Digital image encryption utilizing high-dimensional cellular neural networks and lower-upper triangular decomposition of matrix. [PDF]
Tao L, Liang X, Han L, Hu B.
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MHA-PINN: A Novel Physics-Informed Neural Network for Predicting Fiber Dyeability. [PDF]
Zhou F +5 more
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Integrated economic and adsorption performance study of CMC/MMT nano-composite for cationic dye removal from industrial wastewater. [PDF]
Khedr M +5 more
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ON THE CAUCHY PROBLEM FOR PARABOLIC PSEUDO-DIFFERENTIAL EQUATIONS
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Lorentz-Invariant Pseudo-Differential Wave Equations
International Journal of Theoretical Physics, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Barci, D. G. +3 more
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On a Pseudo-Differential Equation¶for Stokes Waves
Archive for Rational Mechanics and Analysis, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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SOLVING A NONLINEAR PSEUDO-DIFFERENTIAL EQUATION OF BURGERS TYPE
Stochastics and Dynamics, 2008In this paper, we study the initial value problem for a class of nonlinear equations of Burgers type in the following form: [Formula: see text] for u:(t,x) ∈ (0,∞) × ℝn↦ ℝ, where q(x,D) is a pseudo-differential operator with negative definite symbol. We solve the initial value problem for the equation on ℝnby utilising a fix point argument based upon a
Jacob, Niels +2 more
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ON THE CAUCHY PROBLEM FOR SOME PSEUDO-DIFFERENTIAL EQUATIONS OF SCHRÖDINGER TYPE
Mathematical Models and Methods in Applied Sciences, 1996A fundamental solution of the Cauchy problem is constructed for a pseudo-differential equation generalizing some Schrödinger equations. Then well-posedness of the Cauchy problem is proved in some Gevrey spaces whose indices depend on the lower order term of the operator.
Agliardi, R., Mari, D.
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Pointwise Computation in an Ill-Posed Spherical Pseudo-Differential Equation
Computational Methods in Applied Mathematics, 2015Abstract In the present paper, we consider the approximation of the solution of an ill-posed spherical pseudo-differential equation at a given point. While the methods for approximating the whole solution are well-studied in Hilbert spaces, such as the space of square-summable functions, the computation of values of the solution at given
Sergei V. Pereverzyev, Pavlo Tkachenko
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Digital Approximations for Pseudo-Differential Equations and Error Estimates
2019We consider a discrete version of pseudo-differential operators and equations in appropriate discrete functional spaces. Using a special factorization for an elliptic symbol we obtain certain results on a solvability for such discrete equations and give a comparison between discrete and continuous solutions.
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