Bhawani Sankar Panda

dblp:38/1994 · also B. S. Panda 0001 · DBLP profile ↗
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63ranked-venue papers
40as first author
30since 2021 · last 2026
0000-0002-0721-5325ORCID · verified

Domains — the database's venue-derived domains; a paper can count in several

Theory of computation · 45 · 33 first-author · 22 since 2021Databases, data management, data science and information retrieval · 13 · 9 first-author · 5 since 2021Artificial intelligence and machine learning · 4 · 3 since 2021Systems, architecture and hardware · 4 · 4 first-authorApplied, interdisciplinary, general and emerging computing · 4 · 2 first-author · 2 since 2021Computer networks · 2 · 1 first-author
YearPublicationVenuePosition
2026 Algorithms and complexity of strongly stable non-crossing matchings
Sachin, Bhawani Sankar Panda
Discret. Appl. Math.2
2026 Corrigendum to "On the complexity of co-secure dominating set problem" [Inf. Process. Lett. 185 (2024) 106463]
Bhawani Sankar Panda, Soumyashree Rana, Sounaka Mishra
Inf. Process. Lett.1
2026 Bipartite domination in graphs: complexity and algorithms
Bhawani Sankar Panda, Subhasmita Joshi, Dalu Jacob
Theor. Comput. Sci.1
2025 On total chromatic number of complete multipartite graphs
Aseem Dalal, Bhawani Sankar Panda
Discret. Appl. Math.2
2025 Hardness and approximation results for some variants of Stable Marriage problem
Bhawani Sankar Panda, Sachin
Discret. Appl. Math.1
2025 Injective coloring of subclasses of chordal graphs
Bhawani Sankar Panda, Rumki Ghosh
Theor. Comput. Sci.1
2024 Total colorings of complete multipartite graphs using amalgamations
Aseem Dalal, Bhawani Sankar Panda, Christopher A. Rodger
Discret. Appl. Math.2
2024 On the complexity of co-secure dominating set problem
Bhawani Sankar Panda, Soumyashree Rana, Sounaka Mishra
Inf. Process. Lett.1
2023 Hardness results of global roman domination in graphs
Bhawani Sankar Panda, Pooja Goyal
Discret. Appl. Math.1
2023 Influence maximization in social networks using transfer learning via graph-based LSTM
Sanjay Kumar 0001, Abhishek Mallik, Bhawani Sankar Panda
Expert Syst. Appl.3
2023 Acyclic matching in some subclasses of graphs
Bhawani Sankar Panda, Juhi Chaudhary
Theor. Comput. Sci.1
2023 Complexity and algorithms for injective edge coloring of graphs
Priyamvada, Bhawani Sankar Panda
Theor. Comput. Sci.2
2023 Identifying Influential Nodes for Smart Enterprises Using Community Structure With Integrated Feature Ranking
abstract
Finding influential nodes reshuffles the very notion of linear paths in business processes and replaces it with networks of business value within a smart enterprise system. There are many existing algorithms for identifying influential nodes with certain limitations for applying in large-scale networks. In this article, we propose a community structure with integrated features ranking (CIFR) algorithm to find influential nodes in the network. First, we use the community detection algorithm to find communities in the system, and then we rank the nodes of network based on three factors, namely local ranking, gateway ranking, and community ranking, collectively termed as integrated features. Our algorithm intends to select influential nodes, which are both globally and locally optimal, leading to overall high information propagation. We perform the experimental results on total eight networks using various evaluation parameters. The obtained results validate superior performance against contemporary algorithms adding value to smart enterprises.
Sanjay Kumar 0001, Akshi Kumar 0001, Bhawani Sankar Panda
IEEE Trans. Ind. Informatics3
2022 On the Complexity of Minimum Maximal Acyclic Matchings
Juhi Chaudhary, Sounaka Mishra, Bhawani Sankar Panda
COCOON3
2022 Hardness results of global total k-domination problem in graphs
Bhawani Sankar Panda, Pooja Goyal
Discret. Appl. Math.1
2022 Influence maximization in social networks using graph embedding and graph neural network
Sanjay Kumar 0001, Abhishek Mallik, Anavi Khetarpal, Bhawani Sankar Panda
Inf. Sci.4
2022 Complexity and algorithms for neighbor-sum-2-distinguishing {1, 3}-edge-weighting of graphs
Bhawani Sankar Panda, Priyamvada
Theor. Comput. Sci.1
2022 Exact square coloring of certain classes of graphs: Complexity and algorithms
Priyamvada, Bhawani Sankar Panda
Theor. Comput. Sci.2
2022 Link prediction in complex networks using node centrality and light gradient boosting machine
Sanjay Kumar 0001, Abhishek Mallik, Bhawani Sankar Panda
World Wide Web3
2021 Hardness Results of Connected Power Domination for Bipartite Graphs and Chordal Graphs
Pooja Goyal, Bhawani Sankar Panda
COCOA2
2021 Hardness and Approximation Results of Roman {3}-Domination in Graphs
Pooja Goyal, Bhawani Sankar Panda
COCOON2
2021 IM-ELPR: Influence maximization in social networks using label propagation based community structure
Sanjay Kumar 0001, Lakshay Singhla, Kshitij Jindal, Khyati Grover, Bhawani Sankar Panda
Appl. Intell.5
2021 Preface: CALDAM 2018
Bhawani Sankar Panda, Subir Kumar Ghosh
Discret. Appl. Math.1
2021 Injective coloring of some subclasses of bipartite graphs and chordal graphs
Bhawani Sankar Panda, Priyamvada
Discret. Appl. Math.1
2021 Community detection in complex networks using network embedding and gravitational search algorithm
Sanjay Kumar 0001, Bhawani Sankar Panda, Deepanshu Aggarwal
J. Intell. Inf. Syst.2
2021 Modeling information diffusion in online social networks using a modified forest-fire model
Sanjay Kumar 0001, Muskan Saini, Muskan Goel, Bhawani Sankar Panda
J. Intell. Inf. Syst.4
2021 On the complexity of minimum maximal uniquely restricted matching
Juhi Chaudhary, Bhawani Sankar Panda
Theor. Comput. Sci.2
2021 Dominating induced matching in some subclasses of bipartite graphs
Bhawani Sankar Panda, Juhi Chaudhary
Theor. Comput. Sci.1
2021 Global total k-domination: Approximation and hardness results
Bhawani Sankar Panda, Pooja Goyal
Theor. Comput. Sci.1
2021 Differentiating-total domination: Approximation and hardness results
Bhawani Sankar Panda, Pooja Goyal, Dinabandhu Pradhan
Theor. Comput. Sci.1
2020 On the Complexity of Minimum Maximal Uniquely Restricted Matching
Juhi Chaudhary, Bhawani Sankar Panda
COCOA2
2020 Acyclic Matching in Some Subclasses of Graphs
Bhawani Sankar Panda, Juhi Chaudhary
IWOCA1
2020 Grundy coloring in some subclasses of bipartite graphs and their complements
Shaily Verma, Bhawani Sankar Panda
Inf. Process. Lett.2
2019 On partial Grundy coloring of bipartite graphs and chordal graphs
Bhawani Sankar Panda, Shaily Verma
Discret. Appl. Math.1
2019 Domination in some subclasses of bipartite graphs
Arti Pandey, Bhawani Sankar Panda
Discret. Appl. Math.2
2019 Computing a minimum paired-dominating set in strongly orderable graphs
Dinabandhu Pradhan, Bhawani Sankar Panda
Discret. Appl. Math.2
2018 Characterization and Recognition of Tree 3-Spanner Admissible Directed Path Graphs of Diameter Three
Bhawani Sankar Panda, Anita Das 0001
WG1
2017 Improved Energy-Efficient Target Coverage in Wireless Sensor Networks
Bhawani Sankar Panda, Bijaya K. Bhatta, Sambit Kumar Mishra
ICCSA (6)1
2017 Algorithmic aspects of open neighborhood location-domination in graphs
Bhawani Sankar Panda, Arti Pandey
Discret. Appl. Math.1
2016 Complexity of total outer-connected domination problem in graphs
Bhawani Sankar Panda, Arti Pandey
Discret. Appl. Math.1
2015 Algorithmic Aspects of Disjunctive Domination in Graphs
Bhawani Sankar Panda, Arti Pandey, Subhabrata Paul
COCOON1
2015 Hardness results, approximation and exact algorithms for liar's domination problem in graphs
Bhawani Sankar Panda, Subhabrata Paul, Dinabandhu Pradhan
Theor. Comput. Sci.1
2013 Liar's domination in graphs: Complexity and algorithm
Bhawani Sankar Panda, Subhabrata Paul
Discret. Appl. Math.1
2013 A linear time algorithm for computing a minimum paired-dominating set of a convex bipartite graph
Bhawani Sankar Panda, Dinabandhu Pradhan
Discret. Appl. Math.1
2013 A linear time algorithm for liar's domination problem in proper interval graphs
Bhawani Sankar Panda, Subhabrata Paul
Inf. Process. Lett.1
2012 Network lifetime maximising distributed forwarding strategies in ad hoc wireless sensor networks
abstract
The authors propose three variants of distributed and stateless forwarding strategies for wireless sensor networks, namely greedy minimum energy consumption forwarding protocol (GMFP), lifetime maximising GMFP (LM-GMFP) and variance minimising GMFP (VAR-GMFP), which aim at maximising the network lifetime while achieving a high forwarding success rate. GMFP selects a forwarding node that minimises per-packet energy consumption while maximising the forwarding progress. LM-GMFP extends the GMFP algorithm by also taking into account the remaining energy at the prospective one-hop forwarding nodes. In VAR-GMFP, on the other hand, the packet is forwarded to the next node that ensures a locally high mean and low variance of nodal remaining energy. Through simple probabilistic analysis the authors prove the intuition behind the optimum forwarding node selection for network lifetime maximisation. They then model the lifetime maximisation of a sensor network as an optimisation problem and compare the practical protocol-dependent network lifetime with the theoretical upper bound. Through extensive simulations the author demonstrate that the proposed protocols outperform the existing energy-aware protocols in terms of network lifetime and end-to-end delay.
Bighnaraj Panigrahi, Swades De, Bhawani Sankar Panda, Jean-Daniel Lan Sun Luk
IET Commun.3
2012 L(2,1)-labeling of dually chordal graphs and strongly orderable graphs
Bhawani Sankar Panda, Preeti Goel
Inf. Process. Lett.1
2012 Complexity of distance paired-domination problem in graphs
Gerard J. Chang, Bhawani Sankar Panda, Dinabandhu Pradhan
Theor. Comput. Sci.2
2011 L(2, 1)-labeling of perfect elimination bipartite graphs
Bhawani Sankar Panda, Preeti Goel
Discret. Appl. Math.1
2010 Energy-Efficient Greedy Forwarding Protocol for Wireless Sensor Networks
abstract
In a wireless sensor network, as the sensor nodes have limited energy, it is important to minimize nodal energy consumption due to message communication to extend the network lifetime. Existing forwarding protocols either do not consider network performance and energy saving jointly, or they are not distributed. In this paper, we propose a hybrid approach, called minimum consumption maximum remaining energy (MIN-MAX-E) forwarding, which combines minimum energy consumption of transmitter-receiver pair along with maximum remaining energy of the receiver in making a relay node selection decision. Extensive simulation studies show that the proposed algorithm offers a significantly improved energy saving performance with respect to the existing energy-aware approaches.
Bighnaraj Panigrahi, Swades De, Bhawani Sankar Panda, Jean-Daniel Lan Sun Luk
VTC Spring3
2010 Tree 3-spanners in 2-sep chordal graphs: Characterization and algorithms
Bhawani Sankar Panda, Anita Das 0001
Discret. Appl. Math.1
2010 Locally connected spanning trees in cographs, complements of bipartite graphs and doubly chordal graphs
Bhawani Sankar Panda, Dinabandhu Pradhan
Inf. Process. Lett.1
2009 Tree 3-spanners in 2-sep directed path graphs: Characterization, recognition, and construction
Bhawani Sankar Panda, Anita Das 0001
Discret. Appl. Math.1
2009 A parallel algorithm for generating bicompatible elimination orderings of proper interval graphs
Bhawani Sankar Panda, Sajal K. Das 0001
Inf. Process. Lett.1
2007 On tree 3-spanners in directed path graphs
abstract
Abstract A spanning tree T of a graph G is said to be a tree t‐spanner if the distance between any two vertices in T is at most t times their distance in G. While the complexity of the problem of recognizing whether a graph has a tree t‐spanner is known for any fixed t≠3, the case t = 3 is still open. H.‐O. Le and V. B. Le (1999, Networks, 34(2), 81‐87) have shown that every directed path graph admits a tree 3‐spanner by proposing an algorithm to construct a tree 3‐spanner of a given directed path graph. In this paper, we point out a flaw in their algorithm by producing a directed path graph for which their algorithm fails to produce a tree 3‐spanner although the graph admits a tree 3‐spanner. Furthermore, we show that directed path graphs need not admit tree 3‐spanners in general. Next, we show that directed path graphs of diameter two always admit tree 2‐spanners and hence tree 3‐spanners. Finally, we show that a tree 2‐spanner of a diameter two directed path graph can be constructed in linear time. © 2007 Wiley Periodicals, Inc. NETWORKS, Vol. 50(3), 203–210 2007
Bhawani Sankar Panda, Anita Das 0001
Networks1
2005 Parallel recognition algorithms for chordal_planar graphs and planar k-trees
Bhawani Sankar Panda, Sajal K. Das 0001
J. Parallel Distributed Comput.1
2004 A Linear Time Algorithm for Constructing Tree 4-Spanner in 2-Trees
Bhawani Sankar Panda, Anita Das 0001
CIT1
2003 A linear time recognition algorithm for proper interval graphs
Bhawani Sankar Panda, Sajal K. Das 0001
Inf. Process. Lett.1
2002 An Efficient Parallel Algorithm for Computing Bicompatible Elimination Ordering (BCO) of Proper Interval Graphs
Bhawani Sankar Panda, Sajal K. Das 0001
HiPC1
2001 An Efficient Algorithm for Computing Lower Bounds on Time and Processors for Scheduling Precedence Graphs on Multicomputer Systems
Bhawani Sankar Panda, Sajal K. Das 0001
HiPC1
2001 Parallel Algortithms for Hamiltonian 2-Separator Chordal Graphs
abstract
In this paper we propose a parallel algorithm to construct a one-sided monotone polygon from a Hamiltonian 2-sep chordal graph which takes O(log n) time and uses O(n) processors on a CREW PRAM model. We also propose parallel algorithms to recognize Hamiltonian 2-sep chordal graphs and to construct a Hamiltonian cycle in such a graph, which run in O(log/sup 2/ n) time using O(mn) processors on a CRCW PRAM model and O(log/sup 2/ n) time using O(m) processors on a CREW PRAM model, respectively.
Bhawani Sankar Panda, Vijay Natarajan, Sajal K. Das 0001
IPDPS1
1996 New Linear Time Algorithms for Generating Perfect Elimination Orderings of Chordal Graphs
Bhawani Sankar Panda
Inf. Process. Lett.1
1994 Recognition Algorithm for Intersection Graphs of Edge Disjoint Paths in a Tree
Bhawani Sankar Panda, Shreedhara Prasada Mohanty
Inf. Process. Lett.1