Results 41 to 50 of about 95 (95)
D-branes at multicritical points
The moduli space of c=1 conformal field theories in two dimensions has a multicritical point, where a circle theory is equivalent to an orbifold theory. We analyse all the conformal branes in both descriptions of this theory, and find convincing evidence that the full brane spectrum coincides.
Gaberdiel, Matthias R. +2 more
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Electronic multicriticality in bilayer graphene
We map out the possible ordered states in bilayer graphene at the neutrality point by extending the previous renormalization group treatment of many-body instabilities to finite temperature, trigonal warping and externally applied perpendicular electric field.
Cvetkovic, Vladimir +2 more
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Race terminology in the field of psychology: Acknowledging the growing multiracial population in the U.S. [PDF]
Atkin AL +4 more
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Examining Multiracial Pride, Identity-based Challenges, and Discrimination: An Exploratory Investigation among Biracial Emerging Adults. [PDF]
Christophe NK +4 more
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Old and New Results on Multicritical Points
Thirty years after the Liu-Fisher paper on the {\bf bicritical} and {\bf tetracritical} points in quantum lattice gases, these multicritical points continue to appear in a variety of new physical contexts. This paper reviews some recent multicritical phase diagrams, which involve e. g. high-$T_c$ superconductivity and various magnetic phases which may (
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Synergistic Effect of F-T Synthetic Wax and Surface-Active Agent Content on the Properties and Foaming Characteristics of Bitumen 50/70. [PDF]
Iwański MM.
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Combinatorial rigidity of multicritical maps
We combine the KSS nest constructed by Kozlovski, Shen and van Strien, and the analytic method proposed by Avila, Kahn, Lyubich and Shen to prove the combinatorial rigidity of multicritical maps.
Peng, Wenjuan, Tan, Lei
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Resistance to Moisture-Induced Damage of Half-Warm-Mix Asphalt Concrete with Foamed Bitumen. [PDF]
Iwański MM +2 more
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Multicritical susceptibility sum rules
, Kaufman, , Ma
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On multicritical lattice/orbifold models
Abstract It is shown that all multicritical lattice/orbifold models (i.e. multicritical models which may be formulated both as lattice models or as (non-trivial) orbifolds thereof) are obtained from lattice models with enhanced symmetry by twistings belonging to the Weyl group of the corresponding root lattice.
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