molecular dynamics with implicit	symmetry and geometry constraints, as well as calculat
Jolliffeite has cubic	symmetry and is therefore isometric meaning crystallog
derived from aromatic compounds that possess	symmetry and equal bond order between all carbons.
The key parameters are	symmetry and consistency.
Director's House displayed the neo-classical	symmetry and proportions of the Colonial Revival style
g's lattice has both bilateral and rotational	symmetry, and hence dihedral symmetry.
house is noteworthy for its secret passages,	symmetry and balance of proportions, magnificent garde
It has eight lines of reflective	symmetry and rotational symmetry of order 8.
These have octahedral	symmetry and form a continuous series between the cube
(i) cases have simple reflection	symmetry, and (ii) glide reflection symmetry.)
e set out to juxtapose formality, regularity,	symmetry and proportion - relieved from monotony by so
Saying that its: "Columns,	symmetry and fenestration all contribute to its strong
The gauge	symmetry anomaly can be computed at any energy scale,
Editorial staff member of SIMETRIA (	Symmetry) Architectural Revue, Bucharest.
aphs on three vertices without quotienting by	symmetry are shown at the right.
The gauge bosons associated to this	symmetry are commonly called X and Y bosons.
ces, Calabi-Yau threefolds and others, mirror	symmetry, arithmetic of quadratic forms, Hyperbolic Ka
An analysis would reveal a balanced musical	symmetry around the 6th movement double fugue, with bo
tems, that is, systems which do not possess a	symmetry around any of its axes.
Bach composed a similar	symmetry around a Bible word in 1726 in Brich dem Hung
ohedral system, possessing the same degree of	symmetry as tourmaline.
of strangeness, and the establishment of CPT	symmetry as a basic feature of relativistic quantum fi
ypothesis; the urbilaterian would develop its	symmetry as one end of the placula became adapted for
in the cubic system with the same hemihedral	symmetry as pyrite; crystals have usually the form of
Helimagnetic order breaks spatial inversion	symmetry, as it can be either left-handed or right-han
ndergoes a transition into a phase of unknown	symmetry at 512 °C.
ng orthorhombic (distorted NaCl-type) crystal	symmetry; at temperatures ~650 °C, it transforms into
1, where p,q,r are each orders of reflection	symmetry at three points of the fundamental domain tri
One of the three C2	symmetry axes is shown in red.
t chiral center; it has a two-fold rotational	symmetry axis going through the center of 1-6 bond but
hen the en backbone lies parallel with the C3	symmetry axis) or ob (when the en backbone is obverse
As there was no perfect	symmetry between the portals of the subway and its dis
dismissed the proposition that there must be	symmetry between all the external elements of the offe
rs without being chiral overall if there is a	symmetry between the two (or more) chiral centers them
The rotational	symmetry between time and space coordinate axes (when
sh English) is a quadrilateral with a line of	symmetry bisecting one pair of opposite sides, making
crassipalpis conforms to the basic bilateral	symmetry body plan for arthropods and insects by posse
(coloured purple) have two axes of reflection	symmetry, both aligned with the gridlines.
(coloured purple) have two axes of reflection	symmetry, both aligned with the gridlines.
of the BD theory with the Higgs-Mechanism of	Symmetry Breakdown for mass generation, which led to a
the theoretical understanding of spontaneous	symmetry breaking in the physics of fundamental intera
gelin co-authored a 1983 paper entitled "Weak	symmetry breaking by radiative corrections in broken s
sm for ignoring unsolved problems with chiral	symmetry breaking and the possibility of a non-trivial
elucidation of the properties of spontaneous	symmetry breaking in four-dimensional relativistic gau
This model exhibits a spontaneous	symmetry breaking of the U(1) symmetry due to a chiral
geometric computing method for characterizing	symmetry breaking of an ensemble of asymmetric vectors
hat on cooling from a high temperature state,	symmetry breaking can occur.
The mechanism is somewhat analogous to chiral	symmetry breaking and is an example of a fermionic con
ermin-Wagner theorem prevents any spontaneous	symmetry breaking of the model's U(1) symmetry.
d provided pioneering insights in spontaneous	symmetry breaking in many contexts.
In particle physics, chiral	symmetry breaking is an example of spontaneous symmetr
He pioneered research concerning spontaneous	symmetry breaking, and the Nambu-Jona-Lasinio model is
omenta, works on the Quark model, Spontaneous	symmetry breaking, mechanisms of CP violation, modific
He has worked on mechanisms of	symmetry breaking, phase transitions and the topologic
generally his geometric theory of spontaneous	symmetry breaking, and to several results in crystallo
to condensation are all cases of spontaneous	symmetry breaking.
the Higgs mechanism i.e. for the spontaneous	symmetry breaking.
est case of a theory with spontaneous Lorentz	symmetry breaking.
ticipated in "topcolor" models of electroweak	symmetry breaking.
d as a measure of the magnitude of the chiral	symmetry breaking.
c description of color confinement and chiral	symmetry breaking; it has been used in model building
e human race to develop language and cerebral	symmetry, but also consequently schizophrenia.
apezoidal faces, which do not have octahedral	symmetry but rather Th symmetry, so they are invariant
ivide into two chemically equivalent pairs by	symmetry, but an individual member of one of the pairs
The rhomboid has no line of	symmetry, but it has rotational symmetry of order 2.
ry particles respect rotation and translation	symmetry but do not respect mirror reflection symmetry
Another is to factor out the	symmetry by dispensing with vector potentials altogeth
gnoring its bent Te-O-H bond, has point group	symmetry C4v.
A pattern with this	symmetry can be looked upon as a tessellation of the p
Each	symmetry can be represented by different arrangements
from the center, while in general icosahedral	symmetry can be maintained the 12 order-5 vertices at
Knowledge of a Lie	symmetry can be used to simplify an ordinary different
red by Swedish producer Jonas Kjellgren (Scar	Symmetry, Carnal Forge) at his own Black Lounge Studio
h musician and producer Jonas Kjellgren (Scar	Symmetry, Carnal Forge) at his own Black Lounge Studio
Plutonium in its α phase has a low internal	symmetry, caused by uneven bonding between the atoms,
Specifically, it belongs to the 2/m	symmetry class meaning, the mineral has a 2-fold rotat
field theory, in which they imposed a broken	symmetry condition.
The D3h	symmetry conforms with the prediction of VSEPR theory.
Along with the homological mirror	symmetry conjecture, it is one of the most explored to
ecture is an attempt to understand the mirror	symmetry conjecture, an issue in theoretical physics a
The cluster has D3h	symmetry, consisting of an equilateral triangle of Os
oclinic crystal class; the mineral's internal	symmetry consists of three axes with unequal length.
There are three different	symmetry constructions of this polytope.
There are five different	symmetry constructions of this tessellation.
It has two	symmetry constructions, one from the truncated octahed
ncentric noncircular cores with 180° rotation	symmetry creates double-helix structures.
It has dihedral	symmetry, D3
Group-theoretically string theory has a gauge	symmetry Diff S1, reparametrizations of a circle.
These factors make the structure's	symmetry difficult to discern.
Apachite has monoclinic crystal	symmetry, displaying 3 axes of unequal length with two
to spin the warhead for better stability and	symmetry during reentry.
For molecules without a center of	symmetry, each vibrational mode may be IR active, Rama
	Symmetry elements are denoted by i for centers of inve
This	symmetry explains the observed racemization.
h means crystallographically, it has only one	symmetry fold.
iffenegger sold her second novel, Her Fearful	Symmetry, for an advance of $5 million to Charles Scri
It is one of the axes of	symmetry for the curve: in an ellipse, the shorter one
Implications of Color Gauge	Symmetry For Nucleon Spin Structure, Pervez Hoodbhoy,
Either way the ears must show balance and	symmetry for the type they are.
l conversion is relatively slow because it is	symmetry forbidden based on orbital symmetry arguments
In all manifestations of mirror	symmetry found so far a central role is played by the
Days, fp 1977; The Seasons, fp 1980; Fearful	Symmetry, fp 1981; Song of Destiny, fp 1981; Six Poems
ch is used in the gauge fixing of a fermionic	symmetry generator.
operators, including operators which are not	symmetry generators.
vertex, but the vertex figures have different	symmetry generators.
lled a runcicantellated demitesseract in a D4	symmetry, giving 3 colors of cells, 8 for each.
The	symmetry group of the order-7 triangular tiling has fu
jective "central" refers to the center of the	symmetry group -- the subgroup of elements that commut
The unit cell is of	symmetry group P41212.
by 56 triangles, meeting at 24 vertices, with	symmetry group the simple group of order 168, known as
Their	symmetry group consists only of the identity mapping.
The Geroch group is an inifinite-dimensional	symmetry group of axisymmetric, stationary vacuum spac
Its	symmetry group is the projective special linear group
Their	symmetry group has four elements, the identity, two re
The	symmetry group of the tiling is the (2,3,7) triangle g
Its	symmetry group is the projective special linear group
Their	symmetry group has two elements, the identity and the
ihexahedron in this compound is embedded with	symmetry group C3, which does not act transitively ove
The	symmetry group of a right 3-sided prism with triangula
The	symmetry group of the surface is the symmetric group S
123), (132), (12), (13) and (23), forming the	symmetry group C3v, isomorphic to S3.
-gonal prisms (with rotational freedom), with	symmetry group Dnph.
Compute the	symmetry group
is of quantum field theories with an internal	symmetry group such as SO(N) or SU(N).
The smallest abstract groups that are not any	symmetry group in 3D, are the quaternion group (of ord
It is the	symmetry group of a cuboid with an S written on two op
The	symmetry group of the order-3 heptagonal tiling has fu
t often met in the context of the "U-duality (	symmetry) group" of M-theory as defined on a particula
z surfaces (the Riemann surfaces with maximal	symmetry group), giving them a tiling by hepatgons who
z surfaces (the Riemann surfaces with maximal	symmetry group), giving them a triangulation whose sym
e dual order-3 heptagonal tiling has the same	symmetry group, and thus yields heptagonal tilings of
r, dual of the enneract with the C9 or [4,37]	symmetry group, and a lower symmetry with two copies o
r, dual of the 10-cube with the C10 or [4,38]	symmetry group, and a lower symmetry with two copies o
mathematics and geometry, a space group is a	symmetry group, usually for three dimensions, that div
e dual order-7 triangular tiling has the same	symmetry group, and thus yields triangulations of Hurw
fferent regular polytopes but having the same	symmetry group.
if the solid and liquid phases have the same	symmetry group.
hydrocarbon whose molecule has the D2h point	symmetry group.
to the center of the central extension of the	symmetry group.
branes can be introduced by using an infinite	symmetry group.
decompose into two orbits under action of the	symmetry group: 40 of the triangles lie in coplanar pa
decompose into two orbits under action of the	symmetry group: 16 of the triangles lie in coplanar pa
t belonging to a set of points for which site	symmetry groups are conjugate subgroups of the space g
The 14 possible	symmetry groups of Bravais lattices are 14 of the 230
He published on the theories of	Symmetry groups and Tensor and Matrix algebra, then ap
Camille Jordan characterized the	symmetry groups of trees as being the smallest set of
The	symmetry groups of these polytopes are all Coxeter gro
as Wythoff constructions from a small set of	symmetry groups.
considered equivalent if they have isomorphic	symmetry groups.
where X is the U(1)	symmetry GUT-associated conserved quantum number.

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