| About Lagrangian formulation of classical fields within Riemann-Liouville fractional derivatives D Baleanu, SI Muslih International Design Engineering Technical Conferences and Computers and …, 2005 | 307 | 2005 |
| The Hamilton formalism with fractional derivatives EM Rabei, KI Nawafleh, RS Hijjawi, SI Muslih, D Baleanu Journal of Mathematical Analysis and Applications 327 (2), 891-897, 2007 | 255 | 2007 |
| Hamiltonian formulation of systems with linear velocities within Riemann–Liouville fractional derivatives SI Muslih, D Baleanu Journal of Mathematical Analysis and Applications 304 (2), 599-606, 2005 | 222 | 2005 |
| On fractional Euler–Lagrange and Hamilton equations and the fractional generalization of total time derivative D Baleanu, SI Muslih, EM Rabei Nonlinear Dynamics 53, 67-74, 2008 | 122 | 2008 |
| A fractional Schrödinger equation and its solution SI Muslih, OP Agrawal, D Baleanu International Journal of Theoretical Physics 49, 1746-1752, 2010 | 112 | 2010 |
| Formulation of Hamiltonian equations for fractional variational problems SI Muslih, D Baleanu Czechoslovak Journal of Physics 55, 633-642, 2005 | 112 | 2005 |
| Riesz fractional derivatives and fractional dimensional space SI Muslih, OP Agrawal International Journal of Theoretical Physics 49, 270-275, 2010 | 93 | 2010 |
| Fractional Hamiltonian analysis of higher order derivatives systems D Baleanu, SI Muslih, K Taş Journal of Mathematical Physics 47 (10), 2006 | 90 | 2006 |
| Generalized variational calculus in terms of multi-parameters fractional derivatives OP Agrawal, SI Muslih, D Baleanu Communications in Nonlinear Science and Numerical Simulation 16 (12), 4756-4767, 2011 | 88 | 2011 |
| Fractional multipoles in fractional space SI Muslih, D Baleanu Nonlinear Analysis: Real World Applications 8 (1), 198-203, 2007 | 77 | 2007 |
| On fractional Schrödinger equation in α-dimensional fractional space R Eid, SI Muslih, D Baleanu, E Rabei Nonlinear Analysis: Real World Applications 10 (3), 1299-1304, 2009 | 64 | 2009 |
| Is gauge fixing of constrained systems necessary? SI Muslih, Y Guler | 54 | 1998 |
| A fractional Dirac equation and its solution SI Muslih, OP Agrawal, D Baleanu Journal of Physics A: Mathematical and Theoretical 43 (5), 055203, 2010 | 53 | 2010 |
| Hamiltonian formulation of classical fields within Riemann–Liouville fractional derivatives SI Muslih, D Baleanu, E Rabei Physica Scripta 73 (5), 436, 2006 | 51 | 2006 |
| Hamilton–Jacobi formulation of systems within Caputo's fractional derivative EM Rabei, I Almayteh, SI Muslih, D Baleanu Physica Scripta 77 (1), 015101, 2007 | 46 | 2007 |
| Quantization of parametrization-invariant theories SI Muslih Nuovo Cimento della Societa Italiana di Fisica [Sezione] B 115, 2000 | 45 | 2000 |
| Fractional Euler—Lagrange equations of motion in fractional space SI Muslih, D Baleanu Journal of Vibration and Control 13 (9-10), 1209-1216, 2007 | 42 | 2007 |
| Path integral quantization of electromagnetic theory SI Muslih Nuovo Cimento B Serie 115 (1), 7, 2000 | 41 | 2000 |
| Hamilton–Jacobi and fractional like action with time scaling MAE Herzallah, SI Muslih, D Baleanu, EM Rabei Nonlinear Dynamics 66, 549-555, 2011 | 39 | 2011 |
| Solutions of a Particle with Fractional δ-Potential in a Fractional Dimensional Space SI Muslih International Journal of Theoretical Physics 49, 2095-2104, 2010 | 36 | 2010 |
Dumitru BaleanuLebanese American University,Beirut, Professor at Institute of Space Sciences,BucharestBestätigte E-Mail-Adresse bei lau.edu.lb
