What is he best known for?
The fields of study he is best known for:
- Mathematical analysis
- Differential equation
- Partial differential equation
Mathematical analysis, Fractional calculus, Applied mathematics, Computer simulation and Nonlinear system are his primary areas of study. His work in the fields of Mathematical analysis, such as Finite difference method, Derivative, Reaction–diffusion system and Partial differential equation, intersects with other areas such as Exponential integrator. His study in Reaction–diffusion system is interdisciplinary in nature, drawing from both Time stepping and Mathematical model.
His Fractional calculus research is multidisciplinary, relying on both Discretization, Exponential function, Fourier transform and Ordinary differential equation. He conducted interdisciplinary study in his works that combined Applied mathematics and Exponential decay. His Nonlinear system research focuses on subjects like Differential equation, which are linked to Current.
His most cited work include:
- New numerical approach for fractional differential equations (116 citations)
- Fourier spectral method for higher order space fractional reaction–diffusion equations (76 citations)
- Robust and adaptive techniques for numerical simulation of nonlinear partial differential equations of fractional order (75 citations)
What are the main themes of his work throughout his whole career to date?
Kolade M. Owolabi mainly investigates Applied mathematics, Fractional calculus, Computer simulation, Nonlinear system and Numerical analysis. His Applied mathematics study incorporates themes from Reaction–diffusion system, Partial differential equation, Stability, Operator and Space. His Fractional calculus study combines topics in areas such as Equilibrium point, Fourier transform, Exponential function, Ordinary differential equation and Hopf bifurcation.
His Computer simulation research includes elements of Mathematical analysis and Integer. The study incorporates disciplines such as Fixed-point theorem, Derivative, Boundary value problem and Statistical physics in addition to Nonlinear system. His work deals with themes such as Stability conditions and Dynamics, which intersect with Numerical analysis.
He most often published in these fields:
- Applied mathematics (109.73%)
- Fractional calculus (85.84%)
- Computer simulation (45.13%)
What were the highlights of his more recent work (between 2019-2021)?
- Applied mathematics (109.73%)
- Fractional calculus (85.84%)
- Computer simulation (45.13%)
In recent papers he was focusing on the following fields of study:
Kolade M. Owolabi spends much of his time researching Applied mathematics, Fractional calculus, Computer simulation, Numerical analysis and Order. His research integrates issues of Fractal and Reaction–diffusion system in his study of Applied mathematics. Kolade M. Owolabi has included themes like Stability, Equilibrium point, Partial differential equation and Uniqueness in his Fractional calculus study.
He has researched Partial differential equation in several fields, including Bounded function and Spectral method. His Computer simulation research includes themes of Current, Mathematical analysis, Integer and Nonlinear system. Kolade M. Owolabi works mostly in the field of Numerical analysis, limiting it down to concerns involving Stability conditions and, occasionally, Dynamics.
Between 2019 and 2021, his most popular works were:
- Analysis of fractal fractional differential equations (58 citations)
- Modelling and analysis of fractal-fractional partial differential equations: Application to reaction-diffusion model (38 citations)
- Modelling and analysis of fractal-fractional partial differential equations: Application to reaction-diffusion model (38 citations)
In his most recent research, the most cited papers focused on:
- Mathematical analysis
- Differential equation
- Partial differential equation
Kolade M. Owolabi mainly focuses on Applied mathematics, Fractional calculus, Equilibrium point, Exponential stability and Numerical analysis. He combines subjects such as Order, Fractal, Reaction–diffusion system and Computer simulation with his study of Applied mathematics. The Fractal study combines topics in areas such as Operator, Partial differential equation, Ordinary differential equation and Stability.
His work carried out in the field of Computer simulation brings together such families of science as Space, Current and Cover. His Fractional calculus study integrates concerns from other disciplines, such as Measure, Spectral method and Exponential function. His Equilibrium point research incorporates elements of Stability criterion and Statistics.
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