Langevin equation with two fractional orders

By S. C. Lim, Ming Li, L. Teo. 2008

170 citations recorded by the source corpus.

Subfields: Computer Networks and Communications, Modeling and Simulation, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/155ac946d1d8e4c84a5f71629161b6fead7bcbf7

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computer Networks and Communications

1. Bashir Ahmad
2. Vasily E. Tarasov

In Modeling and Simulation

1. Bashir Ahmad
2. Vasily E. Tarasov
3. Sotiris K. Ntouyas
4. Om Prakash Agrawal
5. Valentina V. Tarasova
6. Martin Ostoja-Starzewski
7. Jun Li
8. Ahmed Alsaedi

In Statistical and Nonlinear Physics

1. Bashir Ahmad
2. Vasily E. Tarasov
3. Om Prakash Agrawal
4. Dumitru Băleanu

Citations in the corpus

• Existence of solutions for fractional differential equations of order q∈(2,3] with anti-periodic boundary conditions (2010, background): “In view of the relations DIx(t) = x(t) and I Ix(t) = I q+px(t) for q,p > 0, x ∈ L(0,1) [9, 13, 16], we obtain x′(t) = ∫ t”
• Review of Some Promising Fractional Physical Models (2013, background): “We also can consider a general quantum analogs of fractional Langevin equation [121, 122, 123, 124, 125, 126, 127, 128, 129, 130] that can be connected with the quantum Brownian motion that is considered by Lindblad [138].”