Category/Printing/gnome
From Free Software Directory
Broaden your selection: Category/Printing
Category/Printing
gnome (4)
- Gcover
- Gcover is application for GNOME to create CD Covers. This is not a Front-End.
- Gimp-print
- Gimp-Print is a suite of printer drivers that may be used with most common *NIX print spooling systems, including CUPS, lpr, LPRng, or others. These drivers provide high quality printing for *NIX and GNU systems, and can be used for many of the most demanding printing tasks. See http://gimp-print.sourceforge.net/p_Supported_Printers.php3 for a full list of supported printers.
- Gnome-print
- 'gnome-print' is an API that implements the Postscript imaging model. applications. There are two extensions to the Postscript imaging model support gnome-print: Alpha channel support and anti-aliasing. 'gnome-print' includes a rasterizing engine that transforms the requests into bitmaps for native drivers. Various drivers are provided underneath this API; the current version of GNOME print ships with a Postscript driver, a PDf driver, a metafile driver used mostly for compound documents, and a generic bitmap driver. Other featrues include a Gtk+ based printer dialog box that can be customized by apps, and a consisten print preview system.
- GtkLP for CUPS
- GTK LP for CUPS is a frontend for the lpr that comes with CUPS. It is written to make it easy to use nearly all the options from CUPS without knowing them by name. For print-admins, there is also an pretty simple queue tool implemented.
Permission is granted to copy, distribute and/or modify this document under the terms of the GNU Free Documentation License, Version 1.3 or any later version published by the Free Software Foundation; with no Invariant Sections, no Front-Cover Texts, and no Back-Cover Texts. A copy of the license is included in the page “GNU Free Documentation License”.
The copyright and license notices on this page only apply to the text on this page. Any software described in this text has its own copyright notice and license, which can usually be found in the distribution itself.