Poetics of Friction by Nadja Ben Khelifa, Étienne Allaix, Jörg Sternagel

“…While the sources of such an inspiration are manifold, three of them come into movement and display during the rehearsal: (1) excavation, (2) meaning, and (3) sense. …”
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On stabilization of magnetically charged brane shell and over-extremality by Sohei Tsukahara

“…Abstract In string theory, we can geometrically realize a metastable state by wrapping D5-branes and anti D5-branes to a singular manifold. We consider wrapping D3-branes to the internal space in this setup. …”
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Bile Acids and Their Value for Central Nervous System by Yu. O. Shulpekova, P. E. Tkachenko, E. N. Shirokova, I. V. Damulin

“…Presence of bile acid membrane and nuclear receptors and their activation role in mediating manifold metabolic processes have been established in various organs and tissues. …”
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Parallel-mode EPR spectra of the hexaaqua manganese(II) Ion in tetrahedral symmetry by Juel Henrichsen, Margrete, Bendix, Jesper, Weihe, Høgni

“…This rare situation enables that the line positions as well as the intensities in the parallel-mode EPR spectra can be modelled with a simple three-parameter cubic-symmetry spin Hamiltonian, including the isotropic Zeeman interaction ($g$) pertinent to the $S={5}/{2}$ electronic spin, the isotropic hyperfine interaction ($A$), between the electronic spin and the $I={5}/{2}$ nuclear spin, and the cubic splitting ($a$) of the $S={5}/{2}$ manifold. A simple formalism, based on perturbation theory to grossly account for the observed intensities, is presented. …”
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From homogeneous metric spaces to Lie groups by Cowling, Michael G., Kivioja, Ville, Le Donne, Enrico, Nicolussi Golo, Sebastiano, Ottazzi, Alessandro

“…We study homogeneous metric spaces, by which we mean connected, locally compact metric spaces whose isometry group acts transitively.After a review of a number of classical results, we use the Gleason–Iwasawa–Montgomery–Yamabe–Zippin structure theory to show that for all positive $ \epsilon $, each such space is $ (1,\epsilon ) $-quasi-isometric to a connected metric Lie group (metrized with a left-invariant distance that is not necessarily Riemannian).Next, we develop the structure theory of Lie groups to show that every homogeneous metric manifold is homeomorphically roughly isometric to a quotient space of a connected amenable Lie group, and roughly isometric to a simply connected solvable metric Lie group.Third, we investigate solvable metric Lie groups in more detail, and expound on and extend work of Gordon and Wilson [31, 32] and Jablonski [44] on these, showing, for instance, that connected solvable Lie groups may be made isometric if and only if they have the same real-shadow.Finally, we show that homogeneous metric spaces that admit a metric dilation are all metric Lie groups with an automorphic dilation.…”
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Quantum complexity of time evolution with chaotic Hamiltonians by Vijay Balasubramanian, Matthew DeCross, Arjun Kar, Onkar Parrikar

“…This complexity is expected to increase linearly for exponential time prior to saturating at its maximum value, and is related to the length of minimal geodesics on the manifold of unitary operators that act on Hilbert space. …”
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Assessment of economic efficiency of hydrogen production using wind and solar energy by Oleg V. Marchenko, Sergei V. Solomin

“…Plans for hydrogen energy development, announced in a number of countries, including Russia, imply a manifold increase in hydrogen production and consumption for energy purposes. …”
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Distinguishing classes of neuroactive drugs based on computational physicochemical properties and experimental phenotypic profiling in planarians. by Danielle Ireland, Christina Rabeler, Sagar Rao, Rudy J Richardson, Eva-Maria S Collins

“…We used principal coordinate analysis or uniform manifold approximation and projection, each coupled with linear discriminant analysis, and two types of machine learning models-artificial neural net ensembles and support vector machines. …”
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Defect Detection in Concrete Structures Based on Characteristics of Hammer Reaction Force and Apparent Stiffness of Concrete by Koki Shoda, Jun Younes Louhi Kasahara, Qi An, Atsushi Yamashita

“…For dimensionality reduction, we use Uniform Manifold Approximation and Projection to accurately embed data clusters near decision boundaries in a low-dimensional space. …”
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Does sociality affect evolutionary speed? by Socias-Martínez, Lluís, Peckre, Louise Rachel

“…The consequences of these effects on the effective breeding population size are made responsible for changes in the speed of neutral evolution. Despite the manifold approaches used to measure sociality and evolutionary speed, there is support for both the selectionist and populationist perspectives on anagenesis. …”
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Throughout Maximization for IRS-Assisted WPCN With Hybrid TDMA-NOMA Scheme by Yizheng Ma, Ruoyi Wu, Yi Zhang, Yupeng Shang, Linzhen Zhu

“…Additionally, the semi-closed-form expressions of IRS phase shifts during WET and WIT stages are iteratively achieved through Riemannian Manifold Optimization (RMO) and quadratic transformation (QT)-based Alternating Direction Method of Multipliers (ADMM) algorithms. …”
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FUNCTIONS OF THE STATE AND LOCAL SELF-GOVERNMENT BODIES IN THE REGULATION OF FUNERAL SERVICES: ECONOMIC ASPECTS AND ENSURING SOCIAL STANDARDS by Denys Komarnytskyi, Liudmyla Sylenko, Roman Tуtykalo

“…The economic functions of public administration bodies in the funeral sector are manifold. These include the financing and subsidising of funeral services, the regulation of the funeral services market, the development of infrastructure, and the attraction of investment. …”
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Provide a Framework for the Application of Open Policy Making in Parliament of Iran by Mohsen Eynali, Seyed Abbas Ebrahimi, Mohsen Farhadinejad, Hasan Danaeefard

“…The anticipated outcomes of adopting open policy making are manifold. They include achieving more optimal policy adoption through collaborative efforts, garnering robust stakeholder support for the implementation of desired policies, enhancing access to critical data for both elites and the general public, significantly increasing public participation in the policy-making process, and substantially boosting public trust in governing institutions, such as the Shura Council. …”
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The spectral torsion for the Connes type operator by Jian Wang, Yong Wang

“…Abstract This paper aims to provide an explicit computation of the spectral torsion associated with the Connes type operator on even dimension compact manifolds. And we also extend the spectral torsion for the Connes type operator to compact manifolds with boundary.…”
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Swampland bounds on magnetized extra dimensions by Yuta Hamada, Maki Takeuchi

“…Abstract We consider a six-dimensional U(1) gauge theory compactified on two-dimensional manifolds. The number of chiral fermions is determined by the flux quantization number on the two-dimensional compact manifolds. …”
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Une machine à tenseurs TT sur les variétés d’Einstein by Delay, Erwann

“…In all dimensions $n \ge 3$, we introduce a differential operator of order 4 which, on Einstein manifolds, transforms the (fields of) trace free symmetric two tensors into TT-tensors. …”
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Optimal $L^2$ Extensions of Openness Type and Related Topics by Xu, Wang, Zhou, Xiangyu

“…We establish several optimal $L^2$ extension theorems of openness type on weakly pseudoconvex Kähler manifolds. We prove a product property for certain minimal $L^2$ extensions, which generalizes the product property of Bergman kernels. …”
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Gauged supergravity from the Lunin-Maldacena background by James T. Liu, Brian McPeak

“…We comment on the relation between this solution and similar constructions on Sasaki-Einstein manifolds, as well as the possibility of further consistent truncations which generalize the Lunin-Maldacena solution.…”
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Auxiliary field deformations of (semi-)symmetric space sigma models by Daniele Bielli, Christian Ferko, Liam Smith, Gabriele Tartaglino-Mazzucchelli

“…Abstract We generalize the auxiliary field deformations of the principal chiral model (PCM) introduced in [1] and [2] to sigma models whose target manifolds are symmetric or semi-symmetric spaces, including a Wess-Zumino term in the latter case. …”
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