The rotating superconductor. part iii- the superelectrons as an incompressible charged fluid
Rotating superconductor - superelectron as incompressible charged fluid
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Rotating superconductor - superelectron as incompressible charged fluid
Forced vibration of circular cylindrical elastic shell partially filled with incompressible liquid and initially at rest in uniform gravitational field
Analysis of unsteady incompressible flow out of different tank configurations to determine flow rates and position of liquid levels - fluid mechanics
Longitudinal wave propagation in elastic pipe filled with incompressible viscous streaming fluid
Flow and pressure field analysis of parallel groove geometry for incompressible fluid with convective inertia effects
Fortran computer program for calculating velocities and streamlines for two-dimensional incompressible flow in axial blade rows
Strict integration of equations dealing with boundary layer used to solve problem of axisymmetrical jets of incompressible fluid flowing into coaxial uniform flow of same fluid
Finite difference method for analysis of laminar incompressible boundary layer flows at jet exit
Hypersonic turbulent boundary layers transformation to incompressible form
A method is given for the approximate solution of the equations of the two-dimensional laminar boundary layer in an incompressible fluid. The method is based on the use of a system of equations of successive moments that is easily solved for simple supplementary assumptions. The solution obtained is given in closed form by simple formulas and is claimed to be no less accurate than the complicated solutions previously obtained, which were based on the use of special classes of flows.
Abstract Carbon nitrides featuring three‐dimensional frameworks of CN 4 tetrahedra are one of the great aspirations of materials science, expected to have a hardness greater than or comparable to diamond. After more than three decades of efforts to synthesize them, no unambiguous evidence of their existence has been delivered. Here, the high‐pressure high‐temperature synthesis of three carbon–nitrogen compounds,tI14‐C 3 N 4 ,hP126‐C 3 N 4 , andtI24‐CN 2 , in laser‐heated diamond anvil cells, is reported. Their structures are solved and refined using synchrotron single‐crystal X‐ray diffraction. Physical properties investigations show that these strongly covalently bonded materials, ultra‐incompressible and superhard, also possess high energy density, piezoelectric, and photoluminescence properties. The novel carbon nitrides are unique among high‐pressure materials, as being produced above 100 GPa they are recoverable in air at ambient conditions.
Disorder significantly impacts the electronic properties of conducting quantum materials by inducing electron localization and thus altering the local density of states and electric transport. In insulating quantum magnetic materials, the effects of disorder are less understood and can drastically impact fluctuating spin states like quantum spin liquids. In the absence of transport tools, disorder is typically characterized using chemical methods or by semi-classical modeling of spin dynamics. This requires high magnetic fields that may not always be accessible. Here, we show that magnetization plateaus—incompressible states found in many quantum magnets—provide an exquisite platform to uncover small amounts of disorder, regardless of the origin of the plateau. Using optical magneto-spectroscopy on the Ising-Heisenberg triangular-lattice antiferromagnet K 2 Co(SeO 3 ) 2 exhibiting a 1/3 magnetization plateau, we identify sharp spectroscopic lines, the fine structure of which serves as a hallmark signature of disorder. Through analytical and numerical modeling, we show that these fingerprints not only enable us to quantify minute amounts of disorder but also reveal its nature—as dilute vacancies. Remarkably, this model explains all details of the thermomagnetic response of our system, including the existence of multiple plateaus. Our findings provide a new approach to identifying disorder in quantum magnets.
Finite elastic slump of infinitely long, hollow incompressible cylinder bonded to rigid outer tube - failure prediction for metal and rubber
Difference method computations of nonstationary flow of viscous incompressible fluid
Alfven wave propagation in incompressible inviscid infinitely conducting medium by canonical equations of motion
Stress concentrations near elliptical and rectangular cavities in incompressible material calculated by determining biharmonic functions
Partial differential equation for heat transfer in plane incompressible laminar jet is reduced by similarity transformation to ordinary differential equation
Flow resistance and convective heat transfer for laminar flow of viscous incompressible liquids