Analytical approach to the Camley-Barnas-acute theory for giant magnetoresistance in magnetic layered structures.
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Results for “Analytical Approach”
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Analytic approach to the interfacial polarization of heterogeneous systems.
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Degenerate Anderson-impurity model with finite on-site Coulomb interaction: An analytical approach.
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Analytical approach to the inversion-asymmetry splitting of the valence band in zinc-blende-type semiconductors.
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Homogeneous nucleation process: Analytical approach.
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Deep inelastic electron scattering in the distorted-wave Born approximation: An analytic approach.
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Analytical approach to string-induced phase transition.
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Analytic approach to weak-coupling SU(2) Hamiltonian lattice gauge theory.
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Analytic approach to phase transitions and observables in Abelian gauge theories.
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Analytic approach to the perturbative expansion of nonlinear gravitational fluctuations in cosmological density and velocity fields.
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Analytic approach to the polarization of the cosmic microwave background in flat and open universes.
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Analytic approach to the space-time kinetics of annihilation reactions.
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Analytical approach to localization of electromagnetic waves in two-dimensional random media.
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Analytic approach to the problem of convergence of truncated Lévy flights towards the Gaussian stochastic process.
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Analytical approach to coagulation and annihilation of particles with anomalous diffusion.
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One-dimensional large-U Hubbard model: An analytical approach.
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New analytic approach to multivelocity annihilation in the kinetic theory of reactions.
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Analytical approach to continuous and intermittent bottleneck flows.
We propose a many-particle-inspired theory for granular outflows from a hopper and for the escape dynamics through a bottleneck based on a continuity equation in polar coordinates. If the inflow is below the maximum outflow, we find an asymptotic stationary solution. If the inflow is above this value, we observe queue formation, which can be described by a shock wave equation. We also address the experimental observation of intermittent outflows, taking into account the lack of space in the merging zone by a minimum function and coordination problems by a stochastic variable. This results in avalanches of different sizes even if friction, force networks, inelastic collapse, or delay-induced stop-and-go waves are not assumed. Our intermittent flows result from a random alternation between particle propagation and gap propagation. Erratic flows in congested merging zones of vehicle traffic may be explained in a similar way.
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