Results 261 to 270 of about 7,166,002 (313)
Some of the next articles are maybe not open access.
Generic Bistability in Creased Conical Surfaces
Physical Review Letters, 2015The emerging field of mechanical metamaterials has sought inspiration in the ancient art of origami as archetypal deployable structures that carry geometric rigidity, exhibit exotic material properties, and are potentially scalable. A promising venue to introduce functionality consists in coupling the elasticity of the sheet and the kinematics of the ...
Lechenault, Frédéric, Adda-Bedia, M.
openaire +3 more sources
Directional curvatures in a conic surface
Applied Optics, 1984Calcul des courbures sagittales et tangentielles des surfaces coniques (surfaces aspheriques)
C, Menchaca, D, Malacara
openaire +2 more sources
Conic constant and paraxial radius of curvature measurements for conic surfaces
Applied Optics, 1986From a set of previously derived equations for conic surfaces, we derived another set of equations from which the conic constant k and the paraxial radius of curvature r can be obtained, if at least three values of the longitudinal aberration X and their corresponding angles θ of the normals to the surface are measured. The procedure is useful when the
J R, Díaz-Uribe, A, Cornejo-Rodriguez
openaire +2 more sources
Leidenfrost phenomenon on conical surfaces
Physical Review Fluids, 2016Experiments on leidenfrost dynamics of water deposited in conical bowls reveal a maximum evaporation time for a given angle of confinement. The drop profile is numerically computed and the different observed regimes are explained as a result of two mechanisms of vapor release: chimneys, suppressed when confinement increases, and lateral flow along the ...
S. Hidalgo-Caballero +2 more
openaire +1 more source
FAUST: generation of conic surfaces
Optical Fabrication and Testing, 1996The method FAUST (Fabrication of Aspherical Ultraprecise Surfaces using a Tube) has been described in a separate paper [Fäh95]: a modified curve generator, which uses a tubular element with a non-circular cross-section, applies loose abrasive ductile grinding with subsequent bowl feed polishing and is employed for the generation of rotationally ...
O.W. Fähnle +3 more
openaire +1 more source
Tangent Conics at Quartic Surfaces and Conics in Quartic Double Solids
Mathematische Nachrichten, 2000The abstract: For a quartic double solid \(Z @>\varphi>> \mathbb{P}^3\) we study the parameter space of conics (i.e. of smooth rational curves \(C\subset Z\) such that \(C\cdot \varphi^* {\mathcal O}_{\mathbb{P}^3} (1)=2)\). This parameter space is naturally fibred (with disconnected fibres) over \(\check \mathbb{P}^3\).
openaire +2 more sources
Approximating ocular surfaces by generalised conic curves
Ophthalmic and Physiological Optics, 2006AbstractMost of the optical models of the human eye use simple conic functions to represent its individual components such as corneal surfaces and the surfaces of the crystalline lens. Although a conic function provides an acceptable approximation for most anatomical eye surfaces, it also leads to a simple optical analysis of the whole eye system.
Kasprzak, Henryk, Iskander, Robert
openaire +3 more sources
Metric aspects of conic surfaces
Frontiers of Mathematics in China, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +2 more sources
Bioinspired Janus Textile with Conical Micropores for Human Body Moisture and Thermal Management
Advances in Materials, 2019Excessive sweat secreted from the skin often causes undesired adhesion from wetted textiles and cold sensations. Traditional hydrophilic textiles such as cotton can absorb sweat but retain it. A hydrophobic/superhydrophilic Janus polyester/nitrocellulose
Bing Dai +7 more
semanticscholar +1 more source
2001
If we think of lines, planes and general affine subspaces as sets of points satisfying a linear equation then circles and spheres are examples of sets of points which satisfy a quadratic equation. The solutions to a quadratic equation in the plane are calledconic sectionsor conics for short.
openaire +1 more source
If we think of lines, planes and general affine subspaces as sets of points satisfying a linear equation then circles and spheres are examples of sets of points which satisfy a quadratic equation. The solutions to a quadratic equation in the plane are calledconic sectionsor conics for short.
openaire +1 more source

