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Review of CFD modelling techniques for single‐phase and multiphase flow in static mixers
This review synthesizes computational fluid dynamics (CFD) approaches for static mixers, linking hydrodynamics to pressure drop, particle/droplet distributions, mixing metrics, and heat‐transfer performance to guide modelling choices and design decisions. Abstract Static mixers enable compact and low‐energy intensification.
Jussan Jaeger +7 more
wiley +1 more source
Giant Optical Anisotropy and Visible-Frequency Epsilon-near-Zero in Hyperbolic van der Waals MoOCl<sub>2</sub>. [PDF]
Ermolaev G +16 more
europepmc +1 more source
A three-dimensional shear dependent continuum model of platelet aggregation under flow. [PDF]
Montgomery D +6 more
europepmc +1 more source
Hedgehog topological defects in 3D amorphous solids. [PDF]
Bera A, Zaccone A, Baggioli M.
europepmc +1 more source
A Compact Aperture-Slot Antipodal Vivaldi Antenna for GPR Systems. [PDF]
Shen F, Yang N, Xia C, Wan T, Kang J.
europepmc +1 more source
Thermodynamics à la Souriau on Kähler Non-Compact Symmetric Spaces for Cartan Neural Networks. [PDF]
Fré PG, Sorin AS, Trigiante M.
europepmc +1 more source
Although it arose from purely theoretical considerations of the underlying axioms of geometry, the work of Einstein and Dirac has demonstrated that hyperbolic geometry is a fundamental aspect of modern physics. In this book, the rich geometry of the hyperbolic plane is studied in detail, leading to the focal point of the book, Poincare's polygon ...
Iversen, Birger
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The Geometry of Hyperbolic Curvoids
Publications of the Research Institute for Mathematical Sciences, 2023The main purposes of the present paper are to introduce the notion of a hyperbolic curvoid and to study the geometry of hyperbolic curvoids. A hyperbolic curvoid is defined to be a certain profinite group and may be considered to be “group-theoretic abstraction” of the notion of a hyperbolic curve from the viewpoint of anabelian geometry.
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Combinatorica, 1983
The aim of the paper is to make geometers and combinatorialists familiar with old and new connections between the geometry of Lorentz space and combinatorics. Among the topics treated are equiangular lines and their relations to spherical 2-distance sets; spherical and hyperbolic root systems and their relation to graphs whose second largest eigenvalue
Arnold Neumaier, J. J. Seidel
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The aim of the paper is to make geometers and combinatorialists familiar with old and new connections between the geometry of Lorentz space and combinatorics. Among the topics treated are equiangular lines and their relations to spherical 2-distance sets; spherical and hyperbolic root systems and their relation to graphs whose second largest eigenvalue
Arnold Neumaier, J. J. Seidel
openaire +2 more sources

