InverseFourierCoefficient (Fourier Series Package Symbol)

InverseFourierCoefficient[expr, n, t] gives the function of t whose Fourier exponential series representation has coefficients given by expr, where expr is a function of n.

Biharmonic (Vector Analysis Package Symbol)

Biharmonic[f] gives the biharmonic, \[Del]^4 f, of the scalar function f in the default coordinate system. Biharmonic[f, coordsys] gives the biharmonic of f in the coordinate ...

3DS (Mathematica Import/Export Format)

MIME types: application/x-3ds, image/x-3ds Autodesk 3DS file format. Scene description and 3D modeling format. Used for 3D modeling and animation. Native format of Autodesk ...

LWO (Mathematica Import/Export Format)

MIME type: image/x-lwo LightWave 3D object file format. Native format of the LightWave 3D rendering and animation software. LWO is an acronym for LightWave Object. Developed ...

PNG (Mathematica Import/Export Format)

Registered MIME type: image/png PNG raster image format. Commonly used for graphics and photographic images on the web. PNG is an acronym for Portable Network Graphics. ...

Assuming (Built-in Mathematica Symbol)

Assuming[assum, expr] evaluates expr with assum appended to $Assumptions, so that assum is included in the default assumptions used by functions such as Refine, Simplify, and ...

BSplineSurface (Built-in Mathematica Symbol)

BSplineSurface[array] is a graphics primitive that represents a non-uniform rational B-spline surface defined by an array of x, y, z control points.

ExponentialFamily (Built-in Mathematica Symbol)

ExponentialFamily is an option for GeneralizedLinearModelFit that specifies the exponential family for the model.

FindGeometricTransform (Built-in Mathematica Symbol)

FindGeometricTransform[pts_1, pts_2] finds a geometric transformation between two geometries pts_1 and pts_2, returning the alignment error together with the transformation ...

FourierCosTransform (Built-in Mathematica Symbol)

FourierCosTransform[expr, t, \[Omega]] gives the symbolic Fourier cosine transform of expr. FourierCosTransform[expr, {t_1, t_2, ...}, {\[Omega]_1, \[Omega]_2, ...}] gives ...