Diffusion Under Confinement A Journey Through Counterintuition /

This book offers the reader a journey through the counterintuitive nature of Brownian motion under confinement. Diffusion is a universal phenomenon that controls a wide range of physical, chemical, and biological processes. The transport of spatially-constrained molecules and small particles is ubiq...

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Autors principals: Dagdug, Leonardo (Autor), Peña, Jason (Autor), Pompa-García, Ivan (Autor)
Autor corporatiu: SpringerLink (Online service)
Format: Electrònic eBook
Idioma:anglès
Publicat: Cham : Springer International Publishing : Imprint: Springer, 2024.
Edició:1st ed. 2024.
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Accés en línia:https://doi.org/10.1007/978-3-031-46475-1
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Taula de continguts:
  • Chapter 1: History of Brownian Motion in a Nutshell
  • Chapter 2: The Random Elevator Game
  • Chapter 3: Solution of the Diffusion Equation in Free Space
  • Chapter 4: Solution of the Diffusion Equation in Free Space
  • Chapter 5: Diffusion Between Two Targets
  • Chapter 6: Diffusion in the Presence of a Force Field
  • Chapter 7: Trapping Particles Influenced by External Forces
  • Chapter 8: Splitting and Breaking Brownian Pathways: Conditional Processes
  • Chapter 9: Diffusion With Stochastic Resetting
  • Chapter 10: Diffusion With Stochastic Resetting
  • Chapter 11: Diffusion With Stochastic Resetting
  • Chapter 12: Two-Dimensional Systems
  • Chapter 13: Reaction-Diffusion Equations
  • Chapter 14: Three-dimensional Systems
  • Chapter 15: Trapping Rate Coefficient
  • Chapter 16: Trapping Rate Coefficient
  • Chapter 17: Fick-Jacobs 1D Reduction
  • Chapter 18: Zwanzig 1D Reduction
  • Chapter 19: Reguera and Rubi Kinetic Equation
  • Chapter 20: Kalinay and Percus Projection Method
  • Chapter 21: External Transverse Field: 2D Narrow Channel
  • Chapter 22: Periodical Systems
  • Chapter 23: Active Brownian Particles
  • Chapter 24: Diffusion in Narrow Channels Embedded on Curved Manifolds
  • Chapter 25: Representation of a Channel as a Tubular Manifold: Frenet-Serret Moving Frame.