Results 61 to 70 of about 531,135 (290)
Solving Fuzzy Volterra Integrodifferential Equations of Fractional Order by Bernoulli Wavelet Method
A matrix method called the Bernoulli wavelet method is presented for numerically solving the fuzzy fractional integrodifferential equations. Using the collocation points, this method transforms the fuzzy fractional integrodifferential equation to a ...
R. Mastani Shabestari +2 more
doaj +1 more source
Exact conserved quantities on the cylinder I: conformal case
The nonlinear integral equations describing the spectra of the left and right (continuous) quantum KdV equations on the cylinder are derived from integrable lattice field theories, which turn out to allow the Bethe Ansatz equations of a twisted ``spin -1/
+44 more
core +2 more sources
Stabilization of L‐PBF Ni50.7Ti49.3 under low‐cycle loading was investigated. Recoverable strain after cycling was dependent on the amount of applied load. Recovery ratio was 53.4% and 35.1% at intermediate and high load, respectively. The maximum total strain reached 10.3% at a high load of 1200 MPa.
Ondřej Červinek +5 more
wiley +1 more source
A delayed perturbation of the Mittag-Leffler type matrix function with logarithm is proposed. This combines the classic Mittag–Leffler type matrix function with a logarithm and delayed Mittag–Leffler type matrix function. With the help of this introduced
Nazim Mahmudov, Areen Al-Khateeb
doaj +1 more source
On integration of some classes of $(n+1)$ dimensional nonlinear Partial Differential Equations
The paper represents the method for construction of the families of particular solutions to some new classes of $(n+1)$ dimensional nonlinear Partial Differential Equations (PDE).
A. I. Zenchuk +8 more
core +1 more source
A numerical–experimental framework is developed for characterizing multi‐matrix fiber‐reinforced polymers (MM‐FRPs) combining epoxy and polyurethane matrices. Harmonic bending tests are integrated with finite element model updating (FEMU) to simultaneously identify elastic and viscoelastic material parameters.
Rodrigo M. Dartora +4 more
wiley +1 more source
Barycentric Rational Collocation Method for Nonlinear Heat Conduction Equation
Nonlinear heat equation solved by the barycentric rational collocation method (BRCM) is presented. Direct linearization method and Newton linearization method are presented to transform the nonlinear heat conduction equation into linear equations.
Jin Li
doaj +1 more source
Oscillation of Nonlinear Matrix Differential Equations of Second Order [PDF]
where U= (uij), F= (fij) and R are nXn matrices. By F= F(t, U, U') is meant fij=fj;(t, ul, , unn, u, * , u). The functions fij are assumed to be continuous for t on [a, so ), a > 0, and for all values of the remaining variables. The matrix F(t, U, U') is symmetric and positive definite for every t on [a, co) and every matrix U with det U O, while the ...
openaire +1 more source
PERTURBATION ANALYSIS OF A NONLINEAR MATRIX EQUATION
Consider the nonlinear matrix equation $X + A^* X^{-2}A = I$, where $A$ is an $n \times n$ complex matrix, $I$ the identity matrix and $A^*$ the conjugate transpose of the matrix $A$. In this paper a perturbation bound for a class of special solutions of this matrix equation is derived, and an explicit expression of its condition number is obtained ...
Xu, Shufang, Cheng, Mingsong
openaire +2 more sources
Comment on “Perturbation Analysis of the Nonlinear Matrix Equation ” [PDF]
We show that the perturbation estimate for the matrix equation due to J. Li, is wrong. Our discussion is supported by a counterexample.
Maher Berzig, Erdal Karapınar
openaire +2 more sources

