Geometric Description of the Thermodynamics of the Noncommutative Schwarzschild Black Hole by Alexis Larrañaga, Natalia Herrera, Juliana Garcia

“…Using a thermodynamic metric which is invariant with respect to Legendre transformations, we determine the geometry of the space of equilibrium states and show that phase transitions, which correspond to divergencies of the heat capacity, are represented geometrically as singularities of the curvature scalar. …”
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Notes on the Holographic Lifshitz Theory by Chanyong Park

“…On the Lifshitz black brane geometry of an Einstein-Maxwell-dilaton gravity, we holographically investigate electric DC conductivities and the role of impurity in a nonrelativistic Lifshitz medium with two different charge carriers, impurity and Lifshitz matter. …”
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Darboux Vector in Four-Dimensional Space-Time by Na Hu, Tingting Zhang, Yang Jiang

“…In addition, according to some characteristics of Darboux vectors in geometry, we define some new space curves in four-dimensional space-time and describe them with curvature functions. …”
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Modeling of an array of amperometric microbiosensors by Feliksas Ivanauskas, Romas Baronas, Juozas Kulys, Mifodijus Sapagovas

“…Using computer simulation the influence of the geometry of the enzyme microreactors on the biosensor response was investigated. …”
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Schwarzschild-Levi-Civita black hole by S. Habib Mazharimousavi

“…Inspired by the geometry of the Ernst black hole which interpolates the static spherically symmetric Schwarzschild black hole and the static axially symmetric magnetic Melvin spacetime, in this paper, we aim to present a solution to Einstein's field equation in vacuum to interpolate the Schwarzschild black hole and the Levi-Civita spacetime. …”
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Prediction of Full Field Dynamic Strain from Limited Sets of Measured Data by Peter Avitabile, Pawan Pingle

“…Typically, the actual loading and structural condition (boundary conditions, environmental condition, geometry, mechanical properties, etc.) are not necessarily known. …”
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Series resistance effect on the output parameters of buried emitter silicon solar cells by Gamal M. Eldallal, Mohamed Y. Feteha, Mostafa E. Mousaa

“…In addition, a new theoretical model for the cell characteristics including the cell's mismatching, series resistance, different junctions (planar and vertical) and junctions geometry is considered in this work. The results are compared with the published data.…”
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Linearization: Geometric, Complex, and Conditional by Asghar Qadir

“…Here, first the original work of Lie (and the early developments on it), and then more recent developments based on geometry and complex analysis, apart from Lie’s own method of algebra (namely, Lie group theory), are reviewed. …”
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Qualitative Analysis of Differential, Difference Equations, and Dynamic Equations on Time Scales by Tongxing Li, Josef Diblík, Alexander Domoshnitsky, Yuriy V. Rogovchenko, Felix Sadyrbaev, Qi-Ru Wang

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Stability of Membrane Elastodynamics with Applications to Cylindrical Aneurysms by A. Samuelson, P. Seshaiyer

“…In this paper, we examine a coupled fluid-structure mathematical model for a cylindrical geometry representing an idealized aneurysm using both analytical and numerical techniques. …”
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Orthant spanning simplexes with minimal volume by Michele Elia

“…A geometry problem is to find an (n−1)-dimensional simplex in ℝn of minimal volume with vertices on the positive coordinate axes, and constrained to pass through a given point A in the first orthant. …”
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Dispersion of Switching Processes in Ferroelectric Ceramics by O. V. Malyshkina, Anton Yurievich Eliseev, R. M. Grechishkin

“…The critical frequency fcr corresponding to this maximum depends on both the properties of the material and geometry of the sample.…”
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Strangeness production in pp and pPb collisions at LHCb by Landesa Gómez Clara

“…Strangeness enhancement has been interpreted as a signature of quark-gluon plasma formation in heavy-ion collisions, and recent observations of strangeness enhancement in small collision systems have challenged conventional hadronisation models. With its forward geometry and excellent particle identification capabilities, the LHCb detector is well-suited to study strangeness production in a unique kinematic region. …”
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Investigations of a Gas Turbine Low-Emission Combustor Operating on the Synthesis Gas by Serhiy Serbin, Nataliia Goncharova

“…Obtained results and recommendations can be used for the gas turbine combustor operation modes modeling, geometry optimization, and prospective power generation units design and engineering.…”
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L’articulation du politique dans un espace protestataire en recomposition. Les mobilisations des jeunes Sahraouis à Dakhla by Victoria Veguilla

“…The dispute which took several forms reveals the actors’ calculations as responses to the variable geometry of the Moroccan authorities. The protest sites studied further allow us to examine the protest rationales, sharing as they do a common interest in the centrality of the ethno-territorial dimension and its potential universality. …”
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Parallel features of the activities of mathematics professors in Gdansk, Vilnius and Kenigsberg in the middle of the XVIIth century by Evaldas Gečiauskas

“… In the middle of the XVIIth century professors of mathematics in Gdansk, Vilnius and Ke­nigsberg lectured on arithmetic, geometry, astronomy, calendar and determination of geographical coordinates. …”
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Fractal Two-Level Finite Element Method For Free Vibration of Cracked Beams by A.Y.T. Leung, R.K.L. Su

“…Within the singular region, infinite number of finite elements are virturally generated by fractal geometry to model the singular behavior of the crack tip. …”
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Some Geometric Characterizations of f-Curves Associated with a Plane Curve via Vector Fields by Azeb Alghanemi, Abeer AlGhawazi

“…The differential geometry of plane curves has many applications in physics especially in mechanics. …”
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Optimized Ultrawideband and Uniplanar Minkowski Fractal Branch Line Coupler by Mohammad Jahanbakht, Mohammad Tondro Aghmyoni

“…The non-Euclidean Minkowski fractal geometry is used in design, optimization, and fabrication of an ultrawideband (UWB) branch line coupler. …”
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Polynomial effective equidistribution by Lindenstrauss, Elon, Mohammadi, Amir, Wang, Zhiren

“…We prove effective equidistribution theorems, with polynomial error rate, for orbits of the unipotent subgroups of $\mathrm{SL}_2(\mathfrak{l})$ in arithmetic quotients of $\mathrm{SL}_2(\mathbb{C})$ and $\mathrm{SL}_2(\mathfrak{l})\times \mathrm{SL}_2(\mathfrak{l})$.The proof is based on the use of a Margulis function, tools from incidence geometry, and the spectral gap of the ambient space.…”
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