An 80-reaction, 26-species mechanistic model of the oscillatory Belousov-Zhabotinsky (BZ) reaction recently introduced by Gybgyi, Turhnyi and Field (GTF model) is analyzed in this work. Major reaction interactions within the large mechanism are revealed, and by reaction rate sensitivity analysis redundant species and reactions are identified. Removal of these results in a 42-reaction, 22-species mechanism that quantitatively agrees with the original model in three test simulations. This mechanism was further simplified to 3-variable (HBr02, B r, Ce(1V)) skeleton models that are oscillatory under the conditions where the transient oscillations appear in the batch simulations. Two such models are put forward that oscillate without any change ...
In this survey paper, we begin with a brief history of the celebrated Belousov-Zhabotinskii (BZ) rea...
It has been reported that in Belousov-Zhabotinskii reaction systems having mixed organic substrate, ...
Many real world problems can be modeled using ordinary differential equations (ODEs). An example is ...
In the already proposed model of the Belousov-Zhabotinsky reaction with the Br(2)O species as interm...
By numerical calculations based on our previously proposed model with Br2O intermediate species we w...
New experimental results on the oscillatory dynamics of the radical-controlled Belousov−Zhabotinsky ...
AbstractChemical oscillators are open systems characterized by periodic variations of some reaction ...
The goal of this Honors Project is to explore and rediscover, from scratch, some aspects of what the...
The oscillations of the Belousov-Zhabotinskii reaction in a batch reactor vanish due to the consumpt...
The influence of the initial malonic acid concentration [MA](0) (8.00 x 10(-3) LT = [MA](0) LT = 4...
Considerable interest in oscillating reactions has been generated by the large number of such proces...
Several known models of the Belousov-Zhabotinski (BZ) reaction and their use for the numerical Simul...
We have studied the behavior of phase response curves of different oscillatory states in a Belousov-...
Many real world problems can be modeled using ordinary differential equations (ODEs). An example is ...
The kinetic investigations of the malonic acid decomposition (8.00 x 10(-3) mol dm(-3) a parts per t...
In this survey paper, we begin with a brief history of the celebrated Belousov-Zhabotinskii (BZ) rea...
It has been reported that in Belousov-Zhabotinskii reaction systems having mixed organic substrate, ...
Many real world problems can be modeled using ordinary differential equations (ODEs). An example is ...
In the already proposed model of the Belousov-Zhabotinsky reaction with the Br(2)O species as interm...
By numerical calculations based on our previously proposed model with Br2O intermediate species we w...
New experimental results on the oscillatory dynamics of the radical-controlled Belousov−Zhabotinsky ...
AbstractChemical oscillators are open systems characterized by periodic variations of some reaction ...
The goal of this Honors Project is to explore and rediscover, from scratch, some aspects of what the...
The oscillations of the Belousov-Zhabotinskii reaction in a batch reactor vanish due to the consumpt...
The influence of the initial malonic acid concentration [MA](0) (8.00 x 10(-3) LT = [MA](0) LT = 4...
Considerable interest in oscillating reactions has been generated by the large number of such proces...
Several known models of the Belousov-Zhabotinski (BZ) reaction and their use for the numerical Simul...
We have studied the behavior of phase response curves of different oscillatory states in a Belousov-...
Many real world problems can be modeled using ordinary differential equations (ODEs). An example is ...
The kinetic investigations of the malonic acid decomposition (8.00 x 10(-3) mol dm(-3) a parts per t...
In this survey paper, we begin with a brief history of the celebrated Belousov-Zhabotinskii (BZ) rea...
It has been reported that in Belousov-Zhabotinskii reaction systems having mixed organic substrate, ...
Many real world problems can be modeled using ordinary differential equations (ODEs). An example is ...