Results 261 to 270 of about 265,797 (310)
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Reinforcement of a thin plate by a thin layer
Mathematical Methods in the Applied Sciences, 2007AbstractWe study the bending of a thin plate, stiffened with a thin elastic layer, of thickness δ. We describe the complete construction of an asymptotic expansion with respect to δ of the solution of the Kirchhoff–Love model and give optimal estimates for the remainder. We identify approximate boundary conditions, which take into account the effect of
Vial, Grégory, Rahmani, Leila
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The Strength of Thin Plates in Compression
Journal of Fluids Engineering, 1932Abstract The stability of thin plates has been investigated by many authors. However, in aeronautical structures, thin metal sheets are often used beyond the stability limits, and the load which can be carried by the structure is determined by the ultimate strength in compression. A recent series of experiments by the Bureau of Standards
von Kármán, Theodore +2 more
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Analysis and Applications, 2005
A widely known method in multivariate interpolation and approximation theory consists of the use of thin plate splines. In this paper, we investigate some results and properties relative to a wide variety of variational splines in some space of functions arising from a nonnegative weight function.
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A widely known method in multivariate interpolation and approximation theory consists of the use of thin plate splines. In this paper, we investigate some results and properties relative to a wide variety of variational splines in some space of functions arising from a nonnegative weight function.
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Thin plate splines with tension
Computer Aided Geometric Design, 1985This paper investigates a scheme for representing surfaces by incorporating the concept of tension in a way which models a physical process. In particular, the deflection of a thin plate under the imposition of point loads in the lateral direction and midplane forces is considered.
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THE BENDING OF THIN ANISOTROPIC PLATES
The Quarterly Journal of Mechanics and Applied Mathematics, 1952Unter Benutzung der auf \textit{A. C. Stevenson} [Philos. Mag., VII. Ser. 33, 639--661 (1942; Zbl 0063.07188)] zurückgehenden komplexen Zusammenfassung der Plattengleichungen wurden die Lösungsprinzipien für die or tho tro pe Platte entwickelt und auf die eingespannte Kreisplatte angewandt. Für eine bestimmte Lastverteilung, die noch einen Parameter \(
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European Journal of Mechanics - A/Solids, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Titeux, Isabelle +1 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Titeux, Isabelle +1 more
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2001
The distribution of displacement and stress fields throughout a generally loaded structure is very complicated and only computational methods can give effective solutions. The key to the finite element method is discretizing the structure into a collection of small regions that are easier to handle.
Eduard Ventsel, Theodor Krauthammer
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The distribution of displacement and stress fields throughout a generally loaded structure is very complicated and only computational methods can give effective solutions. The key to the finite element method is discretizing the structure into a collection of small regions that are easier to handle.
Eduard Ventsel, Theodor Krauthammer
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1963
Abstract : Feasibility studies on miniaturizing the NOLC liquid activated ammonia cell continued. The requirements of a high-energy-density battery delimit packaging, and encompass both the energyweight density and the energy-volume density of power sources. The specifications demand high drain rates for 6 to 10 min.
M. HART, H. TITUS, J. SMIT, R.T. FOLEY
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Abstract : Feasibility studies on miniaturizing the NOLC liquid activated ammonia cell continued. The requirements of a high-energy-density battery delimit packaging, and encompass both the energyweight density and the energy-volume density of power sources. The specifications demand high drain rates for 6 to 10 min.
M. HART, H. TITUS, J. SMIT, R.T. FOLEY
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2000
In this chapter, we present the classical (Kirchhoff-Love) theory of thin plates. A plate is a solid with one dimension -the thickness (h)- much smaller than the other two dimensions, and such that the mid-thickness surface is contained in a plane. We shall see that plate theory reduces the original three-dimensional (3D) problem of Chaps.
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In this chapter, we present the classical (Kirchhoff-Love) theory of thin plates. A plate is a solid with one dimension -the thickness (h)- much smaller than the other two dimensions, and such that the mid-thickness surface is contained in a plane. We shall see that plate theory reduces the original three-dimensional (3D) problem of Chaps.
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The spheroidization of thin plates
Acta Metallurgica, 1989Abstract Under the influence of surface tension thin cylinders can disintegrate into rows of spheres. This process can be interpreted using Lord Rayleigh's perturbation theory. In this paper the spheroidization of plates is investigated. Considering thin finite and semifinite plates two models for the disintegration are proposed.
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