Bachelorarbeit, 2015
41 Seiten, Note: 1.0
This thesis aims to evaluate the performance of the SRS-12 algorithm on real-world image data, laying the groundwork for future research on image prediction. The SRS-12 algorithm is a method for finding approximate nearest neighbors that promises a small index and arbitrary approximation ratios while maintaining good theoretical guarantees.
The introduction presents the motivation behind the thesis, outlining the importance of finding similar points in various scientific and economic applications, particularly in the context of big data. It highlights the challenges associated with traditional nearest-neighbor search methods, especially in high-dimensional spaces. The chapter then introduces the SRS-12 algorithm and its potential benefits in addressing these challenges.
Chapter 2 provides a brief overview of approximate nearest-neighbor queries, exploring different approaches and advancements in index structures, accuracy requirements, and related work. Chapter 3 delves into the SRS-12 algorithm, explaining its core principles, variants, indexing techniques, and stopping conditions.
Chapter 4 focuses on the implementation and experimental evaluation of the SRS-12 algorithm. It details the implementation process, the datasets used, and the verification of the algorithm on the SIFT1M dataset. The chapter further explores the application of SRS-12 in block matching, analyzing the impact of parameter settings, computation time, and overall performance. It concludes by providing recommendations for optimal parameter settings.
Chapter 5 outlines potential future research directions, including the application of SRS-12 to image prediction, data reduction through object detection and background removal, optical flow analysis, and further optimizations to enhance the accuracy of the algorithm.
This thesis focuses on the SRS-12 algorithm, approximate nearest-neighbor queries, image data processing, block matching, parameter optimization, real-time applications, image prediction, and high-dimensional Euclidean space.
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