Results 241 to 250 of about 4,649,569 (285)

Free transverse vibration analysis of Non-uniform Nano-Timoshenko beams rotating around two perpendicular axes using differential quadrature method. [PDF]

Sci Rep
Mohsen AM, Fadwi RM, Haji BS, Sawaran Singh NS, Hussein ZA, Hamd SS, Fotohi A, Keshavarzi A, Salahshour S.   +8 more
europepmc   +1 more source

A semi analytical simulation and Bayesian Regularization technique for thermophoretic particle deposition in radiative nanofluid flow with Brownian motion and Stefan blowing impacts. [PDF]

Discov Nano
Iqbal MA, Aldien MS, Hassaballa AA, Alhashmi AA, Abbas A, Abdulhamid GH.   +5 more
europepmc   +1 more source

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Advancing the study of differential equations with technology

Mathematics and Computers in Simulation, 1996
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Braselton, James P., Abell, Martha L.
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An improved oscillation result for advanced differential equations

Applied Mathematics Letters, 2020
This paper deals with a first-order advanced differential equation of the form \[ x^{\prime }(t)-q(t)x(\sigma (t))=0,~t\geq t_{0}, \] where \(\sigma (t)\geq t\) for all \(t\geq t_{0}.\) A sufficient condition for the existence of a nonoscillatory solution is given. Moreover, a result is proved for the existence of an oscillatory solution.
George E. Chatzarakis, George N. Miliaras   +1 more
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Recent Advances in Differential Equations

2020
PART I: ORDINARY DIFFERENTIAL EQUATIONS Advances in the Asymptotic and Numerical Solution of Linear Ordinary Differential Equations, F.W.J. Olver Some Unsolved Problems in Asymptotics, R. Wong Periodic Solutions and Heteroclinic Cycles in the Convection Model of a Rotating Fluid Layer, J. Li and X.H.
H-H Dai, P.L. Sachdev
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First-Order Impulsive Ordinary Differential Equations With Advanced Arguments

Journal of Mathematical Analysis and Applications, 2007
This paper deals with impulsive advanced ordinary differential equations with boundary conditions. We investigate the existence of solutions and quasisolutions for advanced impulsive differential equations.
Tadeusz Jankowski
exaly   +2 more sources

Recent advance in machine learning for partial differential equation

CCF Transactions on High Performance Computing, 2021
Machine learning method has been applied to solve different kind of problems in different areas due to the great success in several tasks such as computer vision, natural language processing and robotic in recent year. In scientific computing community, it is well-known that solving partial differential equations, which are naturally derived from ...
Ka Chun Cheung, Simon See
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Advances in Differential Equations and Applications

2014
1 A. Balaguer-Beser, M.T. Capilla, B. Nacher-Rodriguez, F.J. Valles-Moran and I. Andres-Domenech. A high-order well-balanced central scheme for the shallow water equations in channels with irregular geometry.- 2 J. Cerdan, J. Marin and J. Mas. A block compression algorithm for computing preconditioners.- 3 C. Gorria, M. Lezaun, D. Pardo, E. Sainz de la
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