SUBMITTED
PUBLISHED
26. Structure of the active Fokker-Planck equation
P. Herrera (PhD student) and M. Sandoval (2024) Physical Review E 109, 014140 |
25. Stiffening and dynamics of a two-dimensional active elastic solid
M. Sandoval (2023) Soft Matter |
24. Free and enclosed inertial active gas
M. Sandoval (2023) Soft Matter |
23. Minimal model of an active solid deviates from equilibrium mechanics.
M. Sandoval (2022) European Journal of Physics B Arxiv file |
22. Trapped active toy robots: theory and experiment
C.Tapia-Ignacio (Postdoc) and L. L. Gutierrez-Martinez (Master student) and M. Sandoval (2021) Journal of Statistical Mechanics: Theory and Experiment. |
21. Maxwell-Boltzmann velocity distribution for noninteracting
active matter Herrera P. (Master student) and Sandoval M. (2021). Physical Review E. I103, 012601. |
20. Inertial effects on trapped active matter
L. L. Gutierrez (Undergrad student) and M. Sandoval (2020) Journal of Chemical Physics,153, 044906 |
19. Pressure and diffusion of active matter with inertia
M. Sandoval (2020) Physical Review E, 101, 012606. |
18. Homotopy analysis method applied to active Brownian motion
Apaza L. (PhD student) and M. Sandoval (2020) Physical Review E |
17. One-dimensional displacement of active matter on curved substrates
Herrrera P. (Undergraduate student) and Apaza L. (PhD student) and Sandoval M. (2019) Mol. Phys. |
16. Radial and topological interactions generate dynamic emergence Sandoval M. and M. Berrondo (2019) Physica D |
15. Active matter on Riemannian manifolds.
Apaza L. (PhD student) and Sandoval M. (2018) Soft Matter, 14, 9928-9936. |
14. Self-driven particles in linear flows and trapped in a harmonic potential Sandoval M., Hidalgo J. (Master's student) and Jimenez J. I. (2018) Physical Review E, 97,032603. |
13. Brownian self-driven particles on the surface of a sphere.
Apaza L. (PhD student) and Sandoval M. (2017) Physical Review E. 96, 022606 |
12. Ellipsoidal Brownian self-driven particles in a magnetic field
Fan L., Pak O. and Sandoval M. (2017). Physical Review E. 95, 032605 |
11. Ballistic behavior and trapping of self-driven particles in a Poiseuille flow
Apaza L. (Master's student) and Sandoval M. (2016). Physical Review E. 93, 062602 |
10. Two-dimensional motion of Brownian swimmers in linear flows
Sandoval M. and Jimenez A. (Undergraduate student). (2016). Journal of Biological Physics, 42,199. |
9. Magnetic field effect on charged Brownian swimmers
Sandoval M., Velasco R. M and Jimenez J. I. (2016). Physica A, 442, 321. |
8. Defining Emergence: Learning from Flock Behavior
Berrondo M. and Sandoval M. (2016). Complexity, 21, 69-78. |
7. Smoluchowski diffusion equation for active Brownian swimmers.
Sevilla F. and Sandoval M. (2015). Physical Review E. 91, 052150 |
6. Confinement and interaction effects on the diffusion of passive particles.
A. Gonzales, E. Diaz, M. Sandoval, M. A. Chavez and J. A. Moreno-Razo (2015). Selected Topics of Computational and Experimental Fluid Mechanics |
5. Effective diffusion of confined active Brownian swimmers.
Sandoval M. and Dagdug L. (2014). Physical Review E. 90, 062711. (Editors’ suggestion) |
4. Stochastic dynamics of active swimmers in linear flows.
Sandoval M., Navaneeth K. M., Ganesh S. and Lauga E. (2014). Journal of Fluid Mechanics. 87, 50–70. |
3. Anisotropic effective diffusion of torqued swimmers.
Sandoval M. (2013). Physical Review E. 87, 032708. |
2. Extension of the Prandtl-Batchelor theorem to three-dimensional flows slowly varying in one direction.
Sandoval M. and Chernyshenko S. (2010). Journal of Fluid Mechanics. 654, 351–361 |
1. Heat transfer with a step in surface temperature.
Sandoval M. and Trevino C. (2008). Journal of Thermophysics and Heat Transfer. 22, 118--121. |