- Haresh Kumar Jadav, Ranveer Singh, Vaneet Aggarwal βStronger Approximation Guarantees for Non-Monotone πΎ-Weakly DR-Submodular Maximizationβ AAMAS, 2026
- Priyanshu Pant, Surabhi Chakraborty, Ranveer Singh βA Permanental analog of Rank-Nullity Theorem for Symmetric Matricesβ STACS, 2026
- Hareshkumar Jadav, Mihir Patel, Samip Shah, Ranveer Singh and Harsh Talati βGenerating Constrained Lattice Paths in a Grid related to counting cyclesβ ICTCS, 2025
- Surabhi Chakrabartty and Ranveer Singh βPermanent as determinants for bipartite graphsβ ISSAC, 2025
- Abhinav Bitragunta, Hareshkumar Jadav, Ranveer Singh βCartesian Prime Graphs and Cospectral Familiesβ ISSAC, 2025
- Hareshkumar Jadav, Sreekara Madyastha, Rahul Raut, Ranveer Singh βStrengthening Wilfβs lower bound on clique number )β ISSAC, 2025
- Aman Singh, Shahid Shafi Dar, Ranveer Singh, Nagendra Kumar βA Hybrid Similarity-Aware Graph Neural Network with Transformer for Node Classificationβ Expert Systems with Applications (2025)
- Surabhi Chakrabartty and Ranveer Singh βPermanent of bipartite graphs in terms of determinantsβ IWOCA, 2025
- Hareshkumar, Sreekara Madyastha, Rahul Raut, Ranveer Singh. βGeneralizing Wilfβs inequality for strongly regular graphsβ MatTriadβ25 (2025)
- Hareshkumar Jadav, Ashita Gupta and Ranveer Singh βA construction of random bigraphs and their application to error correction codesβ J. Stat. Mech. 2025
- Ravindra B. Bapat, Ranveer Singh, and Hitesh Wankhede. βComputing the permanental polynomial of 4k-intercyclic bipartite graphsβ American Journal of Combinatorics (2024)
Hitesh Wankhede, Ranveer Singh. βA note on graphs with purely imaginary per-spectrumβ Applied Mathematics and Computation (2024)
Hitesh Wankhede, Ranveer Singh, RB Bapat. βPermanent of 4k-intercyclic graphsβ EUROCOMB (2023)
Pradumn Kumar Pandey, Ranveer Singh, AK Lal. βSRF: Random Expanders for Designing Scalable Robust and Fast Communication Networksβ IEEE Transactions on Circuits and SystemsβII: Express Briefs (2022)
Ranveer Singh, Naomi Shaked-Monderer, and Avi Berman. βA linear time algorithm for the nullity of vertex-weighted block graphs.β Discrete Applied Mathematics 2022.
Ankit Mishra, Ranveer Singh and Sarika Jalan. βOn the second largest eigenvalue of networks.β Applied Network Science 2022.
Pradumn Kumar Pandey, Ranveer Singh. βFast Average-consensus on Networks using Heterogeneous Diffusion.β IEEE Transactions on Circuits and SystemsβII: Express Briefs (2021)
Ranveer Singh. βPermanent, determinant, and rank of bi-block graphs.β Aequationes mathematicae 94, no. 1 (2020): 1-12.
Ranveer Singh. βParameterized complexity of determinant and permanent.β Theoretical Computer Science 845 (2020) 50-58
- Ranveer Singh, Cheng Zheng, Naomi Shaked-Monderer, and Abraham Berman. βNonsingular (vertex-weighted) block graphs.β Linear Algebra and its Applications 602 (2020): 138-156.
- Berman, Abraham, Naomi Shaked-Monderer, Ranveer Singh, and Xiao-Dong Zhang. βComplete multipartite graphs that are determined, up to switching, by their Seidel spectrum.β. Linear Algebra and its Applications 564 (2019): 58-71.
Ranveer Singh. βOn eigenvector structure of weakly balanced networks.β Physica A: Statistical Mechanics and its Applications 527 (2019): 121093.
Ranveer Singh, Naomi Shaked-Monderer, and Avi Berman. βLinear time algorithm to check the singularity of block graphs.β In Conference on Algorithms and Discrete Applied Mathematics, pp. 77-90. Springer, Cham, 2019.
Singh, Ranveer, and Ravindra B. Bapat. βB-Partitions, determinant and permanent of graphs.β Transactions on Combinatorics 7, no. 3 (2018): 37-54.
Joshi, Anoopa, Ranveer Singh, and Atul Kumar. βConcurrence and three-tangle of the graph.β Quantum Information Processing 17, no. 12 (2018): 327.
Ranveer Singh, and Ravindra B. Bapat. βOn characteristic and permanent polynomials of a matrix.β Special Matrices 5, no. 1 (2017): 97-112.
- Ranveer Singh, and Bibhas Adhikari. βMeasuring the balance of signed networks and its application to sign prediction.β Journal of Statistical Mechanics: Theory and Experiment 2017, no. 6 (2017): 063302.
