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Angle Between Two Planes

Suppose points = xi,yi,0 and Xj = x2,y2,0 represent the intersections of the conic and receiving slit boundary. The registered intensity is proportional to the dihedral angle 4 between two planes containing points Ai, A2, Xi and A, 2, This angle is the angle between the two normals Ni and N2 to the plane in question  [Pg.178]

Here Xj are the position vectors to points A,. Introducing the unit vectors ni = Ni/ Ni and U2 = N2/IN2I and taking into account Ni = Xi — V U  [Pg.178]


Dihedral angle = angle between two planes. For a chain of four atoms it is the angle between the planes through the atoms 1,2,3... [Pg.106]

Torsion vibrations (x) changing the angle between two planes through atoms. [Pg.43]

An important geometric parameter for four-coordinate systems is the tetrahedral twist angle 9 (Fig. 17.7.3). We can use this parameter to inspect the geometry around one of the coordinated amine donors. Define a new reference plane with one of the N donors and two of the atoms bound to it (e. g., the Co center and one of the FI s). Then, click on the Angle between two planes button and follow the instruction to define the other plane (the same N donor again and the other two substituents, i. e., the second H and the C atom bound to the N). The value of the tetrahedral distortion (0 = 88.5°) will then be displayed (the value of 9 obviously depends on the choice of planes). [Pg.228]

Dihedral angle A dihedral angle between two planes is the acute angle between the normals (perpendiculars) to these planes. [Pg.512]

Here 1/7 is the dihedral angle between two planes. Both share a common line -the incident ray T1T2. The first plane passes through point P i and the second one passes through the point Pc2-... [Pg.171]

The other way to calculate the registered intensity after the plane monochromator can be described as follows. To calculate angle between two planes we need only know the unit direction vector m = m, m2,mi to the points Pcmi- These direction vectors are determined by the line of the intersection of the diffraction and reflection cones. To find this direction we use the following equations ... [Pg.200]

Dihedral angle (O). The angle between two planes defined by four atoms connected by three bonds, the middle two of which share a common bond. [Pg.99]

Yy = angle between two planes, ky = force constant, and y = ideal twist angle. Torsion angle deformation ... [Pg.222]

A measure of how well a solvent can insulate opposite charges from one another (polar solvents have relatively high dielectric constants) The angle between two planes, where each plane is defined by three atoms A measure of the separation of charge in a bond or in a molecule... [Pg.243]


See other pages where Angle Between Two Planes is mentioned: [Pg.68]    [Pg.106]    [Pg.115]    [Pg.207]    [Pg.226]    [Pg.227]    [Pg.214]    [Pg.44]    [Pg.138]    [Pg.841]    [Pg.520]    [Pg.448]    [Pg.138]    [Pg.462]    [Pg.267]    [Pg.64]    [Pg.178]    [Pg.896]    [Pg.138]    [Pg.335]    [Pg.237]    [Pg.70]    [Pg.65]    [Pg.95]    [Pg.31]    [Pg.77]    [Pg.171]   


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Plane angle

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