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ode113 function  (MathWorks Inc)


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    MathWorks Inc ode113 function
    Ode113 Function, supplied by MathWorks Inc, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
    https://www.bioz.com/product/ode113/pm40349169-123-10-13
    Average 90 stars, based on 1 article reviews
    ode113 function - by Bioz Stars, 2026-10
    90/100 stars

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    Article Title: Penalty-Function-Type Multi-Agent Approaches to Distributed Nonconvex Optimal Resource Allocation
    Article Snippet: In this paper, a class of penalty-function-type multiagent approaches via communication networks is developed for distributed nonconvex optimal resource allocation.. A penaltyfunction-type method is utilized to handle networked resource allocation constraints, and a multi-agent method is employed for handling global information in a distributed manner.. Then, a penalty-function-type multi-agent system is constructed for a nonconvex optimal resource allocation model, and its stability with a local minimizer is proven.

    Article Title: Numerical analysis for temporal and spectral responses of electromagnetic waves in spatially homogeneous time varying medium.
    Article Snippet: By introducing an intermediate variable y2 = ∂y/∂t , (11) can be reformulated as a first order deferential equation as follows: This system of coupled first order differential equation can be solved by using the ode113 Matlab function.

    Article Title: Numerical analysis for temporal and spectral responses of electromagnetic waves in spatially homogeneous time varying medium.
    Article Snippet: The solution is based on converting the second order differential equation of the corresponding wave equation into two coupled ordinary differential equations and solving these ordinary differential equations by using the built-in ode113 function in Matlab.

    Article Title: Codimension-2 bifurcations of a generalized three-dimensional cubic jerk system
    Article Snippet: This paper is devoted to analyzing the codimension-2 bifurcations of a generalized threedimensional (3D) jerk system which is jerk function with all quadratic and cubic terms.. First, the locally stability of Bagdanov–Takens (double-zero) equilibrium is systematically investigated using the center manifold and normal form theory combined with some bifurcation theories, and under some certain parameter conditions, the Bagdanov–Takens equilibrium of this jerk system could be a saddle, a focus, a degenerate equilibrium or an equilibrium which neighborhood is formed from an elliptic sector and a hyperbolic sector on its twodimensional center manifold.. Second, some adequate parameter conditions for guaranteeing the occurrence of Hopf bifurcation, Bautin (degenerate Hopf) bifurcation and the stability of the Hopf equilibrium of this jerk system are given.

    Article Title: Ion-atom-atom three-body recombination: From the cold to the thermal regime.
    Article Snippet: For the results presented here, Hamilton’s equations have been solved using the “ode113” of Matlab ordinary differential equation (ODE) suite.


    Article Title: Mathematical complexities in radionuclide metabolic modelling: a review of ordinary differential equation kinetics solvers in biokinetic modelling.
    Article Snippet: Biokinetic models have been employed in internal dosimetry (ID) to model the human body’s time-dependent retention and excretion of radionuclides.. Consequently, biokinetic models have become instrumental in modelling the body burden from biological processes from internalized radionuclides for prospective and retrospective dose assessment.. Solutions to biokinetic equations have been modelled as a system of coupled ordinary differential equations (ODEs) representing the time-dependent distribution of materials deposited within the body.

    Article Title: Mathematical complexities in radionuclide metabolic modeling: a review of ordinary differential equation kinetics solvers in biokinetic modeling
    Article Snippet: Although Ode23 and Ode113 failed when explicitly tested against the predator-prey (Lotka-Volterra) model, a pair of first-order nonlinear differential equations, the study ( Omale et al 2014 ) demonstrated the effectiveness of MATLAB ODE solvers for solving initial value problems.



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