Results 1 to 10 of about 89,439 (293)
Class field theory for curves over local fields
We establish a ramified class field theory for smooth projective curves over local fields. As key steps in the proof, we obtain new results in the class field theory for 2-dimensional local fields of positive characteristic, and prove a duality theorem ...
Krishna, Amalendu, Majumder, Subhadip
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Local non-abelian class field theory [PDF]
The “local class field theory”, which can be defined as the description of the extensions of a given local field K with finite residue field of q = pf elements in terms of the algebraic and analytic objects depending only on the base K is one of the ...
Bedikyan, Sevan
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Summing inflationary logarithms in nonlinear sigma models
We consider two nonlinear sigma models on de Sitter background which involve the same derivative interactions as quantum gravity but without the gauge issue.
S. P. Miao, N. C. Tsamis, R. P. Woodard
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Damaged Attachments & Family Dislocations: The Operations of Class in Adoptive Family Life
This paper is an initial exploration of an under researched area in the field of contemporary adoption—the impact of class on adoptive family life.
Sally Sales
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Importance of the Spectral gap in Estimating Ground-State Energies
The field of quantum Hamiltonian complexity lies at the intersection of quantum many-body physics and computational complexity theory, with deep implications to both fields.
Abhinav Deshpande +2 more
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Extended symmetry of the Maxwell theory with a gauge coupling constant as a conserved charge
It has been proposed that any coupling constant in a covariant action can be treated as a conserved charge by promoting the coupling constant to auxiliary fields, typically realized by a scalar field paired with a higher-form gauge field.
Sojeong Cheong +3 more
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Gauge theory formulation of hyperbolic gravity
We formulate the most general gravitational models with constant negative curvature (“hyperbolic gravity”) on an arbitrary orientable two-dimensional surface of genus g with b circle boundaries in terms of a PSL(2, ℝ) ∂ gauge theory of flat connections ...
Frank Ferrari
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Resonance-based schemes for dispersive equations via decorated trees
We introduce a numerical framework for dispersive equations embedding their underlying resonance structure into the discretisation. This will allow us to resolve the nonlinear oscillations of the partial differential equation (PDE) and to approximate ...
Yvain Bruned, Katharina Schratz
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Scale invariance beyond criticality within the mean-field analysis of tensorial field theories
We continue the series of articles on the application of Landau-Ginzburg mean-field theory to unveil the basic phase structure of tensorial field theories which are characterized by combinatorially non-local interactions.
Roukaya Dekhil +3 more
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Nonlocal vertices and analyticity: Landau equations and general Cutkosky rule
We study the analyticity properties of amplitudes in theories with nonlocal vertices of the type occurring in string field theory and a wide class of nonlocal field theory models.
Paokuan Chin, E. T. Tomboulis
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