Results 21 to 30 of about 14,182 (200)
Weyl conformal geometry vs Weyl anomaly
Weyl conformal geometry is a gauge theory of scale invariance that naturally brings together the Standard Model (SM) and Einstein gravity. The SM embedding in this geometry is possible without new degrees of freedom beyond SM and Weyl geometry, while ...
D. M. Ghilencea
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A Note on Conformal Geometry [PDF]
Not ...
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Computational Conformal Geometry: A Review
Conformal geometry is considered as a fundamental topic in pure mathematics including complex analysis, algebraic geometry, Riemann surface theory, differential geometry and algebraic topology.
Sabia Akter Bhuiyan +1 more
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Qubit Geometry and Conformal Mapping
3 pages, 1 figure, revtex, title changed, minor ...
Jae-weon Lee +4 more
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4d/2d Correspondence: Instantons and W-Algebras [PDF]
In this thesis, we study the 4d/2d correspondence of Alday-Gaiotto-Tachikawa, which relates the class of 4-dimensional N=2 gauge theories (theories of class S) to a 2-dimensional conformal field theory. The 4d gauge theories are obtained by compactifying
Song, Jaewon
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Geometry of conformal vector fields
It is well known that the Euclidean space (Rn,〈,〉), the n-sphere Sn(c) of constant curvature c and Euclidean complex space form (Cn,J,〈,〉) are examples of spaces admitting conformal vector fields and therefore conformal vector fields are used in ...
Sharief Deshmukh
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Scattering matrix in conformal geometry [PDF]
29 pages, 1 ...
Graham, C. Robin, Zworski, Maciej
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Tuning of Reciprocal Plasmonic Metasurface Resonances by Ultra-Thin Conformal Coatings
Metamaterials, in the form of perfect absorbers, have recently received attention for sensing and light-harvesting applications. The fabrication of such metamaterials involves several process steps and can often lead to nonidealities, which limit the ...
Micheal McLamb +6 more
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A note on the Yamabe problem of Randers metrics [PDF]
The classical Yamabe problem in Riemannian geometry states that every conformal class contains a metric with constant scalar curvature. In Finsler geometry, the C-convexity is needed in general.
Bin Chen, Siwei Liu
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Symplectic Applicability of Lagrangian Surfaces [PDF]
We develop an approach to affine symplectic invariant geometry of Lagrangian surfaces by the method of moving frames. The fundamental invariants of elliptic Lagrangian immersions in affine symplectic four-space are derived together with their ...
Lorenzo Nicolodi +6 more
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