scholarly journals Computationally Efficient Image Mosaicing Using Spanning Tree Representations

Author(s):  
Nikos Nikolaidis ◽  
Ioannis Pitas

In this paper, we propose to stitch multiple images using the technique of homography estimation. Firstly, Sorting the images,then computing pairwise homography between the images and then by performing image blending the objective is achieved.Then a novel decision fusion framework based on spanning tree and exif data to obtain the order of images is proposed. After the order of images are obtained, to estimate the pairwise projective homographies between the images is done. Then we warp the images according to the computed homography. The warped images later undergo feathering and laplacian blending in order to obtain seamless stitching.


2018 ◽  
Vol 6 (1) ◽  
pp. 1-8
Author(s):  
Sarabpreet Kaur ◽  
Jyoti Patel

Image mosaicing is the process of joining small images of the same scene which may be clicked at different times, with different cameras, or illumination variation and produce the image with bigger field of view. The leading contribution of the paper lies in the primary detection of features using SURF which completely works in the spatial domain. For image registration frequency based approach has been used. The proposed approach is global, has robustness to noise and is computationally efficient.


2015 ◽  
Vol 19 (6) ◽  
pp. 112-126
Author(s):  
N. F. Dyshkant

We study some problems of nodes localization in a Delaunay triangulation and problem-solving procedures. For the problem of the set of nodes the computationally efficient approach that uses Euclidean minimum spanning tree of Delaunay triangulation is proposed. Efficient estimations for computational comlexity of the proposed methods in the average and in the worst cases are proved.computational geometry, geometric search, Delaunay triangulation, merging of overlapping triangulations, unregular discrete mesh, computational complexity


2020 ◽  
Author(s):  
E Bori ◽  
A Navacchia ◽  
L Wang ◽  
L Duxbury ◽  
S McGuan ◽  
...  

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