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Masses of the tensor mesons with JP=2−
Published 2014-10-01“…After performing the Borel sum rule analysis, the extracted masses of the 2−− tensor charmonium and bottomonium are 3.97±0.25 GeV and 10.13±0.34 GeV respectively. …”
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163
Super-energy and Killing-Yano tensors
Published 2005-06-01Subjects: “…super-energy tensor…”
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164
Tensor modes in pure natural inflation
Published 2018-05-01“…We find that the tensor-to-scalar ratio r is naturally bounded from below. …”
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165
Tensor models for black hole probes
Published 2018-07-01“…In this paper we present a generalization of these tensor models to include fields with fewer tensor indices and which can be thought of as describing probes in a black hole background. …”
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166
Tensor mesons, AdS/QCD and information
Published 2020-05-01“…Therefore, the mass spectra of higher spin-S tensor meson resonances is obtained and compared to the existing data in PDG.…”
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167
Stable wormholes in scalar-tensor theories
Published 2019-01-01“…Abstract We reconsider the issue of whether scalar-tensor theories can admit stable wormhole configurations supported by a non-trivial radial profile for the scalar field. …”
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168
Reflected entropy in random tensor networks
Published 2022-05-01“…We study the same problem in random tensor networks demonstrating an equivalent duality. …”
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169
Accelerating Universe and the Scalar-Tensor Theory
Published 2012-10-01Subjects: Get full text
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170
Random matrices and holographic tensor models
Published 2017-06-01“…Abstract We further explore the connection between holographic O(n) tensor models and random matrices. First, we consider the simplest non-trivial uncolored tensor model and show that the results for the density of states, level spacing and spectral form factor are qualitatively identical to the colored case studied in arXiv:1612.06330. …”
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171
Exploring the Boundaries of Monad Tensorability on Set
Published 2013-09-01“…As such, they extend the sum of two theories, which is just their unrestrained combination. Tensors of theories arise in several contexts; in particular, in the semantics of programming languages, the monad transformer for global state is given by a tensor. …”
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172
Complex-tensor theory of simple smectics
Published 2023-02-01“…Paget et al. propose a complex tensor order parameter that reflects the smectic symmetries, capable of describing complex defects including dislocations and disclinations.…”
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Symbol alphabets from tensor diagrams
Published 2021-12-01“…We show how to assign a web (a planar tensor diagram) to each facet of these polytopes. …”
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175
On the quantisation and anomalies of antisymmetric tensor-spinors
Published 2021-11-01“…Abstract We perform the quantisation of antisymmetric tensor-spinors (fermionic p-forms) ψ μ 1 … μ p α $$ {\psi}_{\mu_1\dots {\mu}_p}^{\alpha } $$ using the Batalin-Vilkovisky field-antifield formalism. …”
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176
Petz reconstruction in random tensor networks
Published 2020-10-01“…Abstract We illustrate the ideas of bulk reconstruction in the context of random tensor network toy models of holography. Specifically, we demonstrate how the Petz reconstruction map works to obtain bulk operators from the boundary data by exploiting the replica trick. …”
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On a Class of Tensor Markov Fields
Published 2020-04-01“…Here, we introduce a class of Tensor Markov Fields intended as probabilistic graphical models from random variables spanned over multiplexed contexts. …”
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Tensionless strings and Killing(-Yano) tensors
Published 2022-06-01“…We construct invariants for bosonic and spinning tensionless (null) strings in backgrounds that carry Killing tensors or Killing-Yano tensors of mixed type. This is facilitated by the close relation of these strings to point particles. …”
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Augmented, free and tensor generalized digroups
Published 2019-03-01Subjects: Get full text
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180
Minkowski tensors of anisotropic spatial structure
Published 2013-01-01“…This paper describes the theoretical foundation of and explicit algorithms for a novel approach to morphology and anisotropy analysis of complex spatial structure using tensor-valued Minkowski functionals, the so-called Minkowski tensors . …”
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