「dihedral」の共起表現一覧(1語右で並び替え)
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The wing centre section has no | dihedral and is of constant section with outer section |
Figure 2: | Dihedral angle defined by three bond vectors (shown in |
reduction in allylic strain by minimizing the | dihedral angle between the arene double bond and the m |
The | dihedral angle between adjacent rhombi of the rhombic |
or example, suppose you wanted to compute the | dihedral angle between two m-dimensional hyperplanes d |
are twisted with respect to the other with a | dihedral angle of 117°. |
The | dihedral angle between two planes relies on being able |
, the STRIDE assignment criteria also include | dihedral angle potentials. |
) be the length of the edge e and θ(e) be the | dihedral angle between the two faces meeting at e, mea |
rs will be minimal, and therefore will be the | dihedral angle between the hyperplanes. |
re R is the radius of the sphere and θ is the | dihedral angle between the two half great circles. |
Its | dihedral angle is cos−1(1/9), or approximately 83.62°. |
The | dihedral angle of a dodecahedron is ~116.6°, |
Its | dihedral angle is cos−1(1/8), or approximately 82.82°. |
Its | dihedral angle is cos−1(1/7), or approximately 81.79°. |
Its | dihedral angle is cos−1(1/10), or approximately 84.26° |
Its | dihedral angle is cos−1(1/6), or approximately 80.41°. |
ular and irregular, convex and concave, has a | dihedral angle at every edge. |
In curved space, however, the | dihedral angle depends on the size of the figure; a hy |
that of hydrogen peroxide, H2O2, in its large | dihedral angle, which approaches 90°. |
where J is the 3J coupling constant, φ is the | dihedral angle, and A, B, and C are empirically-derive |
le between two of them is not necessarily the | dihedral angle. |
there are several equivalent definitions of a | dihedral angle. |
The "mirror image" PPII backbone | dihedral angles (75°, -150°) are rarely seen, except i |
For example, the PPII backbone | dihedral angles are often observed in turns, most comm |
For comparison, the sum of the | dihedral angles for a 310 helix is roughly -75°, where |
In proteins, backbone | dihedral angles and side chain rotamers are commonly u |
scaled dodecahedron can be scaled so that its | dihedral angles are reduced to 90 degrees, and then fo |
omer of a peptide bond is involved and on the | dihedral angles of the central two residues. |
he plane flip is defined as a rotation of the | dihedral angles φ,ψ at amino acids i and i+1 such that |
hange that can occur in proteins by which the | dihedral angles of adjacent amino acids undergo large- |
five dodecahedra meeting at each edge; their | dihedral angles thus are π/2 and 2π/5, both of which a |
P (one without "dents" - in other words, all | dihedral angles between the edges are ≤ 180 degrees) h |
Figure 4: The backbone | dihedral angles of proteins. |
he first and last residue pairs are excluded, | dihedral angles exist such that the ψ dihedral angle o |
n has two forms, a classical form with (φ, ψ) | dihedral angles of roughly (75°, -65°) and an inverse |
the bond lengths li, bond angles θi, and the | dihedral angles φi. |
s may be further classified by their backbone | dihedral angles (see Ramachandran plot). |
The PPII backbone | dihedral angles (-75°, 150°) are observed frequently i |
o be replaced by three new edges with concave | dihedral angles, forming a nonconvex polyhedron. |
it has only right | dihedral angles, |
y of a particular amino acid to adopt certain | dihedral angles. |
mage turn) by changing the sign on all of its | dihedral angles. |
of. Dr. Jia Lanpo of Beijing University lists | dihedral burins and burins for truncation among artifa |
The bottom wing had | dihedral but not the top, so that the gap between the |
full automorphism group is isomorphic to the | dihedral group D8 of order 16, the group of symmetries |
The | dihedral group Dihm is generated by two reflections th |
full automorphism group is isomorphic to the | dihedral group of order 20, the group of symmetries of |
group has order 12, and is isomorphic to the | dihedral group D6, the group of symmetries of an hexag |
It is the | dihedral group of order 2, also known as the Klein fou |
n front of the wing and hopper and pronounced | dihedral on the outer wing panels. |
ull form, with anhedral inboard giving way to | dihedral on the outer part. |
The high-lift wing has pronounced | dihedral on the outer span. |
In geometry, a | dihedral or torsion angle is the angle between two pla |
are defined as adjacent when they generate a | dihedral subgroup of order 8. |
ter theorem, classifying finite groups with a | dihedral Sylow 2-subgroup, and Glauberman's Z* theorem |
It has | dihedral symmetry, D3 |
some exclude solids with | dihedral symmetry, or nonconvex solids.) |
bilateral and rotational symmetry, and hence | dihedral symmetry. |
e wing structure had a pronounced outer panel | dihedral that was "corrected" by CGI work. |
ecause of this, textbooks that provide single | dihedral values for all residues in the π-helix are mi |
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