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Anupam Shukla

Researcher at Indian Institute of Information Technology and Management, Gwalior

Publications -  223
Citations -  2439

Anupam Shukla is an academic researcher from Indian Institute of Information Technology and Management, Gwalior. The author has contributed to research in topics: Artificial neural network & Motion planning. The author has an hindex of 22, co-authored 215 publications receiving 1896 citations. Previous affiliations of Anupam Shukla include Indian Institutes of Information Technology.

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Proceedings ArticleDOI

Robotic path planning using multi neuron heuristic search

TL;DR: Multi-Neuron Heuristic Search (MNHS) which is an advanced form of A* algorithm is used which has better capabilities to solve maze-like maps where the uncertainty is extremely high and when the robot enters into a highly chaotic area.
Book ChapterDOI

Modified A* Algorithm for Mobile Robot Path Planning

TL;DR: A modified A* algorithm is used for optimizing the path to minimize unnecessary stops and turns for mobile robots that cause acceleration and deceleration and consumes significant energy.
Proceedings ArticleDOI

Text-Dependent Multilingual Speaker Identification for Indian Languages Using Artificial Neural Network

TL;DR: An attempt is made to develop speaker identification system which is used to determine the identity of an unknown speaker among several speakers of known speech characteristics, from a sample of his or her voice.
Journal ArticleDOI

Multi-Robot Exploration in Wireless Environments

TL;DR: The purpose of the proposed Leader Follower Interaction Protocol is to reduce the total number of hop counts required for all transmissions between robot pairs, different from the centralized approach where the leader is a fixed base station.
Book ChapterDOI

Solving Travelling Salesman Problem Using Egyptian Vulture Optimization Algorithm – A New Approach

TL;DR: The results show that the Egyptian Vulture Optimization meta-heuristics has potential for deriving solution for the TSP combinatorial problem and it is found that the quality and perfection of the solutions for the datasets depend mainly on the number of dimensions when considerable for the same number of iterations.