| Journal Articles |
| J. Venkatesan, S.Ganesan: A three-field local projection stabilized formulation for computations of Oldroyd-B viscoelastic fluid flows, Journal of Non-Newtonian Fluid Mechanics, (2018), 247, 90-106 |
| U. Wilbrandt, C. Bartsch, N. Ahmed, N. Alia, F. Anker, L. Blank, A. Caiazzo, S. Ganesan, S. Giere, G. Matthies, R. Meesala, A. Shamim, J. Venkatesan, V. John: ParMoon – A modernized program package based on mapped finite elements, Computers and Mathematics with Applications, (2017), 74, 74-88 |
| S. Ganesan, S.Srivastava: ALE-SUPG finite element method for convection-diffusion problems in time-dependent domains: Conservative form, Appl. Math. Comp., (2017), 303, 128 – 145 |
| S. Ganesan, S. Lingeshwaran: Galerkin finite element method for cancer invasion mathematical model, Computers and Mathematics with Applications, (2017), 73, 2603 – 2617 |
| S. Ganesan, S. Lingeshwaran: A biophysical model of tumor invasion, Communications in Nonlinear Science and Numerical Simulation, (2017), 46, 135 – 152 |
| S. Kumar, S. Ganesan: Numerical simulation of nanocrystal synthesis in a microfluidic reactor, Computers and Chemical Engineering, (2017), 96, 128 – 138 |
| B. Pal, S. Ganesan: Projection based variational multiscale method for incompressible Navier–Stokes equations in time-dependent domains, Int. J. Numer. Meth. Fluids, (2017), 84, 19 – 40 |
| J. Venkatesan, S. Rajasekaran, A. Das, S. Ganesan: Effects of temperature-dependent contact angle on the flow dynamics of an impinging droplet on a hot solid substrate, Int. J. Heat and Fluid Flow, (2016), 62, 282 – 298 |
| S.Mohapatra, S. Ganesan: A Non-Conforming Least Squares Spectral Element Formulation for Oseen Equations with Applications to Navier-Stokes Equations, Numerical Functional Analysis and Optimization, (2016), 37, 1295 – 1311 |
| S. Ganesan: Simulations of impinging droplets with surfactant-dependent dynamic contact angle. J. Comput. Phys., (2015), 301, 178 – 200 |
| S. Ganesan, J. Venkatesan, S. Rajasekaran: Modeling of the non-isothermal liquid droplet impact on a heated solid substrate with heterogeneous wettability. Int. J. Heat Mass Transfer, (2015), 88, 55 – 72 |
| B. Pal, S. Ganesan: A finite element variational multiscale method for computations of turbulent flow over an aerofoil. Int. J. Adv. Engg. Sci. Appl. Math., (2015), 7, 14 – 24 |
| F. Ankera, S. Ganesan, V. John, E. Schmeyer: A comparative study of a direct discretization and an operator-splitting solver for population balance systems. Computers & Chemical Engineering, (2015), 75, 95 – 104 |
| S. Ganesan, S. Rajasekaran, L. Tobiska: Numerical modeling of the non-isothermal liquid droplet impact on a hot solid substrate. Int. J. Heat Mass Transfer, (2014), 78, 670 – 687 |
| S. Ganesan: On the dynamic contact angle in simulation of impinging droplets with sharp interface methods. Microfluidics and Nanofluidics, Springer, (2013), 14, 615-625 |
| S. Ganesan, P. K. Yalavarthy: Modeling of Terahertz Heating Effects in Realistic Tissues. IEEE Journal of Selected Topics in Quantum Electronics (Issue on current trends in terahertz photonics and applications), 2013 19(1), pp.8400908 |
| S. Ganesan, L. Tobiska: Operator-splitting finite element algorithms for computations of high-dimensional parabolic problems. Appl. Math. Comp., (2013) 219, 6182 – 6196 |
| S. Ganesan: An operator-splitting Galerkin/SUPG finite element method for population balance equations: Stability and convergence. ESAIM: Mathematical Modelling and Numerical Analysis (M2AN), (2012) 46,46, 1447-1465 |
| S. Ganesan, L. Tobiska: Arbitrary Lagrangian-Eulerian finite-element method for computation of two-phase flows with soluble surfactants. J. Comput. Phys., (2012) 231 (9), 3685-3702 |
| M. Krasnyk, M. Mangold, S. Ganesan, L. Tobiska: Numerical reduction of a crystallizer model with internal and external coordinates by proper orthogonal decomposition. Chem. Eng. Sci., (2012) 70, 77-86 |
| S. Ganesan, L. Tobiska: An operator-splitting finite element method for the efficient parallel solution of multidimensional population balance systems. Chem. Eng. Sci., (2012) 69 (1), 59-68 |
| U. Kornek, F. Müller, K. Harth, A. Hahn, S. Ganesan, L. Tobiska, R. Stannarius: Oscillations of soap bubbles. New J. Phys., (2010) 12, 073031 |
| S. Ganesan, L. Tobiska: Stabilization by local projection for convection-diffusion and incompressible flow problems. J. Sci. Comput., (2010) 43 (3), 326-342 |
| S. Ganesan, L. Tobiska: A coupled arbitrary Lagrangian-Eulerian and Lagrangian method for computation of free surface flows with insoluble surfactants. J. Comput. Phys., (2009) 228 (8), 2859-287 |
| S. Hysing, S. Turek, D. Kuzmin, N. Parolini, E. Burman, S. Ganesan, L. Tobiska: Quantitative benchmark computations of two-dimensional bubble dynamics. Int. J. Numer. Meth. Fluids, (2009) 60, 1259-1288 |
| S. Ganesan, L. Tobiska: Modelling and simulation of moving contact line problems with wetting effects. Comput. Visual. Sci., (2009) 12, 329-336 |
| S. Ganesan, G. Matthies, L. Tobiska: Local projection stabilization of equal order interpolation applied to the Stokes problem. Math. of Comput., (2008) 77, 2039-2060 |
| S. Ganesan, L. Tobiska: An accurate finite element scheme with moving meshes for computing 3D-axisymmetric interface flows. Int. J. Numer. Meth. Fluids, (2008) 57(2), 119 – 138 |
| S. Ganesan, G. Matthies, L. Tobiska: On spurious velocities in flow problems with interfaces. Comput. Methods Appl. Mech. Engrg., (2007) 196, 1193 – 1202 |
| S. Ganesan, V. John: Pressure separation – a technique for improving the velocity error in finite element discretisations of the Navier-Stokes equations. Appl. Math. Comp., (2005) 165, 275 – 290 |