Approximate solution of nonlinear hyperbolic equations with homogeneous jump conditions
We present the error analysis of class of second order nonlinear hyperbolic interface problem where the spatial and time discretizations are based on finite element method and linearized backward difference scheme respectively. Both semi discrete and
Matthew Olayiwola Adewole
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Challenges and Progress in Computational Geophysical Fluid Dynamics in Recent Decades
Here we present the numerical methods, applications, and comparisons with observations and previous studies. It includes numerical analyses of shallow water equations, Sun’s scheme, and nonlinear model simulations of a dam break, solitary Rossby wave ...
Wen-Yih Sun
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This paper introduces new fully implicit numerical schemes for solving 1D and 2D unsteady Burgers' equation. The non-linear Burgers' equation is discretized in the spatial direction by using second order Finite difference method which converts the ...
N. A. Mohamed
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Linearly Implicit Finite Element Methods Approximating the Solution to the Nonlinear Schrödinger Equation with a Schamel-Type Nonlinearity. [PDF]
Paraschis P, Zouraris GE.
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Fundamental limit of phonon Tesla valve for heat rectification from first principles. [PDF]
Wu H, Hu Y.
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Entropy Production and Irreversibility in the Linearized Stochastic Amari Neural Model. [PDF]
Lucente D, Gradenigo G, Salasnich L.
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Fast eikonal phase retrieval for high-throughput beamlines. [PDF]
Mirone A +5 more
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An effective and accurate semi-implicit time integration scheme for dynamics in nearly- and fully-incompressible hyperelastic solids. [PDF]
Terrell EM +3 more
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Computational Oncology of Chemotaxis-Driven Tumour-Immune Spatial Patterning and Stability. [PDF]
Liu Z +6 more
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On the control of recurrent neural networks using constant inputs. [PDF]
Tamekue C, Chen R, Ching S.
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