Weak subordination for convex univalent harmonic functions
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Abstract The oceanic tidal magnetic field, mainly driven by the circular orbital motion of the Moon, is an essential part of the time‐varying geomagnetic field. The previously adopted time‐harmonic (TH) base worked well in fitting the primary M2 ${M}_{2}$ tidal field, but extracting the other weaker modes like the N2 ${N}_{2}$ was difficult with only a
Haoren Ma +10 more
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Silver iodide (AgI) is well known for its ice nucleating ability. The surface considered to be relevant in this respect is, however, polar. Polar surfaces are unstable and are anticipated to be stabilized, e.g., by surface reconstruction. Here, we show that no indication for a reconstruction can be found for AgI when the crystal is cleaved in various ...
Kim Noelle Dreier +3 more
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Methodology for Selecting the Operating Conditions of a Vibration Generator Used in the Hot-Dip Galvanizing Process. [PDF]
Kacalak W +3 more
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Mechanical Vibration Damping and Compression Properties of a Lattice Structure. [PDF]
Monkova K +4 more
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Schur convexity of the generalized geometric Bonferroni mean and the relevant inequalities. [PDF]
Shi HN, Wu SH.
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Planetary, inertia-gravity and Kelvin waves on the f-plane and β -plane in the presence of a uniform zonal flow. [PDF]
De-Leon Y +3 more
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On new inequalities of Hermite-Hadamard-Fejer type for harmonically convex functions via fractional integrals. [PDF]
Kunt M +3 more
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Schur-convexity, Schur-geometric and Schur-harmonic convexity for a composite function of complete symmetric function. [PDF]
Shi HN, Zhang J, Ma QH.
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Convexity Property of Finsler Infinity Harmonic Functions
In this paper, we investigate the convexity property of viscosity solutions to a homogeneous normalized Finsler infinity Laplacian equation. Weak and strong forms for convexity property have been addressed.
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