On Clustering of DNA Sequence of Olfactory Receptors Using Scaled Fuzzy Graph Model. - Satya Ranjan Dash; Satchidananda Dehuri; Uma Kant Sahoo; Gi-Nam Wang (SocProS, 2012)

Usage of Fuzzy, Rough, and Soft Set Approach in Association Rule Mining. - Satya Ranjan Dash; Satchidananda Dehuri; Uma Kant Sahoo (Int. J. Artif. Life Res., 2012)

Interactions and Applications of Fuzzy, Rough, and Soft Set in Data Mining. - Satya Ranjan Dash; Satchidananda Dehuri; Uma Kant Sahoo (Int. J. Fuzzy Syst. Appl., 2013)

Scaled Fuzzy Graph for Cluster Analysis in DNA Sequence of Olfactory Receptors. - Satya Ranjan Dash; Satchidananda Dehuri; Uma Kant Sahoo (Int. J. Heal. Inf. Syst. Informatics, 2013)

Embeddings in Eulerian graceful graphs. - Siddani Bhaskara Rao; Uma Kant Sahoo (Australas. J Comb., 2015)

Burning Spiders. - Sandip Das 001; Subhadeep Ranjan Dev; Arpan Sadhukhan; Uma Kant Sahoo; Sagnik Sen 001 (CALDAM, 2018)

On bounds on bend number of classes of split and cocomparability graphs. - Dibyayan Chakraborty; Sandip Das 001; Joydeep Mukherjee; Uma Kant Sahoo (CoRR, 2018)

Bounds on the Bend Number of Split and Cocomparability Graphs. - Dibyayan Chakraborty; Sandip Das 001; Joydeep Mukherjee; Uma Kant Sahoo (Theory Comput. Syst., 2019)

Cycle stochastic graphs: Structural and forbidden graph characterizations. - Siddani Bhaskara Rao; Uma Kant Sahoo; V. Parameswaran (AKCE Int. J. Graphs Comb., 2020)

On Degree Sequences and Eccentricities in Pseudoline Arrangement Graphs. - Sandip Das 001; Siddani Bhaskara Rao; Uma Kant Sahoo (CALDAM, 2021)

Cops and Robber on some families of oriented graphs. - Sandip Das 001; Harmender Gahlawat; Uma Kant Sahoo; Sagnik Sen 001 (Theor. Comput. Sci., 2021)

Cops and Robber on Oriented Graphs with Respect to Push Operation. - Sandip Das 001; Harmender Gahlawat; Ashwin Ramgopal; Uma Kant Sahoo; Sagnik Sen 001 (CALDAM, 2023)

Triangle-free projective-planar graphs with diameter two: Domination and characterization. - Dibyayan Chakraborty; Sandip Das 001; Srijit Mukherjee; Uma Kant Sahoo; Sagnik Sen 001 (Discret. Appl. Math., 2023)