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What makes a PDE solver stable? Download our numerical PDE template to explore the r = αΔt/Δx² ≤ 0.5 stability criterion for explicit finite difference schemes. See instability emerge when r exceeds bounds! cocalc.com/share/public_p… #NumericalPDE #FiniteDifference

cocalc_com's tweet image. What makes a PDE solver stable? Download our numerical PDE template to explore the r = αΔt/Δx² ≤ 0.5 stability criterion for explicit finite difference schemes. See instability emerge when r exceeds bounds!
cocalc.com/share/public_p…
#NumericalPDE #FiniteDifference

📚 A #MeshlessMethod of #RadialBasisFunction-#FiniteDifference Approach to 3-Dimensional Numerical Simulation on Selective #LaserMelting Process 🔗 mdpi.com/2076-3417/14/1… 👨‍🔬 by Chieh-Li Chen et al. 🏫 @NCKU_official #selectivelasermelting #thermalanalysis #moltenpool

Applsci's tweet image. 📚 A #MeshlessMethod of #RadialBasisFunction-#FiniteDifference Approach to 3-Dimensional Numerical Simulation on Selective #LaserMelting Process
🔗 mdpi.com/2076-3417/14/1…
👨‍🔬 by Chieh-Li Chen et al.
🏫 @NCKU_official
#selectivelasermelting #thermalanalysis #moltenpool…

(Open Access) Finite Difference Computing with Exponential Decay Models - freecomputerbooks.com/Finite-Differe… Look for "Read and Download Links" section to download. #FiniteDifference #FiniteElement #DifferentialEquations #NumericalAnalysis #ScientificComputing #math #mathematics

ecomputerbooks's tweet image. (Open Access) Finite Difference Computing with Exponential Decay Models - freecomputerbooks.com/Finite-Differe…

Look for "Read and Download Links" section to download. 

#FiniteDifference #FiniteElement #DifferentialEquations #NumericalAnalysis #ScientificComputing #math #mathematics

Unleash the potential of tsunami modeling, with this monograph. It covers 1D, 2D, and 3D finite difference methods for generation, propagation, and runup. Quote WSTWTR35 to enjoy a 35% off this title today! #TsunamiModeling #FiniteDifference #NumericalSimulation


unconditionally stable schemes better than conditionally stable ones in accuracy? scicomp.stackexchange.com/q/42413?atw=1 #finitedifference


What is a popular application for finite differences in biology? Thanks in advance! #computationalbiology #finitedifference


Can you answer this? Simplest way to "monotonize" MacCromack method scicomp.stackexchange.com/q/41929?atw=1 #finitedifference


Does DCT diagonalize the FD discretisation of the Laplacian with Neumann boundary conditions? scicomp.stackexchange.com/q/41865?atw=1 #finitedifference


Solving simplified 1D plasma fluid equations with finite difference scicomp.stackexchange.com/q/41754?atw=1 #finitedifference


Can you answer this? Dense factorization specialized for RBF-FD method scicomp.stackexchange.com/q/41539?atw=1 #finitedifference


Can you answer this? Numerical integration of convolution scicomp.stackexchange.com/q/40944?atw=1 #finitedifference


Method to linearize highly nonlinear partial differential equation scicomp.stackexchange.com/q/40678?atw=1 #finitedifference


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