Definition, Betydelse, Synonymer & Anagram | Engelska ordet SPLINE

Definition av SPLINE

1. kurvlinjal
2. (mekanik) räffla på bomförband
3. (matematik) spline

Exempel på hur man kan använda SPLINE i en mening

• In the mathematical subfield of numerical analysis, a B-spline or basis spline is a spline function that has minimal support with respect to a given degree, smoothness, and domain partition.
• Non-uniform rational basis spline (NURBS) is a mathematical model using basis splines (B-splines) that is commonly used in computer graphics for representing curves and surfaces.
• Other widgets may be unique for a particular tool, such as edge controls to change the cone of a spotlight, points and handles to define the position and tangent vector for a spline control point, circles of variable size to define a blur filter width or paintbrush size, IK targets for hands and feet, or color wheels and swatches for quickly choosing colors.
• In the computer science subfields of computer-aided design and computer graphics, the term spline more frequently refers to a piecewise polynomial (parametric) curve.
• In the mathematical field of numerical analysis, spline interpolation is a form of interpolation where the interpolant is a special type of piecewise polynomial called a spline.
• In numerical analysis, a cubic Hermite spline or cubic Hermite interpolator is a spline where each piece is a third-degree polynomial specified in Hermite form, that is, by its values and first derivatives at the end points of the corresponding domain interval.
• It provides classes for common calculations on vectors, matrices and colors, calculating look-at and projection matrices, spline interpolations, and several more complicated tasks, such as compiling or assembling shaders used for 3D graphic programming, compressed skeletal animation storage and matrix stacks.
• Mathematically, the neighborhood of an extraordinary vertex (non-4-valent node for quad refined meshes) of a subdivision surface is a spline with a parametrically singular point.
• In mathematics, bicubic interpolation is an extension of cubic spline interpolation (a method of applying cubic interpolation to a data set) for interpolating data points on a two-dimensional regular grid.
• There are two common variations of a splined miter joint, one where the spline is long and runs the length of the mating surfaces and another where the spline is perpendicular to the joined edges.
• For reconstruction purposes, a variety of kernels are used, many of which can be interpreted as approximating the sinc function, either by windowing or by giving a spline approximation, either by cubics or higher order splines.
• In particular, he formulated a relatively fast and numerically stable algorithm for calculating the values of splines (used extensively in computer-aided design and computer graphics), and advocated for the formulation of spline functions in terms of the basis splines, or B-splines developed by Schoenberg and Curry.
• Orthogonal collocation differs from direct collocation in that it typically uses high-order splines, and each segment of the trajectory might be represented by a spline of a different order.
• The dovetail blade-root connection and the spline coupling of gas turbine aero engines experience fretting.
• More complex methods that interpolate independently within each color plane include bicubic interpolation, spline interpolation, and Lanczos resampling.
• 54:1 "Twin-Grip" limited slip differential using Dana internals, with outer wheel hubs attached through a spline and keyway system.
• Also recently, an efficient near-machine precision approximant, based on spline interpolations, has been proposed by Benítez and Montáns, where Matlab code is also given to generate the spline-based approximant and to compare many of the previously proposed approximants in all the function domain.
• Some notable tool functions include: walls, arcs, chamfers, fillets, spline curves, perpendiculars, and tangents.
• Model: Tools for creating spline, polygon, patch, and NURBS primitives (later releases also included Metaballs).
• These models and extensions to include moving average spline models are described in "Univariate Time Series Modelling and Forecasting using TSMARS: A study of threshold time series autoregressive, seasonal and moving average models using TSMARS".

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