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Epidemic Analysis and Mathematical Modelling of Influenza with Vaccination.
Published 2024“…In this study, we discuss a SLIRV model developed by Jonnalagadda & Gaddam (2016) for the transmission of influenza A with vaccination using tools from ordinary differential equations. We show that if the product of the recruitment rate and the ratio of infection rate to mean latent period is less than the product the sums µ + m, µ + m and + a + y; where µ, a, y, m and 1/ware natural death rate, disease-related death rate, recovery rate, vaccination rate and mean latent period, respectively; then the disease-free equilibrium will be locally and globally asymptotically stable, an indication that that disease can be eradicated from the population.…”
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122
Optimal control of agent-based models via surrogate modeling.
Published 2025-01-01“…For a given ABM and a given optimal control problem, the algorithm derives a surrogate model, typically lower-dimensional, in the form of a system of ordinary differential equations (ODEs), solves the control problem for the surrogate model, and then transfers the solution back to the original ABM. …”
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123
The numerical models of the estimation of the electrooptical parameters of GaAs
Published 2002-12-01“…The system of the differential equations was solved by a method Gear with a modification of a step. …”
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124
BUCKLING OF BEAMS WITH A BOUNDARY ELEMENT TECHNIQUE
Published 2022-09-01“…If the Green functions of these boundary value problems are known, the differential equations of the stability problems that contain the critical load sought can be turned into eigenvalue problems given by homogeneous Fredholm integral equations. …”
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125
Epidemic Analysis and Mathematical Modelling of Influenza with Vaccination
Published 2022Get full text
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126
Solving arbitrary one-loop reduction via generating function
Published 2025-02-01“…We first establish the partial differential equations governing the higher-pole generating function. …”
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127
Mathematical Modelling of Malaria Disease Transmission and Control.
Published 2024“…The deterministic compartmental model was examined using stability theory of differential equations. The reproduction number was obtained to be asymptotically stable conditions for the disease-free, and the endemic equilibria were determined. …”
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128
Nonlinear iterative approximation of steady incompressible chemically reacting flows
Published 2022-09-01“…We consider a system of nonlinear partial differential equations modelling steady flow of an incompressible chemically reacting non-Newtonian fluid, whose viscosity depends on both the shear-rate and the concentration; in particular, the viscosity is of power-law type, with a power-law index that depends on the concentration. …”
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129
A hybrid fractional model for cervical cancer due to human papillomavirus infection
Published 2025-03-01“…The proposed model consists of three fractional order nonlinear differential equations. The Grünwald Letnikov method is used to approximate the hybrid operator. …”
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130
The g-generalized Mittag-Leffler (p,s,k)-function
Published 2025-02-01“…It may be used to solve a variety of fractional differential equations (FDEs) including fractional Laplace and fractional Poisson equations. …”
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131
Douglas' Factorization Theorem and Atomic System in Hilbert Pro-$C^{\ast}$-Modules
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132
GOLD VALUE WITH TRADABLE AND NON-TRADABLE GOODS IN A MULTI-COUNTRY GROWTH MODEL WITH FREE TRADE
Published 2016-05-01“…We show that the dynamics of the J -country world economy can be described by J differential equations. We simulate the model to demonstrate the existence of an equilibrium point, motion of the dynamic system, and (local) stability of the equilibrium point. …”
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133
GOLD VALUE WITH TRADABLE AND NON-TRADABLE GOODS IN A MULTI-COUNTRY GROWTH MODEL WITH FREE TRADE
Published 2016-05-01“…We show that the dynamics of the J -country world economy can be described by J differential equations. We simulate the model to demonstrate the existence of an equilibrium point, motion of the dynamic system, and (local) stability of the equilibrium point. …”
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134
Conciliating accuracy and efficiency to empower engineering based on performance: a short journey
Published 2023-06-01“…The art of modeling for describing the behavior of complex systems from the solution of partial differential equations that are expected to govern their responses. …”
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135
Impact of a block structure on the Lotka-Volterra model
Published 2024-09-01“…The model consists of n coupled differential equations linking the abundances of n different species. …”
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136
Superconformal blocks: general theory
Published 2020-01-01“…The central new ingredient is a universal construction of the relevant Casimir differential equations. In order to find these equations, we model superconformal blocks as functions on the supergroup and pick a distinguished set of coordinates. …”
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137
New super and shock like solitary structures for KdV equation with higher-order nonlinearity
Published 2025-04-01“…The modified F-expansion approach is an effective, powerful and straightforward method for obtaining the solitary wave solutions to the nonlinear partial differential equations (NPDEs). The effect of model parameters on the nature, properties and structures of the model solutions have been examined. …”
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138
Applying Fourier Neural Operator to insect wingbeat sound classification: Introducing CF-ResNet-1D
Published 2025-05-01“…Despite recent advancements in Deep Learning, Fourier Neural Operators (FNO), efficient for solving Partial Differential Equations due to their global spectral representations, have yet to be thoroughly explored for real-world time series classification or regression tasks. …”
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139
Inference of a three-gene network underpinning epidermal stem cell development in Caenorhabditis elegans
Published 2025-02-01“…We validate its significance at the L1 stage with ordinary differential equations and Bayesian modeling, making testable predictions for a double mutant. …”
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140
Study of COVID-19 cases with real data analysis
Published 2025-02-01“…In this work, patients of corona virus disease 2019, known as COVID-19, have been studied in Pakistan and its neighboring countries Iran, India and Afghanistan through the mathematical model in the form of coupled system of five ordinary differential equations. Two types of equilibria, infection free and endemic, are obtained. …”
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