J
Jack H. Freed
Researcher at Cornell University
Publications - 468
Citations - 24789
Jack H. Freed is an academic researcher from Cornell University. The author has contributed to research in topics: Electron paramagnetic resonance & Relaxation (NMR). The author has an hindex of 82, co-authored 459 publications receiving 23392 citations. Previous affiliations of Jack H. Freed include Dartmouth College & University of Freiburg.
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Lipid-gramicidin interactions: Dynamic structure of the boundary lipid by 2D-ELDOR
TL;DR: 2D-ELDOR, with its enhanced spectral resolution to dynamic structure as compared with continuous-wave electron spin resonance, provides a reliable and useful way of studying lipid-protein interactions and supporting their model for GA aggregation and H(II) phase formation for high GA concentrations.
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Molecular Dynamics of a Liquid Crystalline Polymer Studied by Two-Dimensional Fourier Transform and CW ESR
TL;DR: In this paper, 2D-FT and CW-ESR experiments at X-band frequencies were performed over a broad range of temperatures covering the solid and melt states of a liquid crystalline (LC) polymer.
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Spin relaxation by dipolar coupling: From motional narrowing to the rigid limit
TL;DR: In this paper, a coupled system of two molecules bearing spins of 1/2, which are allowed to diffuse relative to each other, is considered and the overall density matrix equation is decoupled into two equations for the time-resolved isochromat components, the sum of which yields the observed signal.
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Symmetry of Orientational Order Fluctuations about the Nematic-Isotropic Phase Transition: An ESR Study
TL;DR: In this article, the ESR relaxation of a weakly aligned spin probe dissolved in N-[p$-methoxybenzylidine]-$p$)-butylaniline has been studied near the isotropic-nematic transition.
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Stochastic modeling of generalized Fokker-Planck equations. I.
Arthur E. Stillman,Jack H. Freed +1 more
TL;DR: In this paper, a relatively simple method is developed whereby the manybody features of a typical generalized Fokker-planck equation (GFPE) for a diffusing molecule are first replaced by stochastic bath variables that are assumed to be Markovian.