Results 21 to 30 of about 3,581,339 (338)
A test of bosonization at the level of four-point functions in Chern-Simons vector models [PDF]
, 2015 We study four-point functions in Chern-Simons vector models in the large $N$ limit. We compute the four-point function of the scalar primary to all orders in the `t Hooft coupling $\lambda=N/k$ in $U(N)_k$ Chern-Simons theory coupled to a fundamental ...
Bedhotiya, Akshay, Prakash, Shiroman
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An Isotropic to Anisotropic Transition in a Fractional Quantum Hall State [PDF]
, 2010 We study a novel abelian gauge theory in 2+1 dimensions which has surprising theoretical and phenomenological features. The theory has a vanishing coefficient for the square of the electric field $e_i^2$, characteristic of a quantum critical point with ...
Kachru, Shamit +2 more
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Multiple solutions for systems of multi-point boundary value problems [PDF]
Opuscula Mathematica, 2013 In this paper, we establish the existence of at least three solutions of the multi-point boundary value system \[\left\{\begin{array}{ll} -(\phi_{p_i}(u'_{i}))'=\lambda F_{u_{i}}(x,u_{1},\ldots,u_{n}),\ t\in(0,1),\\ u_{i}(0)=\sum_{j=1}^m a_ju_i(x_j ...
John R. Graef +2 more
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Morse theory without critical points [PDF]
Rocky Mountain Journal of Mathematics, 1989 Let \(X\) be an \(n\)-dimensional differentiable manifold and \(f: X\to\mathbb{R}\) a real-valued \(C^ \infty\) function without critical points. The topological pair \((X,A)\) is said to be regular if \(H_ .(X,A)=0\). The fiber \(f^{-1}(c)\) is said to be critical if for every positive \(\varepsilon\) there is some \(\delta ...
openaire +4 more sources
Noether-Wald energy in Critical Gravity [PDF]
, 2018 Criticality represents a specific point in the parameter space of a higher-derivative gravity theory, where the linearized field equations become degenerate.
Anastasiou, Giorgos +2 more
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Evolution of holographic complexity near critical point
Journal of High Energy Physics, 2019 The holographic complexity has been studied in a background which includes a critical point in the dual field theory. We have examined how the complexity rate and the saturation time of dynamical variables in the theory behave as one moves towards the ...
H. Ebrahim, M. Asadi, M. Ali-Akbari
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Morse-Novikov critical point theory, Cohn localization and Dirichlet units
, 1999 In this paper we construct a Universal chain complex, counting zeros of closed 1-forms on a manifold. The Universal complex is a refinement of the well known Novikov complex; it relates the homotopy type of the manifold, after a suitable noncommutative ...
Farber, M.
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Landau theory of compressible magnets near a quantum critical point
, 2009 Landau theory is used to investigate the behaviour of a metallic magnet driven towards a quantum critical point by the application of pressure. The observed dependence of the transition temperature with pressure is used to show that the coupling of the ...
Ahmed, Mahrous R., Gehring, Gillian A
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Permutation-Symmetric Multicritical Points in Random Antiferromagnetic Spin Chains [PDF]
, 2002 The low-energy properties of a system at a critical point may have additional symmetries not present in the microscopic Hamiltonian. This letter presents the theory of a class of multicritical points that provide an interesting example of this in the ...
C. Monthus +3 more
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Critical field theory of the Kondo lattice model in two dimensions
, 2004 In the context of the U(1) slave boson theory we derive a critical field theory near the quantum critical point of the Kondo lattice model in two spatial dimensions.
Alexei M. Tsvelik +2 more
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