Numerical computations of time-dependent auto-catalytic glycolysis chemical reaction-diffusion system
type: Item
instance of: scholarly article
title: Numerical computations of time-dependent auto-catalytic glycolysis chemical reaction-diffusion system
zbMATH Open document ID: 1542.92047
author: Mohammad Izadi
author: Hijaz Ahmad
author: H. M. Srivastava
published in: MATCH - Communications in Mathematical and in Computer Chemistry
publication date: 2024-08-13T00:00:00Z
Mathematics Subject Classification ID: 92C40
Mathematics Subject Classification ID: 35K57
zbMATH DE Number: 7896149
MaRDI profile type: Publication
cites work: The diffusion-Brusselator equation
cites work: Hybrid Fibonacci wavelet method to solve fractional‐order logistic growth model
cites work: A COMPARATIVE STUDY OF SEMI-ANALYTICAL METHODS FOR SOLVING FRACTIONAL-ORDER CAUCHY REACTION–DIFFUSION EQUATION
cites work: Q4057904
cites work: A new approach based on shifted Vieta-Fibonacci-quasilinearization technique and its convergence analysis for nonlinear third-order Emden-Fowler equation with multi-singularity
cites work: Accurate and efficient matrix techniques for solving the fractional Lotka-Volterra population model
cites work: Motion of Patterns Modeled by the Gray-Scott Autocatalysis System in One Dimension
cites work: On integral zeros of Krawtchouk polynomials
cites work: Krawtchouk polynomials and universal bounds for codes and designs in Hamming spaces
cites work: Positivity preserving discrete model for the coupled ODE's modeling glycolysis
cites work: Numerical solution of two-dimensional reaction-diffusion Brusselator system
cites work: Q4138569
cites work: Asymptotic expansion of the Krawtchouk polynomials and their zeros
cites work: Q5884050
cites work: Q3319049
cites work: A second-order scheme for the ``Brusselator'' reaction-diffusion system
cites work: Steady state bifurcations for a glycolysis model in biochemical reaction
cites work: New fractional derivative expression of the shifted third-kind Chebyshev polynomials: application to a type of nonlinear fractional pantograph differential equations
cites work: Pattern formation in a general glycolysis reaction-diffusion system
DOI: 10.46793/MATCH.93-1.069I
description: scientific article; zbMATH DE number 7896149