Nonperturbative and Thermal Dynamics of Confined Fields in Dual QCD by H. C. Chandola, Deependra Singh Rawat, Dinesh Yadav, H. C. Pandey, H. Dehnen

“…In order to study the detailed dynamics and associated nonperturbative features of QCD, a dual version of the color gauge theory based on a topologically viable homogeneous fibre bundle approach has been analysed taking into account its magnetic symmetry structure. …”
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The surplus approach to rent by Franklin Obeng-Odoom

“…Theories of rent are wide-ranging. However, whether neoclassical, Marxist, or Proudhonist, they tend to neglect evolutionary institutionalist theorising. …”
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Conventional Mercury Penetration and Constant Velocity Mercury Penetration Experiments Are Used to Quantitatively Characterize the Difference in Micropore Structure in Low Permeabi... by Kaitao Yuan, Yan Li, Tiaotiao Shi, Husheng Huang, Yanfei Li, Minglei He

“…This paper first analyzes the reasons for the differences between the two from the aspects of experimental theory and model, experimental conditions, and experimental process. …”
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A Muscle-Specific Rehabilitation Training Method Based on Muscle Activation and the Optimal Load Orientation Concept by Zhibin Song, Chao Nie, Shuyang Li, Paolo Dario, Jian S. Dai

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Mechanisms of manganese uptake and long-distance transport in the hyperaccumulator Celosia argentea Linn. by Wenxuan Jiang, Pingping Jiang, Shaohong You, Hui Qiu, Jie Liu, Xuehong Zhang, Mouyixing Chen

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Nonlinear connections and spinor geometry by Sergiu I. Vacaru, Nadejda A. Vicol

“…We emphasize strong arguments for application of Finsler-like geometries in modern string and gravity theory, noncommutative geometry and noncommutative field theory, and gravity.…”
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Higher-Stage Noether Identities and Second Noether Theorems by G. Sardanashvily

“…The direct and inverse second Noether theorems are formulated in a general case of reducible degenerate Grassmann-graded Lagrangian theory of even and odd variables on graded bundles. …”
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Finite Element Analysis of Normal Pressure Hydrocephalus: Influence of CSF Content and Anisotropy in Permeability by K. Shahim, J.-M. Drezet, J.-F. Molinari, R. Sinkus, S. Momjian

“…The brain parenchyma is modelled as a porous medium fully saturated with cerebrospinal fluid (CSF) using Biot's theory of consolidation (1941). Owing to the existence of bundles of axons, the brain parenchyma shows locally anisotropic behaviour. …”
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