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The equation for determining spin is complex.
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In this paper, we analyse Graz kHz SLR data to determine spin parameters of LAGEOS-1.
The XSophe-Sophe-XeprView® computer simulation software suite enables scientists to easily determine spin Hamiltonian parameters from isotropic, randomly oriented and single crystal continuous wave electron paramagnetic resonance (CW EPR) spectra from radicals and isolated paramagnetic metal ion centers or clusters found in metalloproteins, chemical systems and materials science.
To verify the validity of our theoretical approach, we calculated the χM T product of 1 by full matrix diagonalization of the blocked spin-Hamiltonian matrix of 1, by use of the determined spin-Hamiltonian parameters.
To determine the carbon spin lattice relaxation times T1(C), the recovery of C signal intensity was monitored following cross-polarization with a 2 ms contact time and inversion of the signal.
The Neutron Spin Rotation (NSR) collaboration developed a neutron polarimeter, capable of determining neutron spin rotations of the order of 10−7 rad per meter of traversed material.
At room temperature, ripple scattering dominates other scattering mechanisms and is most influential in determining the spin relaxation length.
After the anomeric protons were identified, the H H COSY experiment, coupled with the HSQC spectrum, was very effective in determining the spin systems within the sugar moieties because of the handsome differences of the chemical shifts and the relatively large coupling constants theoretically.
This powerful transient spin grating (TSG) technique was used recently to study the spin transport properties and determine the spin diffusion coefficient D s[9 11].
The number and the arrangement of neutrons and protons in a nucleus determine its spin, with higher spins corresponding roughly to faster rotation.
In such a case, however, the quantum interference among τ 2 R, σ ( 1, a ), τ 2 R, σ ( 2, b ), and τ 2 R, σ ( 0 ) is constructive since Δ θ 2 R, σ ( a, b ) = Π 2, Δ θ 2 R, σ ( a, 0 ) = 0, and Δ θ 2 R, σ ( b, 0 ) = Π 4. Thus, the spin bias of lead-R determines the spin accumulation in QD-2.
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