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Angle dihedral

If one looks down the C—C bond between the carbon atoms to which two coupled vicinal protons are attached, the angle which the protons make with [Pg.69]

The coupling constants between nonequivalent geminal protons, i.e., protons attached to the same carbon, are also dependent on the angle between them. [Pg.71]


J is almost always positive and its magnitude often exceeds that of T. It always depends in a predictable way on the dihedral angle ( ) between the outer two of the tluee bonds in die coupling patliway. Karplus first showed theoretically that T varies to a good approximation as A cos ( ) + B cos ( ), where A and B are constants, and also that A S>B [17]. Flis equation has received wide-ranging... [Pg.1452]

C2 of A3 (degrees) and a dihedral angle with the fluorine atom of 180.0. All parameters given lettered variable names (LI, A1 ete) will be optimized the dihedral angles are given explieitly as these are fixed by synnnetry (the moleeiile is planar). Simple eonstraints ean be imposed by removing parameters from the optimization list. [Pg.2343]

Because densification occurs via tire shrinkage of tliennodynamically unstable pores, densification and microstmcture development can be assessed on tire basis of tire dihedral angle, 0, fonned as a result of tire surface energy balance between tire two solid-vapour and one solid-solid interface at tire pore-grain boundary intersection [, 78, 79 and 80],... [Pg.2770]

Figure C2.11.7. An illustration of tlie equilibrium dihedral angle, 0, fonned by tlie balance of interfacial energies at a pore-grain boundary intersection during solid-state sintering. Figure C2.11.7. An illustration of tlie equilibrium dihedral angle, 0, fonned by tlie balance of interfacial energies at a pore-grain boundary intersection during solid-state sintering.
The top part of Fig. 1 shows the time evolution of the central dihedral angle of butane, r (defined by the four carbon atoms), for trajectories... [Pg.228]

Fig. 1. The time evolution (top) and average cumulative difference (bottom) associated with the central dihedral angle of butane r (defined by the four carbon atoms), for trajectories differing initially in 10 , 10 , and 10 Angstoms of the Cartesian coordinates from a reference trajectory. The leap-frog/Verlet scheme at the timestep At = 1 fs is used in all cases, with an all-atom model comprised of bond-stretch, bond-angle, dihedral-angle, van der Waals, and electrostatic components, a.s specified by the AMBER force field within the INSIGHT/Discover program. Fig. 1. The time evolution (top) and average cumulative difference (bottom) associated with the central dihedral angle of butane r (defined by the four carbon atoms), for trajectories differing initially in 10 , 10 , and 10 Angstoms of the Cartesian coordinates from a reference trajectory. The leap-frog/Verlet scheme at the timestep At = 1 fs is used in all cases, with an all-atom model comprised of bond-stretch, bond-angle, dihedral-angle, van der Waals, and electrostatic components, a.s specified by the AMBER force field within the INSIGHT/Discover program.
Fig. 4. The average end-to-end-distance of butane as a function of timestep (note logarithmic scale) for both single-timestep and triple-timestep Verlet schemes. The timestep used to define the data point for the latter is the outermost timestep At (the interval of updating the nonbonded forces), with the two smaller values used as Atj2 and At/A (for updating the dihedral-angle terms and the bond-length and angle terms, respectively). Fig. 4. The average end-to-end-distance of butane as a function of timestep (note logarithmic scale) for both single-timestep and triple-timestep Verlet schemes. The timestep used to define the data point for the latter is the outermost timestep At (the interval of updating the nonbonded forces), with the two smaller values used as Atj2 and At/A (for updating the dihedral-angle terms and the bond-length and angle terms, respectively).
Fig. 10. Differences in potential energy components for the blocked alanine model (for bond length, bond angle, dihedral angle, van der Waals, and electrostatic terms, shown top to bottom) before and after the residual corrections in LIN trajectories at timesteps of 2 fs (yellow), 5 fs (red), and 10 fs (blue). Fig. 10. Differences in potential energy components for the blocked alanine model (for bond length, bond angle, dihedral angle, van der Waals, and electrostatic terms, shown top to bottom) before and after the residual corrections in LIN trajectories at timesteps of 2 fs (yellow), 5 fs (red), and 10 fs (blue).
Additional features determine properties such as interatomic distances, bond angles, and dihedral angles from atomic coordinates. Animations of computed vibrational modes from quantum chemistry packages arc also included. http //fiourceforge.nei/projecl /j mol/... [Pg.155]

Vn is often called the barrier of rotation. This is intuitive but misleading, because the exact energetic barrier of a particular rotation is the sum of all V components and other non-bonding interactions with the atoms under consideration. The multiplicity n gives the number of minima of the function during a 360° rotation of the dihedral angle o). The phase y defines the exact position of the minima. [Pg.343]

In order to account for axial and equatorial positions of protons bonded to cyclo-hcxanc-likc rings, Eq, (19) was used, where 1 is an atom three non-rotatablc bonds (totally atoms) away from the proton and belonging to a six-membered ring, and is a dihedral angle in radians (Figure 10.2-6c). [Pg.526]

Figure 10.2.6. Special distance measures for the characterization of proton environments a) distance r and angle a, to double bonds b) distance and angle Oc, to single bonds c) dihedral angle a, to the third bond from the hydrogen atom. Figure 10.2.6. Special distance measures for the characterization of proton environments a) distance r and angle a, to double bonds b) distance and angle Oc, to single bonds c) dihedral angle a, to the third bond from the hydrogen atom.
In this ixpixsen talivc dihedral polenlial, V is the dihedral force con Sian L. n is th e periodicity of th e Fourier terni, Oo is th e ph ase angle, and t ) is ihe dihedral angle. [Pg.25]

Recommended values for the force constant are 7.0 kcal/mol A-for an in teratorn ic distari cc. 12,5 kcal/rn ol degree- for an angle, and 16.0 kcal/mol degree- for a dihedral angle. Use the recommended values and then, if the internal coordinate is not sufficiently restrained, try a larger force eonstant. [Pg.105]

Vicinal to each other (a I 4 dihedral angle rotation relation-sh ip)... [Pg.174]

This term isassociated with the tendency of dihedral angles to have a certain n-fold symmetry and to have niiniiniim energy for the (. A-, or /ramv-conformatioii, etc. [Pg.175]

Torsion. Torsional deformation of an isolated equilibrium str ucture means twisting it so as to change the dihedral angle connecting two atoms. The dihedral angle... [Pg.118]


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Alkyl hydroperoxides dihedral angles

Angle dihedral torsion

Angle dihedral, hydrogen confined

Angles, dihedral angle

Angles, dihedral angle

Butane dihedral angle

Conformation, molecular dihedral angle

Conformational notation dihedral angles

Constant dihedral angles

Coupling constant dihedral angle dependence

Coupling constant variation with dihedral angle

Coupling constants dependence on dihedral angle

Coupling constants dihedral angle

Coupling constants, and dihedral angles

Dihedral angle 3/cccc

Dihedral angle 3/hcch

Dihedral angle Double bond

Dihedral angle deformation energy

Dihedral angle dependence

Dihedral angle distributions

Dihedral angle energy

Dihedral angle equivalents

Dihedral angle fluctuations

Dihedral angle liquid-phase sintering

Dihedral angle method

Dihedral angle restraints

Dihedral angle rotation

Dihedral angle solid-state sintering

Dihedral angle space

Dihedral angle torsions, interactions

Dihedral angle variations

Dihedral angle, 156 Gaussian

Dihedral angle, definition

Dihedral angles <I> and

Dihedral angles Subject

Dihedral angles changes

Dihedral angles conformational search

Dihedral angles deviations from

Dihedral angles distortion

Dihedral angles linkage

Dihedral angles steric effects

Dihedral angles, and

Dihedral angles, polysaccharides

Dihedral bond angles

Dihedrals

Distance and dihedral angle

Distance and dihedral angle constraints

Ethane dihedral angles

Improper dihedral angle

Improper dihedral-angle interaction

Interaction potential dihedral angle

Interbase dihedral angle

Internal dihedral angle, in group compounds

Linkage dihedral angles about

Molecular mechanics dihedral angle

Peptides dihedral angle

Propane dihedral angle

Protein structure dihedral angles

Proteins dihedral angles

Ramachandran dihedral angle

Scalar coupling dihedral angle

Strain dihedral angle deformation

Sulfur dihedral angles

Vacuum, dihedral angle

Vicinal coupling dihedral angle dependence

Well-Tempered Metadynamics Using Dihedral Angle

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