Theory and Experiments on Chemical Instabilities.

Abstract

We are pleased to report extensive progress in a number of areas in thermodynamics kinetics, and stochastic theories in non-linear chemical reactions far from equilibrium. Research includes both theoretical and experimental studies. Specific areas of research include the following: (1) Thermodynamic and Stochastic Theory of Electrical Circuits; (2) Thermodynamic and Stochastic Theory for Non-equilibrium Systems with Multiple Reactive Intermediates: The Concept and Role of Excess Work; (3) The relation of Fluxes and forces to work in Nonequilibrium Systems; (4) Multiple Steady States in Coupled Flow Tank Reactors; (5) Thermodynamic and Stochastic Theory for Non-ideal Systems Far from Equilibrium; (6) Thermodynamic and Stochastic Theory of Reaction Diffusion Systems with Multiple Stationary States; (7) Stationary Probability Distribution Near Stable Limit Cycles Far from Hopf Bifurcation Points; (8) Fluctuation-dissipation Relations for Chemical Systems; (9) Thermodynamic and Stochastic Theory of Nonequilibrium systems: Fluctuation Probabilities and excess Work; (10) Thermodynamic and Stochastic Theory of Non-equilibrium Systems: A Lagrangian Approach to Fluctuations and Relation to excess work. Experiments on Relative Stability in the Bistable Multivariable Bromate-Ferroin Reaction. (AN)

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Document Details

Document Type
Technical Report
Publication Date
Sep 14, 1994
Accession Number
ADA290773

Entities

People

  • John Ross

Organizations

  • Stanford University

Tags

Communities of Interest

  • Energy and Power Technologies

DTIC Thesaurus Topics

  • Chemical Reaction Properties
  • Chemical Reactions
  • Chemistry
  • Circuits
  • Diffusion
  • Dissipation
  • Electrical Circuits
  • Equations
  • Kinetics
  • Networks
  • Physical Chemistry
  • Physics
  • Probability
  • Probability Distributions
  • Reaction Mechanisms
  • Steady State
  • Thermodynamics

Readers

  • Combustion science or combustion engineering.
  • Control Systems Engineering.
  • Mathematical Modeling and Probability Theory.