| Sl. No. |
Name of the Authors |
Title of the paper |
Volume and Page Numbers |
Year |
| 1 |
B. N. Veena, P. G. Siddheshwar |
Linear and non-linear stability analyses of Rayleigh-Bénard convection in water–copper and water–alloy nanoliquids |
43,7229-7236 |
2022 |
| 2 |
P. G. Siddheshwar, B. N. Veena |
Study of Natural Convection with Local Thermal Non Equilibrium Effects in Nanoliquid-Saturated Low Porosity Enclosures |
8,22 |
2022 |
| 3 |
M. Naik, C. Baishya, P. Veeresha, D. Baleanu |
Design of a fractional-order atmospheric model via a class of ACT-like chaotic system and its sliding mode chaos control |
33 |
2023 |
| 4 |
M. K. Naik, C. Baishya, P. Veeresha |
A chaos control strategy for the fractional 3D Lotka–Volterra like attractor |
211, 1-22 |
2023 |
| 5 |
C. Baishya, P. Veeresha |
Analysis of a fractional stage-structured model with Crowley–Martin type functional response by Lagrange polynomial based method |
149-180 |
2023 |
| 6 |
K. Bijapur, S. Mandal, P. G. Siddheshwar, S. Bose, G. Hegde |
Experimental investigation of a biomass-derived nanofluid with enhanced thermal conductivity as a green, sustainable heat-transfer medium and qualitative comparison via … |
6, 4944-4955 |
2024 |
| 7 |
P. G. Siddheshwar, S. Manjunath, S. M. Subodha |
Effect of homogeneous chemical reaction on the dispersion of a solute in a three–dimensional flow of a Newtonian liquid through a porous medium |
211, 114-123 |
2024 |
| 8 |
A. Kumar, D. Bhargavi, P. G. Siddheshwar |
Magnetohydro-convective instability in a saturated Darcy–Brinkman medium with viscous dissipation |
97107 |
2024 |
| 9 |
K. Dev, O. P. Suthar, P. G. Siddheshwar |
Brinkman–Bénard convection in a box with temperature modulation |
36 |
2024 |
| 10 |
B. N. Veena, P. G. Siddheshwar |
Energy Stability Analysis of Rayleigh-Bénard-Marangoni Convection in Homogeneous and Heterogeneous Nanoliquids |
13, 1177-1191 |
2024 |
| 11 |
T. N. Sakshath, P. G. Siddheshwar |
Exploration of the effects of anisotropy and rotation on Rayleigh–Bénard convection of nanoliquid-saturated porous medium using general boundary conditions |
45, 2368103 |
2024 |
| 12 |
B. Baishya, P. Veeresha |
Fractional approach for Belousov-Zhabotinsky reactions model with unified technique |
10, 295-311 |
2024 |
| 13 |
Chandrali Baishya, Sindhu J Achar, P. Veeresha |
An application of the Caputo fractional domain in the analysis of a COVID-19 mathematical model |
255-283 |
2024 |
| 14 |
C. V. D. Kumar, D. G. Prakasha, P. Veeresha, M. Kapoor |
A homotopy-based computational scheme for two-dimensional fractional cable equation |
38, 2450292 |
2024 |
| 15 |
K. Bijapur, S. Mandal, P. G. Siddheshwar, S. Bose, G. Hegde |
Unlocking efficiency: experimental and theoretical insights into biomass-derived carbon nanofluids with enhanced thermal conductivity |
17, 10239-10249 |
2025 |
| 16 |
P. G. Siddheshwar, R. Nandal |
Linear and energy stability analyses of onset of Darcy-Bénard convection due to combustion |
35, 119-139 |
2025 |
| 17 |
S. M. Bhavyashree, R. Ragoju, G. S. Reddy, P. G. Siddheshwar |
Soret-driven thermosolutal convection in bidispersive porous medium with vertical throughflow |
37 |
2025 |
| 18 |
T. N. Sakshath, M. Narayana, P. G. Siddheshwar, M Shekar |
Effect of General Boundary Conditions on the Brinkman-Bénard Convection of a Newtonian Nanoliquid Using Local Thermal Non-Equilibrium Model |
14, 59-68 |
2025 |
| 19 |
P. G. Siddheshwar, A. Suresh, M. S. J. Kumar |
Rheostatic effect of a magnetic field on the onset of chaotic and periodic motions in a five-dimensional magnetoconvective Lorenz system |
192, 116020 |
2025 |
| 20 |
B. Mathapati, R. Ragoju, G. S. Reddy, P. G. Siddheshwar |
Global stability analysis of thermofluid convection in an inclined porous layer with viscous dissipation, throughflow, and local thermal non-equilibrium effects |
37 |
2025 |
| 21 |
K. Bijapur, P. G. Siddheshwar, S. Bose, G. Hegde |
Effects of Dispersion on Thermal Conductivity and Viscosity in Biomass‐Based Nano Systems |
90, e202500100 |
2025 |
| 22 |
A. Kumar, D. Bhargavi, P. K. Mourya, P. G. Siddheshwar |
Viscosity dissipation and Brinkman–Bénard convection with thermal anisotropy: stability studies in both linear and nonlinear |
140, 833 |
2025 |
| 23 |
P. G. Siddheshwar, V. V. Revankar, M. S. J. Kumar |
Linear and weakly nonlinear stability analyses of Darcy Bénard convection with feedback control |
15, 36964 |
2025 |
| 24 |
C. Baishya, P. Veeresha |
Analysis of the chaotic behavior of a fractional biological system: chaos control via a novel numerical method |
279-306 |
2025 |
| 25 |
M. K. Naik, C. Baishya, R. N. Premakumari, P. Veeresha |
Exploring ocean pH dynamics via a mathematical modeling with the Caputo fractional derivative |
11, 421-437 |
2025 |
| 26 |
B. Praveenkumar, P. Veeresha |
Chaos and control in a fractional-order financial model: a non-local dynamical approach |
13, 360 |
2025 |
| 27 |
V. S. M. Namboothiri, P. Veeresha, K. Sherly |
A novel mathematical investigation of carbon emissions, economic growth, carbon taxation and renewable energy dynamics: stability analysis and forecasting |
99, 155 |
2025 |
| 28 |
G. Jayalatha, R. Prakash, P. G. Siddheshwar, G. N. Sekhar |
Nonlinear stability and dynamics of Rayleigh–Bénard convection in variable viscosity ferromagnetic liquids |
141, 289 |
2026 |
| 29 |
S. Sindhu, P. G. Siddheshwar |
Flow and heat transmission analysis of Rayleigh-Bénard convection driven by newtonian fluid with colloidal suspension |
3444, 020019 |
2026 |
| 30 |
K. M. Lakshmi, P. G. Siddheshwar |
Study of Darcy-Bénard convection of alloy nanoliquid/nanoliquid saturated porous medium using heatlines appraoch |
3444, 020017 |
2026 |
| 31 |
A. Chakraborty, P. Veeresha, A. Trounev, D. Jana |
A Three‐Species Model With Predator‐Taxis Sensitivity: Hopf Bifurcation and Active Control Stabilization |
49, 2358-2370 |
2026 |
