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2181
Dynamics of the Exponential Population Growth System with Mixed Fractional Brownian Motion
Published 2021-01-01“…First, we establish some useful lemmas that provide powerful tools for studying the stochastic differential equations with mixed fractional Brownian motion. …”
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2182
Abundant Exact Soliton Solutions of the (2+1)-Dimensional Heisenberg Ferromagnetic Spin Chain Equation Based on the Jacobi Elliptic Function Ideas
Published 2022-01-01“…Therefore, further studying EMVJEEM may help researchers to seek for more soliton solutions to other nonlinear differential equations.…”
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2183
Exploring error estimates of Newton-Cotes quadrature rules across diverse function classes
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2184
The Exact Endoscopic Effect on the Peristaltic Flow of a Nanofluid
Published 2014-01-01“…The mathematical model is governed by a system of linear and nonlinear partial differential equations with prescribed boundary conditions. …”
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2185
Cooperative and Competitive Dynamics Model for Information Propagation in Online Social Networks
Published 2014-01-01“…By analyzing the differential equations, one or two stable equilibrium points can be found under certain conditions. …”
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2186
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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2187
Analytical Approximate Solutions of Caputo Fractional KdV-Burgers Equations Using Laplace Residual Power Series Technique
Published 2024-01-01“…The KdV-Burgers equation is one of the most important partial differential equations, established by Korteweg and de Vries to describe the behavior of nonlinear waves and many physical phenomena. …”
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2188
Forced Vibration of Delaminated Timoshenko Beams under the Action of Moving Oscillatory Mass
Published 2013-01-01“…To solve the governing differential equations of motion using modal expansion series, eigen-solution technique is used to obtain the natural frequencies and their corresponding mode shapes necessary for forced vibration analysis. …”
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2189
Assessing the global dynamics of Nipah infection under vaccination and treatment: A novel computational modeling approach.
Published 2025-01-01“…Initially, the model includes nine nonlinear ordinary differential equations that consider viral concentration, flying fox, and human populations simultaneously. …”
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2190
Nonlinear Vibration of a Continuum Rotor with Transverse Electromagnetic and Bearing Excitations
Published 2012-01-01“…The governing equation of motion is derived and discretized as a group of ordinary differential equations using the Galerkin's method. The stability of the equilibrium of the rotor is analyzed with the Routh-Hurwitz criterion and the occurrence of the Andronov-Hopf bifurcation is pointed out. …”
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2191
Dynamic Response of Shear-Flexible Cylindrical Isotropic Shells with Clamped Edges
Published 2006-01-01“…The Sander’s kinematic relations for moderately thick cylindrical shell panels are utilized to develop the governing partial differential equations in conjunction with the boundary conditions. …”
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2192
Qualitative Analysis of the Effect of Weeds Removal in Paddy Ecosystems in Fallow Season
Published 2020-01-01“…In the paper, we introduce a differential equations model of paddy ecosystems in the fallow season to study the effect of weeds removal from the paddy fields. …”
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2193
Novel Evaluation of Fuzzy Fractional Helmholtz Equations
Published 2022-01-01“…It is critical to emphasize that the purpose of the proposed fuzziness approach is to demonstrate the efficiency and superiority of numerical solutions to nonlinear fractional fuzzy partial differential equations that arise in complex and physical structures.…”
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2194
Investigation of Nonlinear Vibrational Analysis of Circular Sector Oscillator by Using Cascade Learning
Published 2022-01-01“…This paper analyzed the model of swinging oscillation of a solid circular sector arising in hydrodynamical machines, electrical engineering, heat transfer applications, and civil engineering. Nonlinear differential equations govern the mathematical model for frequency oscillation of the system. …”
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2195
Dynamic Analysis of Flexible Shaft and Elastic Disk Rotor System Based on the Effect of Alford Force
Published 2019-01-01“…Taken the flexible shaft and elastic disk rotor system as the research object, vibration differential equations are established by the modal synthesis method. …”
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2196
Z2×Z3 Equivariant Bifurcation in Coupled Two Neural Network Rings
Published 2014-01-01“…We discuss the spatiotemporal patterns of bifurcating periodic oscillations by using the symmetric bifurcation theory of delay differential equations combined with representation theory of Lie groups. …”
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2197
Foundational aspects of a new matrix holomorphic structure
Published 2025-01-01“…Originality/value – We give sufficient and necessary conditions in terms of Cauchy–Riemann type quaternionic differential equations for holomorphicity of a function of one complex matrix variable ξ∈HC. …”
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2198
Numerical Solutions for Laminar Boundary Layer Nanofluid Flow along with a Moving Cylinder with Heat Generation, Thermal Radiation, and Slip Parameter
Published 2021-01-01“…The fluid mathematical model developed from the Navier-Stokes equations resulted in a system of partial differential equations which were then solved by the multidomain bivariate spectral quasilinearization method (MD-BSQLM). …”
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2199
Flap/Lag Stall Flutter Control of Large-Scale Wind Turbine Blade Based on Robust H2 Controller
Published 2016-01-01“…The aeroelastic partial differential equations are reduced by Galerkin method, with the aerodynamic forces decomposed by strip theory. …”
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2200
Novel Analysis of Fuzzy Fractional Klein-Gordon Model via Semianalytical Method
Published 2022-01-01“…It is crucial to emphasize that the suggested fuzziness method is intended to demonstrate the efficiency and superiority of numerical solutions to nonlinear fractional fuzzy partial differential equations found in complex and physical structures.…”
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