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Radii freeware
 

Radii

Blind detection of the number of sources with gerschgorin radii Let us assume the following MIMO model:Y(k)=HX(k)+Y(k)This file can detect the number of sources, i.e the size of the vector X(k) from the received signal Y(k). The noise is assumed spatially white and the number of receivers must be strictly greater than the number of sources. For algorithm... Platforms: Matlab


Added: May 10, 2013 | Visits: 428

Ellipsoid fit It needs a set of 3D points, equal radii constraints and orientation constraint to fit an ellipsoid into a 3D block object Requirements: - MATLAB 7.7 or higher Platforms: Windows, Mac, *nix, Matlab, BSD Solaris

License: Freeware Download (54): Ellipsoid fit Download

Added: June 30, 2013 | Visits: 213

loadAmiraMesh Loads the mesh data from an Amira 3D manipulation program. Amira is usually used to create morphological reconstructions of neurons.It uses Amira's mesh file format that looks like this:---------------------------# AmiraMesh 3D ASCII 2.0nVertices 4651nEdges 9302define Origins 125define... Platforms: Matlab

License: Freeware Size: 20.48 KB Download (44): loadAmiraMesh Download

Added: August 04, 2013 | Visits: 338

Ellipsoid fit Script It needs a set of 3D points, equal radii constraints and orientation constraint to fit an ellipsoid into a 3D block object Platforms: Matlab

License: Freeware Size: 10 KB Download (48): Ellipsoid fit Script Download

Released: January 08, 1999  |  Added: March 23, 2006 | Visits: 2.685

MultiPass Instance Learning MPIL is an instance-based learning system , which utilizes two models for creating neighborhoods. The first model places a single neighborhood sphere (based on Euclidean distance measure) around an instance, and is in nature similar to the nearest neighbor classifier, except that it removes... Platforms: Windows

License: Freeware Size: 125 KB Download (547): MultiPass Instance Learning Download

Added: August 09, 2010 | Visits: 1.063

PDL::Transform::Cartography PDL::Transform::Cartography Perl module contains useful cartographic projections. SYNOPSIS # make a Mercator map of Earth use PDL::Transform::Cartography; $a = earth_coast(); $a = graticule(10,2)->glue(1,$a); $t = t_mercator; $w = pgwin(xs); $w->lines($t->apply($a)->clean_lines());... Platforms: *nix

License: Freeware Size: 2.1 MB Download (103): PDL::Transform::Cartography Download

Added: March 21, 2010 | Visits: 1.037

libAfterImage libAfterImage is a small, fast, and powerful library for high-quality image manipulation. libAfterImage is a generic image manipulation library. It was initially implemented to address AfterStep Window Managers needs for image handling, but it evolved into extremely powerfull and flexible... Platforms: *nix

License: Freeware Size: 1.1 MB Download (96): libAfterImage Download

Released: August 25, 2012  |  Added: August 25, 2012 | Visits: 211

Displaperture Displaperture brings back rounded screen corners to Mac OS X 10.5 "Leopard". Choose the corners you want rendered as round, choose their radii, and enjoy CRT nostalgia. Platforms: Mac

License: Freeware Size: 102.4 KB Download (57): Displaperture Download

Added: March 29, 2013 | Visits: 489

Geodetic Toolbox A collection of geodetic functions that solve a variety of problems in geodesy. Supports a wide range of common and user-defined reference ellipsoids. Most functions are vectorized. Functions include:Angle Conversions deg2rad - Degrees to radians dms2deg - Degrees,minutes,seconds to degrees... Platforms: Matlab

License: Freeware Size: 40.96 KB Download (46): Geodetic Toolbox Download

Added: July 15, 2013 | Visits: 301

Minimum Volume Enclosing Ellipsoid [A , c] = MinVolEllipse(P, tolerance)Finds the minimum volume enclosing ellipsoid (MVEE) of a set of data points stored in matrix P. The following optimization problem is solved:minimize log(det(A))s.t. (P_i - c)'*A*(P_i - c) Platforms: Matlab

License: Freeware Size: 10 KB Download (42): Minimum Volume Enclosing Ellipsoid Download

Added: May 27, 2013 | Visits: 442

Euclidian projection on ellipsoid and conic Find the projection of point P in R^n on the ellipsoidE = { x = x0 + U*(z.*radii) : |z| = 1 }, where U is orthogonal matrix of the orientation of E, radii are the axis lengths, and x0 is the center.Or on generalized conic E = { x : x'*A*x + b'*x + c = 0 }.The projection is the minimization... Platforms: Matlab

License: Freeware Size: 30.72 KB Download (44): Euclidian projection on ellipsoid and conic Download