Tutorial 009 - Working with high-resolution images
3D GeniuX is an advanced tool for working at a high-resolution level starting from low-resolution images, because its interpolating 3D/2D algorithm is higher in quality to any bicubic filter contained in other popular image processing software.
Thus, we can use this software as a tool to enlarge our images.

The image used here by kind permission of Francesca Rossi (Drawing) and Erica Tonin (Colour) from Luce Digitale

ENLARGE AN IMAGE
   1.   Enter in the Project menu>New


   2.  In the New Project window set1280x1024 pixel resolution, click on “Load Image” and select in C:/Programs/3DGeniuX/Tutorials/009/640x480_originale.jpg

   NOTE: Lessons are located in the main folder where 3D GeniuX is installed, usually in C:/Programs/3DGeniuX/Tutorials
The video card and the screen should support a 1280x1024 resolution

          
With the above operation you have loaded the image 640x480_original.jpg with 640x480 pixel resolution into a project that is supporting a 1280x1024 resolution

   3.    Click on “Create”. The video image has a 1280x1024 resolution.

   4.    From Project menu>Export image and save the enlarged image.
In re-scaling the image, we encounter some limitations due to the video card capacity and the screen resolution. 3D GeniuX was not designed to be a re-scaling tool, therefore it has no specific functions for this kind of operation, This lesson was created mostly to show the high potential of this software also with high-resolution images. Let us see here how the program works.
 
ORIGINAL IMAGE before re-scaling (640x480 pixel)
ENLARGED BICUBIC IMAGE DETAIL (1280x1024 enlarged at a rate of 300%) obtained with the most popular graphical tools. Brighter parts have been created on earrings and face outline, and below the eyes.
See the entire image obtained with a BICUBIC scaling.
ENLARGED 2D/3D IMAGE DETAIL (1280x1024 enlarged at a rate of 300%)obtained with 3D GeniuX. There are no visible light effects
See the entire image obtained with 2D/3D GeniuX algorithm