Results 311 to 320 of about 5,091,650 (334)
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Quantum critical Hall exponents
Physics Letters A, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lütken, C. A., Ross, G. G.
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AIP Conference Proceedings, 1975
A sample of FeBO3 containing 1‐5 μm diameter platelets was prepared. Magnetic measurement were made using a vibrating coil magnetometer and fields of 0.1 to 5 kOe. Data analysis included the effect of crystallite alignment and corrections for the small demagnetizing field. The Curie temperature was found to be 347.85±0.2 K.
D. M. Wilson, S. Broersma
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A sample of FeBO3 containing 1‐5 μm diameter platelets was prepared. Magnetic measurement were made using a vibrating coil magnetometer and fields of 0.1 to 5 kOe. Data analysis included the effect of crystallite alignment and corrections for the small demagnetizing field. The Curie temperature was found to be 347.85±0.2 K.
D. M. Wilson, S. Broersma
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The Crossover Region Between Long-Range and Short-Range Interactions for the Critical Exponents
, 2014It is well know that systems with an interaction decaying as a power of the distance may have critical exponents that are different from those of short-range systems.
É. Brézin +2 more
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Surface Critical Exponents in Terms of Bulk Exponents
Physical Review Letters, 1977The surface exponents associated with critical phenomena in semi-infinite systems are derived exactly in terms of bulk exponents. Results are ${\ensuremath{\gamma}}_{1,1}=\ensuremath{\nu}\ensuremath{-}1$, ${\ensuremath{\gamma}}_{1}=\ensuremath{\nu}+\frac{(\ensuremath{\gamma}\ensuremath{-}1)}{2}$, ${\ensuremath{\beta}}_{1}=\frac{(3\ensuremath ...
A. J. Bray, M. A. Moore
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Ising Critical Exponents on Random Trees and Graphs
Communications in Mathematical Physics, 2012We study the critical behavior of the ferromagnetic Ising model on random trees as well as so-called locally tree-like random graphs. We pay special attention to trees and graphs with a power-law offspring or degree distribution whose tail behavior is ...
S. Dommers, C. Giardinà, R. Hofstad
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Critical viscosity exponent for classical fluids
Physical Review E, 2005A self-consistent mode-coupling calculation of the critical viscosity exponent z(eta) for classical fluids is performed by including the memory effect and the vertex corrections. The incorporation of the memory effect is through a self-consistency procedure that evaluates the order parameter and shear momentum relaxation rates at nonzero frequencies ...
Hong, Hao +2 more
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A Dirichlet problem involving critical exponents
Nonlinear Analysis: Theory, Methods & Applications, 1995The goal of this work is to find a nontrivial solution of the equation: \[ - \Delta_p (u) \equiv - \text{div} \bigl( |Du |^{p - 2} Du \bigr) = |u |^{r - 2} u + \lambda g(u), \quad u > 0 \text{ in } \Omega, \quad u = 0 \text{ on } \partial \Omega, \tag{1} \] where \(\Omega\) is a bounded and smooth domain of \(\mathbb{R}^N\).
BOCCARDO, Lucio, ESCOBEDO M., PERAL I.
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Critical exponents in four-fermion theories
Physical Review D, 1994We find the complete set of critical exponents for the simplest four-fermion theory in all dimensions $2ld\ensuremath{\le}4$. They satisfy the hyperscaling relations.
, Hong, , Kim, , Kim
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Experimental Critical-Exponent Values for Fluids
Journal of Statistical Physics, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Sengers, Jan V., Shanks, Joseph G.
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Probe independence of hyperfine critical exponents
Physical Review B, 1976The critical exponent $\ensuremath{\beta}$ for magnetically ordered materials has been obtained from a variety of hyperfine experiments, such as nuclear magnetic resonance, perturbed angular correlations, and M\"ossbauer effect. In this paper we discuss probe disturbance effects on hyperfine measurements of $\ensuremath{\beta}$.
HOHENEMSER, C +2 more
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