A
-
Amalgam spaces
Existence of weak solutions to a convection– diffusion equation in amalgam spaces [Volume 30, Issue 1, 2022, Pages 1-19]
-
Antiplane strain
Closed form solution for a semi‑infinite crack moving in an infinite orthotropic material with a circular crack breaker under antiplane strain [Volume 30, Issue 1, 2022, Pages 1-11]
-
Asymptotic to normality
Nonparametric Test for a class of Lifetime Distribution UBAC(2) Based on the Laplace Transform [Volume 30, Issue 1, 2022, Pages 1-11]
B
-
Bifurcation
An integer‑order SIS epidemic model having variable population and fear effect: comparing the stability with fractional order [Volume 30, Issue 1, 2022, Pages 1-23]
C
-
Casson fluid
Casson rheological flow model in an inclined stenosed artery with non‑Darcian porous medium and uadratic thermal convection [Volume 30, Issue 1, 2022, Pages 1-12]
-
Casson nanofluid
Chemical entropy generation and secondorder slip condition on hydrodynamic Casson nanofluid flow embedded in a porous medium: a fast convergent method [Volume 30, Issue 1, 2022, Pages 1-25]
-
Chebyshev collocation method
Chemical entropy generation and secondorder slip condition on hydrodynamic Casson nanofluid flow embedded in a porous medium: a fast convergent method [Volume 30, Issue 1, 2022, Pages 1-25]
-
Chebyshev polynomials
Sums of finite products of Pell polynomials in terms of hypergeometric functions [Volume 30, Issue 1, 2022, Pages 1-20]
-
Chemical reaction
Chemical entropy generation and secondorder slip condition on hydrodynamic Casson nanofluid flow embedded in a porous medium: a fast convergent method [Volume 30, Issue 1, 2022, Pages 1-25]
-
Chemotherapy
Parameter estimation and sensitivity analysis for a model of tumor–immune interaction in the presence of immunotherapy and chemotherapy [Volume 30, Issue 1, 2022, Pages 1-16]
-
Circular crack breaker
Closed form solution for a semi‑infinite crack moving in an infinite orthotropic material with a circular crack breaker under antiplane strain [Volume 30, Issue 1, 2022, Pages 1-11]
-
Closed form solution
Closed form solution for a semi‑infinite crack moving in an infinite orthotropic material with a circular crack breaker under antiplane strain [Volume 30, Issue 1, 2022, Pages 1-11]
-
Closed-form solution
Investigating the effect of loading on the governing equation at the split region for a semi‑infinite crack in an orthotropic material under antiplane loading [Volume 30, Issue 1, 2022, Pages 1-33]
-
Controlled parameter
Modeling, analyzing and simulating the dynamics of Lassa fever in Nigeria [Volume 30, Issue 1, 2022, Pages 1-31]
-
Convection–diffusion equations
Existence of weak solutions to a convection– diffusion equation in amalgam spaces [Volume 30, Issue 1, 2022, Pages 1-19]
-
Convolution
Convolution conditions for two subclasses of analytic functions defined by Jackson q‑difference operator [Volume 30, Issue 1, 2022, Pages 1-10]
-
Coronavirus
Mathematical model of the spread of COVID‑19 in Plateau State, Nigeria [Volume 30, Issue 1, 2022, Pages 1-18]
-
COVID-19
Mathematical model of the spread of COVID‑19 in Plateau State, Nigeria [Volume 30, Issue 1, 2022, Pages 1-18]
D
-
Darcy–Brinkman–Forchheimer Mathematics Subject Classification: 76A05
Casson rheological flow model in an inclined stenosed artery with non‑Darcian porous medium and uadratic thermal convection [Volume 30, Issue 1, 2022, Pages 1-12]
-
Discrete impulse Mathematics Subject Classification: 39A10
Oscillation of linear third‑order impulsive difference equations with variable coefficients [Volume 30, Issue 1, 2022, Pages 1-19]
-
Disease
Mathematical model of the spread of COVID‑19 in Plateau State, Nigeria [Volume 30, Issue 1, 2022, Pages 1-18]
F
-
Fear effect
An integer‑order SIS epidemic model having variable population and fear effect: comparing the stability with fractional order [Volume 30, Issue 1, 2022, Pages 1-23]
-
Finite field
Unit group of some finite semisimple group algebras [Volume 30, Issue 1, 2022, Pages 1-9]
-
Finite products
Sums of finite products of Pell polynomials in terms of hypergeometric functions [Volume 30, Issue 1, 2022, Pages 1-20]
-
Fractional-order system
An integer‑order SIS epidemic model having variable population and fear effect: comparing the stability with fractional order [Volume 30, Issue 1, 2022, Pages 1-23]
G
-
Group algebra
Unit group of some finite semisimple group algebras [Volume 30, Issue 1, 2022, Pages 1-9]
H
-
Hall current
Hydromagnetic free convection flow in a vertical microporous channel with Hall current and ion‑slip effect [Volume 30, Issue 1, 2022, Pages 1-26]
I
-
Immunotherapy
Parameter estimation and sensitivity analysis for a model of tumor–immune interaction in the presence of immunotherapy and chemotherapy [Volume 30, Issue 1, 2022, Pages 1-16]
-
Inclined stenosed artery
Casson rheological flow model in an inclined stenosed artery with non‑Darcian porous medium and uadratic thermal convection [Volume 30, Issue 1, 2022, Pages 1-12]
-
Inclusion relations
Convolution conditions for two subclasses of analytic functions defined by Jackson q‑difference operator [Volume 30, Issue 1, 2022, Pages 1-10]
-
Infinite orthotropic material
Closed form solution for a semi‑infinite crack moving in an infinite orthotropic material with a circular crack breaker under antiplane strain [Volume 30, Issue 1, 2022, Pages 1-11]
-
Infinite orthotropic material Mathematics Subject Classification: 74B05
Investigating the effect of loading on the governing equation at the split region for a semi‑infinite crack in an orthotropic material under antiplane loading [Volume 30, Issue 1, 2022, Pages 1-33]
-
Interpolating polynomial
Enhanced moving least square method for the solution of volterra integro‑differential equation: an interpolating polynomial [Volume 30, Issue 1, 2022, Pages 1-20]
-
Ion-slip
Hydromagnetic free convection flow in a vertical microporous channel with Hall current and ion‑slip effect [Volume 30, Issue 1, 2022, Pages 1-26]
-
Iterative method
On solution and perturbation estimates for the nonlinear matrix equation X − AeXA = I [Volume 30, Issue 1, 2022, Pages 1-18]
K
-
Kagebushin-beta distribution
A new lifetime distribution has been defined. This distribution is obtained from a transformation of a random variable with beta distribution and is called here the kagebushin-beta distribution. Some mathematical properties such as mode, quantile function, ordinary and incomplete moments, mean deviations over the mean and median and the entropies of Rényi and Shannon are demonstrated. The maximum likelihood method is used to obtain parameter estimates. Monte Carlo simulations are carried o [Volume 30, Issue 1, 2022, Pages 1-10]
L
-
Lassa fever
Modeling, analyzing and simulating the dynamics of Lassa fever in Nigeria [Volume 30, Issue 1, 2022, Pages 1-31]
-
Least squares
Poisson–logarithmic half‑logistic distribution with inference under a progressive‑stress model based on adaptive type‑II progressive hybrid censoring [Volume 30, Issue 1, 2022, Pages 1-33]
M
-
Magnetohdyrodyanamics (MHD) fluid
Casson rheological flow model in an inclined stenosed artery with non‑Darcian porous medium and uadratic thermal convection [Volume 30, Issue 1, 2022, Pages 1-12]
-
Mantle convection
Mathematical modelling of mantle convection at a high Rayleigh number with variable viscosity and viscous dissipation [Volume 30, Issue 1, 2022, Pages 1-17]
-
Mathematical Modeling
Parameter estimation and sensitivity analysis for a model of tumor–immune interaction in the presence of immunotherapy and chemotherapy [Volume 30, Issue 1, 2022, Pages 1-16]
-
Mean deviations
A new lifetime distribution has been defined. This distribution is obtained from a transformation of a random variable with beta distribution and is called here the kagebushin-beta distribution. Some mathematical properties such as mode, quantile function, ordinary and incomplete moments, mean deviations over the mean and median and the entropies of Rényi and Shannon are demonstrated. The maximum likelihood method is used to obtain parameter estimates. Monte Carlo simulations are carried o [Volume 30, Issue 1, 2022, Pages 1-10]
-
MESPYP
Bound state solutions and thermodynamic properties of modified exponential screened plus Yukawa potential [Volume 30, Issue 1, 2022, Pages 1-17]
-
Microporous channel
Hydromagnetic free convection flow in a vertical microporous channel with Hall current and ion‑slip effect [Volume 30, Issue 1, 2022, Pages 1-26]
-
Model fitting
Modeling, analyzing and simulating the dynamics of Lassa fever in Nigeria [Volume 30, Issue 1, 2022, Pages 1-31]
-
Monte Carlo method
Nonparametric Test for a class of Lifetime Distribution UBAC(2) Based on the Laplace Transform [Volume 30, Issue 1, 2022, Pages 1-11]
-
Moving least square
Enhanced moving least square method for the solution of volterra integro‑differential equation: an interpolating polynomial [Volume 30, Issue 1, 2022, Pages 1-20]
N
-
Newton’s method
On solution and perturbation estimates for the nonlinear matrix equation X − AeXA = I [Volume 30, Issue 1, 2022, Pages 1-18]
-
Nigeria Mathematics Subject Classification: 97M10
Mathematical model of the spread of COVID‑19 in Plateau State, Nigeria [Volume 30, Issue 1, 2022, Pages 1-18]
-
Nikiforov–Uvarov method
Bound state solutions and thermodynamic properties of modified exponential screened plus Yukawa potential [Volume 30, Issue 1, 2022, Pages 1-17]
-
Nonlinear matrix equation
On solution and perturbation estimates for the nonlinear matrix equation X − AeXA = I [Volume 30, Issue 1, 2022, Pages 1-18]
-
Nonoscillation
Oscillation of linear third‑order impulsive difference equations with variable coefficients [Volume 30, Issue 1, 2022, Pages 1-19]
O
-
Optimal homotopy analysis method
Chemical entropy generation and secondorder slip condition on hydrodynamic Casson nanofluid flow embedded in a porous medium: a fast convergent method [Volume 30, Issue 1, 2022, Pages 1-25]
-
Ordinary and incomplete momentsٍ
A new lifetime distribution has been defined. This distribution is obtained from a transformation of a random variable with beta distribution and is called here the kagebushin-beta distribution. Some mathematical properties such as mode, quantile function, ordinary and incomplete moments, mean deviations over the mean and median and the entropies of Rényi and Shannon are demonstrated. The maximum likelihood method is used to obtain parameter estimates. Monte Carlo simulations are carried o [Volume 30, Issue 1, 2022, Pages 1-10]
P
-
Parameter estimation
Parameter estimation and sensitivity analysis for a model of tumor–immune interaction in the presence of immunotherapy and chemotherapy [Volume 30, Issue 1, 2022, Pages 1-16]
-
Pell polynomials
Sums of finite products of Pell polynomials in terms of hypergeometric functions [Volume 30, Issue 1, 2022, Pages 1-20]
-
Perturbation estimate
On solution and perturbation estimates for the nonlinear matrix equation X − AeXA = I [Volume 30, Issue 1, 2022, Pages 1-18]
-
Pitman’s efficiency
Nonparametric Test for a class of Lifetime Distribution UBAC(2) Based on the Laplace Transform [Volume 30, Issue 1, 2022, Pages 1-11]
-
Plateau State
Mathematical model of the spread of COVID‑19 in Plateau State, Nigeria [Volume 30, Issue 1, 2022, Pages 1-18]
Q
-
Q
Properties of neighborhood for certain classes associated with complex order and m‑q‑p‑valent functions with higher order [Volume 30, Issue 1, 2022, Pages 1-14]
R
-
Rayleigh–Bénard convection
Mathematical modelling of mantle convection at a high Rayleigh number with variable viscosity and viscous dissipation [Volume 30, Issue 1, 2022, Pages 1-17]
-
Rényi entropy
A new lifetime distribution has been defined. This distribution is obtained from a transformation of a random variable with beta distribution and is called here the kagebushin-beta distribution. Some mathematical properties such as mode, quantile function, ordinary and incomplete moments, mean deviations over the mean and median and the entropies of Rényi and Shannon are demonstrated. The maximum likelihood method is used to obtain parameter estimates. Monte Carlo simulations are carried o [Volume 30, Issue 1, 2022, Pages 1-10]
-
Reproduction number
Modeling, analyzing and simulating the dynamics of Lassa fever in Nigeria [Volume 30, Issue 1, 2022, Pages 1-31]
S
-
Salagean q-differential operator
Convolution conditions for two subclasses of analytic functions defined by Jackson q‑difference operator [Volume 30, Issue 1, 2022, Pages 1-10]
-
Schrodinger equation
Bound state solutions and thermodynamic properties of modified exponential screened plus Yukawa potential [Volume 30, Issue 1, 2022, Pages 1-17]
-
Secondary 16U60
Unit group of some finite semisimple group algebras [Volume 30, Issue 1, 2022, Pages 1-9]
-
Semi-infinite crack
Closed form solution for a semi‑infinite crack moving in an infinite orthotropic material with a circular crack breaker under antiplane strain [Volume 30, Issue 1, 2022, Pages 1-11]
-
Semi-infinite crack
Investigating the effect of loading on the governing equation at the split region for a semi‑infinite crack in an orthotropic material under antiplane loading [Volume 30, Issue 1, 2022, Pages 1-33]
-
Sensitivity analysis
Modeling, analyzing and simulating the dynamics of Lassa fever in Nigeria [Volume 30, Issue 1, 2022, Pages 1-31]
-
Sensitivity analysis
Parameter estimation and sensitivity analysis for a model of tumor–immune interaction in the presence of immunotherapy and chemotherapy [Volume 30, Issue 1, 2022, Pages 1-16]
-
Shannon Entropy
A new lifetime distribution has been defined. This distribution is obtained from a transformation of a random variable with beta distribution and is called here the kagebushin-beta distribution. Some mathematical properties such as mode, quantile function, ordinary and incomplete moments, mean deviations over the mean and median and the entropies of Rényi and Shannon are demonstrated. The maximum likelihood method is used to obtain parameter estimates. Monte Carlo simulations are carried o [Volume 30, Issue 1, 2022, Pages 1-10]
-
Shape function
Enhanced moving least square method for the solution of volterra integro‑differential equation: an interpolating polynomial [Volume 30, Issue 1, 2022, Pages 1-20]
-
SIS model
An integer‑order SIS epidemic model having variable population and fear effect: comparing the stability with fractional order [Volume 30, Issue 1, 2022, Pages 1-23]
-
Stability analysis
Modeling, analyzing and simulating the dynamics of Lassa fever in Nigeria [Volume 30, Issue 1, 2022, Pages 1-31]
-
Stress Intensity Factor
Closed form solution for a semi‑infinite crack moving in an infinite orthotropic material with a circular crack breaker under antiplane strain [Volume 30, Issue 1, 2022, Pages 1-11]
-
Symmetric solution
On solution and perturbation estimates for the nonlinear matrix equation X − AeXA = I [Volume 30, Issue 1, 2022, Pages 1-18]
T
-
Temperature jump
Hydromagnetic free convection flow in a vertical microporous channel with Hall current and ion‑slip effect [Volume 30, Issue 1, 2022, Pages 1-26]
-
Testing of hypotheses
Nonparametric Test for a class of Lifetime Distribution UBAC(2) Based on the Laplace Transform [Volume 30, Issue 1, 2022, Pages 1-11]
-
The power of the test and censoring
Nonparametric Test for a class of Lifetime Distribution UBAC(2) Based on the Laplace Transform [Volume 30, Issue 1, 2022, Pages 1-11]
-
The researchers
Poisson–logarithmic half‑logistic distribution with inference under a progressive‑stress model based on adaptive type‑II progressive hybrid censoring [Volume 30, Issue 1, 2022, Pages 1-33]
-
Thermodynamic properties
Bound state solutions and thermodynamic properties of modified exponential screened plus Yukawa potential [Volume 30, Issue 1, 2022, Pages 1-17]
-
Third-order difference equation
Oscillation of linear third‑order impulsive difference equations with variable coefficients [Volume 30, Issue 1, 2022, Pages 1-19]
-
Tumor– immune interactions
Parameter estimation and sensitivity analysis for a model of tumor–immune interaction in the presence of immunotherapy and chemotherapy [Volume 30, Issue 1, 2022, Pages 1-16]
U
-
UBAC(2) class of life distribution
Nonparametric Test for a class of Lifetime Distribution UBAC(2) Based on the Laplace Transform [Volume 30, Issue 1, 2022, Pages 1-11]
-
Uniqueness
Existence of weak solutions to a convection– diffusion equation in amalgam spaces [Volume 30, Issue 1, 2022, Pages 1-19]
-
Unit group
Unit group of some finite semisimple group algebras [Volume 30, Issue 1, 2022, Pages 1-9]
V
-
Variable viscosity
Mathematical modelling of mantle convection at a high Rayleigh number with variable viscosity and viscous dissipation [Volume 30, Issue 1, 2022, Pages 1-17]
-
Velocity slip
Hydromagnetic free convection flow in a vertical microporous channel with Hall current and ion‑slip effect [Volume 30, Issue 1, 2022, Pages 1-26]
-
Viscosity variation
Mathematical modelling of mantle convection at a high Rayleigh number with variable viscosity and viscous dissipation [Volume 30, Issue 1, 2022, Pages 1-17]
-
Volterra Integro-differential equation
Enhanced moving least square method for the solution of volterra integro‑differential equation: an interpolating polynomial [Volume 30, Issue 1, 2022, Pages 1-20]
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