Results 21 to 30 of about 706,319 (269)
Holographic topological defects in a ring: role of diverse boundary conditions
Journal of High Energy Physics, 2022 We investigate the formation of topological defects in the course of a dynamical phase transition with different boundary conditions in a ring from AdS/CFT correspondence.
Zhi-Hong Li +2 more
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Number fields and function fields: coalescences, contrasts and emerging applications [PDF]
Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences, 2015 The similarity between the density of the primes and the density of irreducible polynomials defined over a finite field of q elements was first observed by Gauss. Since then, many other analogies have been uncovered between arithmetic in number fields and in function fields defined over a ...
Keating, J. P. +2 more
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Investigating the Number of Monte Carlo Simulations for Statistically Stationary Model Outputs
Axioms, 2023 The number of random fields required to capture the spatial variability of soil properties and their impact on the performance of geotechnical systems is often varied.
Jiahang Zhang, Shengai Cui
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A quantum framework for AdS/dCFT through fuzzy spherical harmonics on S 4
Journal of High Energy Physics, 2020 We consider a non-supersymmetric domain-wall version of N $$ \mathcal{N} $$ = 4 SYM theory where five out of the six scalar fields have non-zero classical values on one side of a wall of codimension one.
Aleix Gimenez-Grau +3 more
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Scientific Reports, 2022 Based on physics-informed deep learning method, the deep learning model is proposed for thermal fluid fields reconstruction. This method applied fully-connected layers to establish the mapping function from design variables and space coordinates to ...
Yunzhu Li, Tianyuan Liu, Yonghui Xie
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DOUBLE NERF: REPRESENTING DYNAMIC SCENES AS NEURAL RADIANCE FIELDS [PDF]
The International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences, 2023 Neural Radiance Fields (NeRFs) are non-convolutional neural models that learn 3D scene structure and color to produce novel images of a given scene from a new view point.
V. V. Kniaz +7 more
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Additive functions for number systems in function fields
Finite Fields and Their Applications, 2010 Let \(p\) in \({\mathbb F}_q[X,Y]\) be a separable irreducible polynomial and let \({\mathcal S}={\mathbb F}_q[X,Y]/p{\mathbb F}_q[X,Y]\). A pair \((B,{\mathcal N})\) with \(B\) in \({\mathcal S}\) and \({\mathcal N}\subset {\mathbb F}_q[X]\) is a number system in \({\mathcal S}\) if every \(G\) in \({\mathcal S}\) has a unique finite representation ...
Manfred G. Madritsch +1 more
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Advances in High Energy Physics, 2013 The Klein-Gordon (KG) equation for the two-dimensional scalar-vector harmonic oscillator plus Cornell potentials in the presence of external magnetic and Aharonov-Bohm (AB) flux fields is solved using the wave function ansatz method.
Sameer M. Ikhdair, Ramazan Sever
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A string theory which isn’t about strings
Journal of High Energy Physics, 2017 Quantization of closed string proceeds with a suitable choice of worldsheet vacuum. A priori, the vacuum may be chosen independently for left-moving and right-moving sectors.
Kanghoon Lee +2 more
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Additive Cellular Automata and Volume Growth
Entropy, 2000 : A class of dynamical systems associated to rings of S-integers in rational function fields is described. General results about these systems give a rather complete description of the well-known dynamics in one-dimensional additive cellular automata ...
Thomas B. Ward
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