Controllability of mixed Volterra–Fredholm-type integro-differential inclusions in Banach spaces YK Chang, DN Chalishajar Journal of the Franklin Institute 345 (5), 499-507, 2008 | 58 | 2008 |
Existence and uniqueness results for boundary value problems of higher order fractional integro-differential equations involving gronwall's inequality in banach spaces DN Chalishajar, K Karthikeyan Acta Mathematica Scientia 33 (3), 758-772, 2013 | 47 | 2013 |
Controllability of second order impulsive neutral functional differential inclusions with infinite delay DN Chalishajar Journal of Optimization Theory and Applications 154 (2), 672-684, 2012 | 42 | 2012 |
Trajectory controllability of nonlinear integro-differential system DN Chalishajar, RK George, AK Nandakumaran, FS Acharya Journal of the Franklin Institute 347 (7), 1065-1075, 2010 | 38 | 2010 |
Exact controllability of the nonlinear third-order dispersion equation RK George, DN Chalishajar, AK Nandakumaran Journal of Mathematical Analysis and Applications 332 (2), 1028-1044, 2007 | 37 | 2007 |
Controllability of impulsive partial neutral funcional differential equation with infinite delay DN Chalishajar International Journal of Mathematical Analysis 5 (8), 369-380, 2011 | 32 | 2011 |
Controllability of mixed Volterra–Fredholm-type integro-differential systems in Banach space DN Chalishajar Journal of the Franklin Institute 344 (1), 12-21, 2007 | 32 | 2007 |
Approximate controllability of abstract impulsive fractional neutral evolution equations with infinite delay in Banach spaces DN Chalishajar, K Malar, K Karthikeyan Electron. J. Differ. Equ 2013 (275), 1, 2013 | 26 | 2013 |
Controllability of nonlinear integro-differential third order dispersion system DN Chalishajar Journal of Mathematical Analysis and Applications 348 (1), 480-486, 2008 | 26 | 2008 |
New analytical technique for solving a system of nonlinear fractional partial differential equations H Thabet, S Kendre, D Chalishajar Mathematics 5 (4), 47, 2017 | 24 | 2017 |
Some qualitative behavior of solutions of general class of difference equations O Moaaz, D Chalishajar, O Bazighifan Mathematics 7 (7), 585, 2019 | 23 | 2019 |
Existence, uniqueness and Ulam’s stability of solutions for a coupled system of fractional differential equations with integral boundary conditions D Chalishajar, A Kumar Mathematics 6 (6), 96, 2018 | 22 | 2018 |
Controllability of second order semi-linear neutral impulsive differential inclusions on unbounded domain with infinite delay in Banach spaces DN Chalishajar, FS Acharya Bulletin of the Korean Mathematical Society 48 (4), 813-838, 2011 | 22 | 2011 |
Boundary value problems for impulsive fractional evolution integrodifferential equations with Gronwall’s inequality in Banach spaces DN Chalishajar, K Karthikeyan Discontinuity, Nonlinearity, and Complexity 3 (1), 33-48, 2014 | 19 | 2014 |
Controllability of neutral impulsive differential inclusions with non-local conditions DN Chalishajar, FS Acharya Applied Mathematics 2 (12), 1486, 2011 | 17 | 2011 |
Controllability of damped second-order initial value problem for a class of differential inclusions with nonlocal conditions on noncompact intervals DN Chalishajar Applied Analysis And Differential Equations, 55-68, 2007 | 17 | 2007 |
A study of controllability of impulsive neutral evolution integro-differential equations with state-dependent delay in Banach spaces D Chalishajar, A Anguraj, K Malar, K Karthikeyan Mathematics 4 (4), 60, 2016 | 16 | 2016 |
Existence of fractional impulsive functional integro-differential equations in Banach spaces D Chalishajar, C Ravichandran, S Dhanalakshmi, R Murugesu Applied System Innovation 2 (2), 18, 2019 | 11 | 2019 |
Existence of mild solutions for fractional impulsive semilinear integro-differential equations in Banach spaces DN Chalishajar, K Karthikeyan, JJ Trujillo Communications on Applied Nonlinear Analysis 19 (4), 45, 2012 | 11 | 2012 |
Trajectory controllability of second order nonlinear integro-differential system: An analytical and a numerical estimation D Chalishajar, H Chalishajar Differential Equations and Dynamical Systems 23 (4), 467-481, 2015 | 10 | 2015 |