Hyderabad Telangana, India

Vedula S Sandeep


Average Co-Inventor Count = 2.0

ph-index = 1

Forward Citations = 3(Granted Patents)


Company Filing History:


Years Active: 2016-2017

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4 patents (USPTO):

Title: Innovations by Vedula S Sandeep

Introduction

Vedula S Sandeep is a notable inventor based in Hyderabad, Telangana, India. He has made significant contributions to the field of combinatorial optimization, particularly in vehicle routing problems. With a total of 4 patents to his name, Sandeep continues to push the boundaries of innovation.

Latest Patents

One of his latest patents focuses on solving vehicle routing problems using evolutionary computing techniques. According to one exemplary embodiment, a method for solving combinatorial optimization problems is provided. The method includes receiving a plurality of problem instance parameters associated with a graph. It also involves determining if a dynamic path change indicator exists. The process includes initializing the graph based on the absence of the dynamic path change indicator. Furthermore, it entails inserting a placeholder node and at least one placeholder node edge based on the presence of the dynamic path change indicator. The method also includes reinitializing the graph with the inserted placeholder node and edge. Finally, it executes a hybrid algorithm on the initialized or reinitialized graph, which comprises an ant colony optimization algorithm and a genetic algorithm.

Career Highlights

Vedula S Sandeep is currently employed at International Business Machines Corporation (IBM). His work at IBM has allowed him to collaborate with other talented professionals in the field of technology and innovation.

Collaborations

One of his notable coworkers is Sanjay K Singh. Their collaboration has contributed to advancements in their respective fields.

Conclusion

Vedula S Sandeep is a prominent inventor whose work in vehicle routing problems showcases his innovative spirit and technical expertise. His contributions continue to influence the field of combinatorial optimization.

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