Results 181 to 190 of about 59,154 (224)
A dual-mode large language model assistant for on-surface reactions <i>via</i> fine-tuning and retrieval-augmented generation. [PDF]
Xiang J +7 more
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Parasitological survey of <i>Toxocara canis</i> and <i>Ancylostoma caninum</i> in Puno urban parks (3825 m): Evidence of larval development under Andean conditions. [PDF]
Castillo DDR, Gutiérrez ÁC.
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Proceedings of the Institute of Applied Mathematics and Mechanics NAS of Ukraine, 2023
In this article we continue to develop the theory of several moduli of families of surfaces, in particular, strings (open surfaces) of various dimensions in Euclidean spaces.
V. Ryazanov, E. Sevost’yanov
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In this article we continue to develop the theory of several moduli of families of surfaces, in particular, strings (open surfaces) of various dimensions in Euclidean spaces.
V. Ryazanov, E. Sevost’yanov
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Regularity of Sets with Quasiminimal Boundary Surfaces in Metric Spaces
Journal of Geometric Analysis, 2011This paper studies regularity of perimeter quasiminimizing sets in metric measure spaces with a doubling measure and a Poincaré inequality. The main result shows that the measure-theoretic boundary of a quasiminimizing set coincides with the topological ...
J. Kinnunen +3 more
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Surface immersions in normed spaces from the affine point of view
Geometriae Dedicata, 2017The aim of this paper is to investigate the differential geometry of immersed surfaces in three-dimensional normed spaces from the viewpoint of affine differential geometry. We endow the surface with a useful Riemannian metric which is closely related to
Vitor Balestro +2 more
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Annals of Global Analysis and Geometry, 2002
Some minimization problem results for Hamiltonian stationary Lagrangian surfaces in Euclidean four-space are given. Part I see Calc. Var. Partial Differ. Equ. 17, No. 2, 105--120 (2003; Zbl 1042.53004).
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Some minimization problem results for Hamiltonian stationary Lagrangian surfaces in Euclidean four-space are given. Part I see Calc. Var. Partial Differ. Equ. 17, No. 2, 105--120 (2003; Zbl 1042.53004).
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