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HCMU Surfaces and Weingarten Surfaces
The Journal of Geometric Analysis, 2022A non-contant sectional curvature extremal Kähler metric with finite singularities on a compact Riemann surface is often called HCMU metric (the Hessian of the Curvature of the Metric is Umbilical). \textit{C.-K. Peng} and \textit{Y. Wu} [Result. Math. 75, No. 4, Paper No. 133, 10 p.
Zhiqiang Wei, Yingyi Wu
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Computer Aided Geometric Design, 1987
An adaptive surface/surface intersection algorithm is developed for rectangular parametric C 1 patches, each defined over a unit square. The algorithm is general (does not depend on particular surface type) and proceeds in two distinct stages: the first is to find one point on some intersection curve (using adaptive triangular mesh generation and ...
Barnhill, R. E. +3 more
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An adaptive surface/surface intersection algorithm is developed for rectangular parametric C 1 patches, each defined over a unit square. The algorithm is general (does not depend on particular surface type) and proceeds in two distinct stages: the first is to find one point on some intersection curve (using adaptive triangular mesh generation and ...
Barnhill, R. E. +3 more
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Surface polarons near rough surfaces
Physical Review B, 1989L'hamiltonien effectif du polaron est obtenu a l'aide de la transformation unitaire de Lee-Low-Pines et en considerant le deplacement des electrons dans le champ instantane des phonons optiques. On effectue des calculs numeriques du potentiel d'image du polaron et de sa masse effective, a partir d'une surface de ZnO (a gradins dans les cas ou le ...
, Sun, , Gu
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Patient's Surface, Clinical Surface, and Workable Surface
Journal of the American Psychoanalytic Association, 1991Surface is a term often used in clinical theory, which seems to have eluded a reliable definition. Freud used the term mostly to denote the analysand's consciousness. This patient's surface does not always coincide with the data the analyst can observe, i.e., the clinical surface.
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Bonnet Surfaces and Isothermic Surfaces
Results in Mathematics, 1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Chen, Weihuan, Li, Haizhong
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Surface disordering without surface roughening
Physical Review B, 1995The thermal disordering of indium (100) and (110) surfaces between 130 K and the melting point (${\mathit{T}}_{\mathit{m}}$=430 K) is studied by low-energy-electron diffractometry. Similar to all investigated fcc (100) surfaces, the In(100) surface does not melt below ${\mathit{T}}_{\mathit{m}}$, but contrary to the disordering behavior of all fcc (110)
, Georgiev, , Pavlovska, , Bauer
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Zeitschrift für Analysis und ihre Anwendungen, 2000
It is well-known that the zeros of holomorphic functions in more than one complex variable are not isolated. Nevertheless, there exist so-called identity surfaces such that a holomorphic function vanishes identically everywhere if only it equals zero on an identity surface.
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It is well-known that the zeros of holomorphic functions in more than one complex variable are not isolated. Nevertheless, there exist so-called identity surfaces such that a holomorphic function vanishes identically everywhere if only it equals zero on an identity surface.
openaire +1 more source